Combined real contributions from realg_clean.nb, realf_clean.nb, and reala_clean.nb

Original mathematica files are total_real_rot_nondyn.nb (thermal photon),  total_real_rot_nondyn_fermion.nb (thermal fermion), total_real_rot_nondyn_antifermion.nb (thermal antifermion).

Various factors and LO cross section (just for the record)

factorLO=(Pp/(128 (H^2) P π))

Int0Dirac=((8 (λ^4) (3 (H^4)+(P^2) (Pp^2)))/(3 (mh^4)))

Int0Diracswave=((8 (H^4) (λ^4))/(mh^4))

Int0Majorana=((8 (λ^4) (6 (H^4)-3 (H^2) (mc^2)+(Pp^2) (2 (P^2)-3 (mc^2))))/(3 (mh^4)))

Int0Majoranaswave=((8 (λ^4) (mc^2) (mf^2))/(mh^4))

factorNLOreal=Simplify[(1/((64 H P) (((2 π))^4)))] (* 1/(32 Sqrt[s] P) 1/(((2π))^4)*)

nB=(1/(Exp[beta ω]-1))

I2=(∫_0^∞)ω nB\[DifferentialD]ω

I4=(∫_0^∞)(ω^2) nB\[DifferentialD]ω

Real photon thermal contributions for Dirac and Majorana dark matter to order (mf^2): Gtilde, Gtildetot and Ktilde. Phase Space Integral Calculations with special choice of frame of reference for minimizing calculations: After phi’, theta, and E’ integrations; only omega/ot integration left

The real gamma NLO contributions: Gtilde, Gtottilde (for collinear div)

Int1Gom1=ConditionalExpression[-(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (4 (H^2) (3 (H^2)+(P^2)) (H-ω)-((4 (H^2) (mf^2) (3 (H^2)+(P^2)) (-H+ω))/(-4 (H^2)+(mf^2)+4 H ω))-(((mf^2) ω (2 H (P^2)+3 (H^2) ω-(P^2) ω))/(2 (H-ω)))+((ω (-4 (H^2)+(mf^2)+4 H ω) (2 H (P^2)+3 (H^2) ω-(P^2) ω))/(2 (-H+ω)))+(2 H (mf^2) (P^2)+6 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+2 (P^2)) ω) Log[(((mf^2) ω)/((H^2)-H ω))]+(-2 H (mf^2) (P^2)-6 (H^4) ω+(mf^2) (P^2) ω-(H^2) (3 (mf^2)+2 (P^2)) ω) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int1Gom2=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (4 (H^2) (3 (H^2)+(P^2)) (H+ω)-((4 (H^2) (mf^2) (3 (H^2)+(P^2)) (H+ω))/(4 (H^2)-(mf^2)+4 H ω))-(((mf^2) ω (-2 H (P^2)+3 (H^2) ω-(P^2) ω))/(2 (H+ω)))+((ω (4 (H^2)-(mf^2)+4 H ω) (-2 H (P^2)+3 (H^2) ω-(P^2) ω))/(2 (H+ω)))+(2 H (mf^2) (P^2)-6 (H^4) ω+(mf^2) (P^2) ω-(H^2) (3 (mf^2)+2 (P^2)) ω) Log[(((mf^2) ω)/(H (H+ω)))]+(-2 H (mf^2) (P^2)+6 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+2 (P^2)) ω) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int1Gom1tot=ConditionalExpression[-(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (-((4 H (3 (H^4)+(H-mf) (H+mf) (P^2)) (-H+ω))/ω)+((4 H (mf^2) (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)) (H-ω))/(ω (-4 (H^2)+(mf^2)+4 H ω)))-(((mf^2) ω ((mf^2) (P^2)+(H^2) (-3 (mf^2)+4 (P^2))+6 (H^3) ω-2 H (P^2) ω))/(4 (H^2)-4 H ω))+((ω (-4 (H^2)+(mf^2)+4 H ω) ((mf^2) (P^2)+(H^2) (-3 (mf^2)+4 (P^2))+6 (H^3) ω-2 H (P^2) ω))/(4 H (-H+ω)))+2 H (3 (H^3) ω+(P^2) ((mf^2)+H ω)) Log[(((mf^2) ω)/((H^2)-H ω))]-2 H (3 (H^3) ω+(P^2) ((mf^2)+H ω)) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int1Gom2tot=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (-((4 H (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)) (H+ω))/ω)+((4 H (mf^2) (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)) (H+ω))/(ω (4 (H^2)-(mf^2)+4 H ω)))+(((mf^2) ω ((mf^2) (P^2)+(H^2) (-3 (mf^2)+4 (P^2))-6 (H^3) ω+2 H (P^2) ω))/(4 H (H+ω)))-((ω (4 (H^2)-(mf^2)+4 H ω) ((mf^2) (P^2)+(H^2) (-3 (mf^2)+4 (P^2))-6 (H^3) ω+2 H (P^2) ω))/(4 H (H+ω)))-2 H (3 (H^3) ω+(P^2) (-(mf^2)+H ω)) Log[(((mf^2) ω)/(H (H+ω)))]+2 H (3 (H^3) ω+(P^2) (-(mf^2)+H ω)) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int2Gom1=ConditionalExpression[(1/(45 (H^2) (mh^8)))(e^2) π (λ^4) ω (((5 (mf^6) (3 (H^2)-(P^2)) (ω^2) (2 (H^2)-(mc^2)-H ω))/(H (((H-ω))^3)))-((30 (mf^4) (3 (H^2)-(P^2)) (ω^2) (2 (H^2)-(mc^2)+(mf^2)-H ω))/(((H-ω))^2))+((30 (3 (H^2)-(P^2)) (ω^2) (2 (H^2)-(mc^2)+(mf^2)-H ω) (((-4 (H^2)+(mf^2)+4 H ω))^2))/(((H-ω))^2))-192 H (H-ω) (-15 (H^6)-30 (H^4) (P^2)+(mf^2) (P^4)+(H^2) (5 (mf^2) (P^2)-3 (P^4))+15 (H^5) ω+30 (H^3) (P^2) ω+3 H (P^4) ω)+(1/(-4 (H^2)+(mf^2)+4 H ω))192 H (mf^2) (-H+ω) (-15 (H^6)-30 (H^4) (P^2)+(mf^2) (P^4)+(H^2) (5 (mf^2) (P^2)-3 (P^4))+15 (H^5) ω+30 (H^3) (P^2) ω+3 H (P^4) ω)+5 (H^2) (3 (H^2)-(P^2)) (ω^2) (2 (H^2)-(mc^2)-H ω) (((-4+((mf^2)/((H^2)-H ω))))^3)-(1/(H (H-ω)))12 (mf^2) (120 (H^8)-180 (H^7) ω+20 (H^3) ((mc^2)-(mf^2)) (P^2) ω-8 H (mf^2) (P^4) ω+60 (H^5) ((mc^2)-3 (P^2)) ω+3 (mf^2) (P^4) (ω^2)-60 (H^6) ((mc^2)-2 (P^2)-(ω^2))+4 (H^2) (mf^2) (P^2) (5 (mc^2)+2 (P^2)+5 (ω^2))-5 (H^4) (4 (mc^2) (P^2)-12 (P^2) (ω^2)+(mf^2) (8 (P^2)+15 (ω^2))))-12 (-4+((mf^2)/((H^2)-H ω))) (120 (H^8)-180 (H^7) ω+20 (H^3) ((mc^2)-(mf^2)) (P^2) ω-8 H (mf^2) (P^4) ω+60 (H^5) ((mc^2)-3 (P^2)) ω+3 (mf^2) (P^4) (ω^2)-60 (H^6) ((mc^2)-2 (P^2)-(ω^2))+4 (H^2) (mf^2) (P^2) (5 (mc^2)+2 (P^2)+5 (ω^2))-5 (H^4) (4 (mc^2) (P^2)-12 (P^2) (ω^2)+(mf^2) (8 (P^2)+15 (ω^2))))+48 (mf^2) (60 (H^6)+(H^2) (-20 (mf^2) (P^2)+8 (P^4))-60 (H^5) ω-100 (H^3) (P^2) ω-8 H (P^4) ω+3 (P^4) (ω^2)+5 (H^4) (20 (P^2)-3 (ω^2))) Log[-(((mf^2) ω)/(4 (H^2)-4 H ω))]-48 (mf^2) (60 (H^6)+(H^2) (-20 (mf^2) (P^2)+8 (P^4))-60 (H^5) ω-100 (H^3) (P^2) ω-8 H (P^4) ω+3 (P^4) (ω^2)+5 (H^4) (20 (P^2)-3 (ω^2))) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int2Gom2=ConditionalExpression[(1/(15 (H^2) (mh^8)))16 (e^2) π (λ^4) (((5 (mf^6) (3 (H^2)-(P^2)) (ω^3) (2 (H^2)-(mc^2)+H ω))/(48 H (((H+ω))^3)))-((5 (mf^4) (3 (H^2)-(P^2)) (ω^3) (2 (H^2)-(mc^2)+(mf^2)+H ω))/(8 (((H+ω))^2)))+4 H ω (H+ω) (15 (H^6)+30 (H^4) (P^2)-(mf^2) (P^4)+(H^2) (-5 (mf^2) (P^2)+3 (P^4))+15 (H^5) ω+30 (H^3) (P^2) ω+3 H (P^4) ω)+(1/(-4 (H^2)+(mf^2)-4 H ω))4 H (mf^2) ω (H+ω) (15 (H^6)+30 (H^4) (P^2)-(mf^2) (P^4)+(H^2) (-5 (mf^2) (P^2)+3 (P^4))+15 (H^5) ω+30 (H^3) (P^2) ω+3 H (P^4) ω)+10 (3 (H^2)-(P^2)) ω (2 (H^2)-(mc^2)+(mf^2)+H ω) (((H ω-(((mf^2) ω)/(4 (H+ω)))))^2)-(20/3) (H^2) (3 (H^2)-(P^2)) (2 (H^2)-(mc^2)+H ω) (((ω-(((mf^2) ω)/(4 H (H+ω)))))^3)-(1/(4 H (H+ω)))(mf^2) ω (120 (H^8)+180 (H^7) ω-20 (H^3) ((mc^2)-(mf^2)) (P^2) ω+8 H (mf^2) (P^4) ω-60 (H^5) ((mc^2)-3 (P^2)) ω+3 (mf^2) (P^4) (ω^2)-60 (H^6) ((mc^2)-2 (P^2)-(ω^2))+4 (H^2) (mf^2) (P^2) (5 (mc^2)+2 (P^2)+5 (ω^2))-5 (H^4) (4 (mc^2) (P^2)-12 (P^2) (ω^2)+(mf^2) (8 (P^2)+15 (ω^2))))+(ω-(((mf^2) ω)/(4 H (H+ω)))) (120 (H^8)+180 (H^7) ω-20 (H^3) ((mc^2)-(mf^2)) (P^2) ω+8 H (mf^2) (P^4) ω-60 (H^5) ((mc^2)-3 (P^2)) ω+3 (mf^2) (P^4) (ω^2)-60 (H^6) ((mc^2)-2 (P^2)-(ω^2))+4 (H^2) (mf^2) (P^2) (5 (mc^2)+2 (P^2)+5 (ω^2))-5 (H^4) (4 (mc^2) (P^2)-12 (P^2) (ω^2)+(mf^2) (8 (P^2)+15 (ω^2))))+(mf^2) ω (60 (H^6)+(H^2) (-20 (mf^2) (P^2)+8 (P^4))+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω+3 (P^4) (ω^2)+5 (H^4) (20 (P^2)-3 (ω^2))) Log[(((mf^2) ω)/(H (H+ω)))]-(mf^2) ω (60 (H^6)+(H^2) (-20 (mf^2) (P^2)+8 (P^4))+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω+3 (P^4) (ω^2)+5 (H^4) (20 (P^2)-3 (ω^2))) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int2Gom1tot=-(1/(3 (mh^8)))64 (e^2) π (λ^4) (-(((3 (H^2)-(P^2)) ω (((-2 H+ω))^2) (2 (H^2)-(mf^2)-2 H ω) (2 (H^2)-(mc^2)-(mf^2)-H ω))/(4 (H (H-ω))))-(1/(96 (H^3) (((H-ω))^3)))(P^2) ω (-2 (H^2)+(mf^2)+2 H ω) (-672 (H^8)+2352 (H^7) ω+(mf^4) ((mc^2)+(mf^2)) (ω^2)+H (mf^2) (4 (mc^2)+7 (mf^2)) (ω^3)+48 (H^6) (3 (mc^2)+9 (mf^2)-65 (ω^2))+48 (H^5) ω (-9 (mc^2)-24 (mf^2)+40 (ω^2))-8 (H^4) (6 (mf^4)-131 (mf^2) (ω^2)+66 (ω^4)+(mc^2) (6 (mf^2)-56 (ω^2)))+4 (H^3) ω (24 (mf^4)-89 (mf^2) (ω^2)+12 (ω^4)+4 (mc^2) (6 (mf^2)-11 (ω^2)))+2 (H^2) (ω^2) (-29 (mf^4)+14 (mf^2) (ω^2)+(mc^2) (-26 (mf^2)+8 (ω^2))))+(1/3) H (6 (H^3)-3 H ((mc^2)+(mf^2))+4 H (P^2)-3 (H^2) ω-2 (P^2) ω) ((((H-(((mf^2) ω)/(4 (H^2)-4 H ω))))^3)-(((H+ω (-1+((mf^2)/(4 (H^2)-4 H ω)))))^3)))

Int2Gom2tot=(1/(9 (H^3) (mh^8) (((H+ω))^3)))2 (e^2) π (λ^4) ω (48 (H^4) (3 (H^4) (2 (H^2)-(mc^2)-(mf^2))+(H-mf) (H+mf) (6 (H^2)-(mc^2)-(mf^2)) (P^2))+48 (H^3) (21 (H^6)-9 (H^4) ((mc^2)+(mf^2))+(21 (H^4)+2 (mf^2) ((mc^2)+(mf^2))-3 (H^2) ((mc^2)+6 (mf^2))) (P^2)) ω+(3 (H^2) (8 (H^4) (56 (H^2)-19 (mc^2))-4 (H^2) (36 (H^2)+(mc^2)) (mf^2)+(-6 (H^2)+(mc^2)) (mf^4)+(mf^6))+(1280 (H^6)-(mf^4) ((mc^2)+(mf^2))-8 (H^4) (17 (mc^2)+90 (mf^2))+(H^2) (52 (mc^2) (mf^2)+54 (mf^4))) (P^2)) (ω^2)+H (3 (H^2) (8 (H^2) (35 (H^2)-8 (mc^2))-4 (13 (H^2)+(mc^2)) (mf^2)-5 (mf^4))+(680 (H^4)+4 (mc^2) (mf^2)+5 (mf^4)-4 (H^2) (8 (mc^2)+47 (mf^2))) (P^2)) (ω^3)+4 (H^2) (60 (H^4)+(2 (mc^2)+(mf^2)) (P^2)+(H^2) (-6 (mc^2)-3 (mf^2)+28 (P^2))) (ω^4)+8 (H^3) (3 (H^2)-(P^2)) (ω^5)) (-(mf^2)+2 H (H+ω))

Int3Gom1=ConditionalExpression[-(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (4 (H^2) (3 (H^2)+(P^2)) (H-ω)-((4 (H^2) (mf^2) (3 (H^2)+(P^2)) (H-ω))/(4 (H^2)-(mf^2)-4 H ω))-(((mf^2) ω (2 H (P^2)+3 (H^2) ω-(P^2) ω))/(2 (H-ω)))-((ω (-4 (H^2)+(mf^2)+4 H ω) (2 H (P^2)+3 (H^2) ω-(P^2) ω))/(2 (H-ω)))-(2 H (mf^2) (P^2)+6 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+2 (P^2)) ω) Log[4]+(2 H (mf^2) (P^2)+6 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+2 (P^2)) ω) Log[(((mf^2) ω)/(H (-H+ω)))]-(2 H (mf^2) (P^2)+6 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+2 (P^2)) ω) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int3Gom2=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) ((1/((H+ω) (4 (H^2)-(mf^2)+4 H ω)))(2 (H^2)-(mf^2)+2 H ω) (24 (H^6)+48 (H^5) ω+(mf^2) (P^2) (ω^2)-(H^2) (3 (mf^2)+4 (P^2)) (ω^2)+2 H (P^2) ω ((mf^2)-2 (ω^2))+4 (H^4) (2 (P^2)+9 (ω^2))+4 (H^3) (2 (P^2) ω+3 (ω^3)))+(2 H (mf^2) (P^2)-6 (H^4) ω+(mf^2) (P^2) ω-(H^2) (3 (mf^2)+2 (P^2)) ω) Log[(((mf^2) ω)/(H (H+ω)))]+(-2 H (mf^2) (P^2)+6 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+2 (P^2)) ω) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int3Gom1tot=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (-((4 H (3 (H^4)+(H-mf) (H+mf) (P^2)) (H-ω))/ω)+(((mf^2) ω ((mf^2) (P^2)+(H^2) (-3 (mf^2)+4 (P^2))+6 (H^3) ω-2 H (P^2) ω))/(4 H (H-ω)))-((4 (mf^2) (3 (H^4)+(H-mf) (H+mf) (P^2)))/(ω (-4+((mf^2)/((H^2)-H ω)))))+(1/4) ω ((mf^2) (P^2)+(H^2) (-3 (mf^2)+4 (P^2))+6 (H^3) ω-2 H (P^2) ω) (-4+((mf^2)/((H^2)-H ω)))+2 H (3 (H^3) ω+(P^2) ((mf^2)+H ω)) Log[4]-2 H (3 (H^3) ω+(P^2) ((mf^2)+H ω)) Log[(((mf^2) ω)/(H (-H+ω)))]+2 H (3 (H^3) ω+(P^2) ((mf^2)+H ω)) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int3Gom2tot=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (-((4 H (3 (H^4)+(H-mf) (H+mf) (P^2)) (H+ω))/ω)+(((mf^2) ω ((mf^2) (P^2)+(H^2) (-3 (mf^2)+4 (P^2))-6 (H^3) ω+2 H (P^2) ω))/(4 H (H+ω)))+(((mf^2) (3 (H^4)+(H-mf) (H+mf) (P^2)))/(ω-(((mf^2) ω)/(4 H (H+ω)))))+(-((mf^2) (P^2))+(H^2) (3 (mf^2)-4 (P^2))+6 (H^3) ω-2 H (P^2) ω) (ω-(((mf^2) ω)/(4 H (H+ω))))-2 H (3 (H^3) ω+(P^2) (-(mf^2)+H ω)) Log[(((mf^2) ω)/(H (H+ω)))]+2 H (3 (H^3) ω+(P^2) (-(mf^2)+H ω)) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int4Gom1=ConditionalExpression[-(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (4 (H^2) (3 (H^2)+(P^2)) (H-ω)-((4 (H^2) (mf^2) (3 (H^2)+(P^2)) (-H+ω))/(-4 (H^2)+(mf^2)+4 H ω))-(((mf^2) ω (2 H (P^2)+3 (H^2) ω-(P^2) ω))/(2 (H-ω)))+((ω (-4 (H^2)+(mf^2)+4 H ω) (2 H (P^2)+3 (H^2) ω-(P^2) ω))/(2 (-H+ω)))+(2 H (mf^2) (P^2)+6 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+2 (P^2)) ω) Log[(((mf^2) ω)/((H^2)-H ω))]+(-2 H (mf^2) (P^2)-6 (H^4) ω+(mf^2) (P^2) ω-(H^2) (3 (mf^2)+2 (P^2)) ω) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int4Gom2=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (4 (H^2) (3 (H^2)+(P^2)) (H+ω)-((4 (H^2) (mf^2) (3 (H^2)+(P^2)) (H+ω))/(4 (H^2)-(mf^2)+4 H ω))-(((mf^2) ω (-2 H (P^2)+3 (H^2) ω-(P^2) ω))/(2 (H+ω)))+((ω (4 (H^2)-(mf^2)+4 H ω) (-2 H (P^2)+3 (H^2) ω-(P^2) ω))/(2 (H+ω)))+(2 H (mf^2) (P^2)-6 (H^4) ω+(mf^2) (P^2) ω-(H^2) (3 (mf^2)+2 (P^2)) ω) Log[(((mf^2) ω)/(H (H+ω)))]+(-2 H (mf^2) (P^2)+6 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+2 (P^2)) ω) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int4Gom1tot=ConditionalExpression[-(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (-((4 H (3 (H^4)+(H-mf) (H+mf) (P^2)) (-H+ω))/ω)+((4 H (mf^2) (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)) (H-ω))/(ω (-4 (H^2)+(mf^2)+4 H ω)))-(((mf^2) ω ((mf^2) (P^2)+(H^2) (-3 (mf^2)+4 (P^2))+6 (H^3) ω-2 H (P^2) ω))/(4 (H^2)-4 H ω))+((ω (-4 (H^2)+(mf^2)+4 H ω) ((mf^2) (P^2)+(H^2) (-3 (mf^2)+4 (P^2))+6 (H^3) ω-2 H (P^2) ω))/(4 H (-H+ω)))+2 H (3 (H^3) ω+(P^2) ((mf^2)+H ω)) Log[(((mf^2) ω)/((H^2)-H ω))]-2 H (3 (H^3) ω+(P^2) ((mf^2)+H ω)) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int4Gom2tot=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (-((4 H (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)) (H+ω))/ω)+((4 H (mf^2) (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)) (H+ω))/(ω (4 (H^2)-(mf^2)+4 H ω)))+(((mf^2) ω ((mf^2) (P^2)+(H^2) (-3 (mf^2)+4 (P^2))-6 (H^3) ω+2 H (P^2) ω))/(4 H (H+ω)))-((ω (4 (H^2)-(mf^2)+4 H ω) ((mf^2) (P^2)+(H^2) (-3 (mf^2)+4 (P^2))-6 (H^3) ω+2 H (P^2) ω))/(4 H (H+ω)))-2 H (3 (H^3) ω+(P^2) (-(mf^2)+H ω)) Log[(((mf^2) ω)/(H (H+ω)))]+2 H (3 (H^3) ω+(P^2) (-(mf^2)+H ω)) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int5Gom1=ConditionalExpression[(1/(45 (H^2) (mh^8)))(e^2) π (λ^4) ω (((5 (mf^6) (3 (H^2)-(P^2)) (ω^2) (2 (H^2)-(mc^2)-H ω))/(H (((H-ω))^3)))-((30 (mf^4) (3 (H^2)-(P^2)) (ω^2) (2 (H^2)-(mc^2)+(mf^2)-H ω))/(((H-ω))^2))+((30 (3 (H^2)-(P^2)) (ω^2) (2 (H^2)-(mc^2)+(mf^2)-H ω) (((-4 (H^2)+(mf^2)+4 H ω))^2))/(((H-ω))^2))+((5 (3 (H^2)-(P^2)) (ω^2) (2 (H^2)-(mc^2)-H ω) (((-4 (H^2)+(mf^2)+4 H ω))^3))/(H (((H-ω))^3)))-192 H (H-ω) (-15 (H^6)-30 (H^4) (P^2)+(mf^2) (P^4)+(H^2) (5 (mf^2) (P^2)-3 (P^4))+15 (H^5) ω+30 (H^3) (P^2) ω+3 H (P^4) ω)-(1/(-4 (H^2)+(mf^2)+4 H ω))192 H (mf^2) (H-ω) (-15 (H^6)-30 (H^4) (P^2)+(mf^2) (P^4)+(H^2) (5 (mf^2) (P^2)-3 (P^4))+15 (H^5) ω+30 (H^3) (P^2) ω+3 H (P^4) ω)+(1/(H (-H+ω)))12 (-4 (H^2)+(mf^2)+4 H ω) (120 (H^8)-180 (H^7) ω+20 (H^3) ((mc^2)-(mf^2)) (P^2) ω-8 H (mf^2) (P^4) ω+60 (H^5) ((mc^2)-3 (P^2)) ω+3 (mf^2) (P^4) (ω^2)-60 (H^6) ((mc^2)-2 (P^2)-(ω^2))+4 (H^2) (mf^2) (P^2) (5 (mc^2)+2 (P^2)+5 (ω^2))-5 (H^4) (4 (mc^2) (P^2)-12 (P^2) (ω^2)+(mf^2) (8 (P^2)+15 (ω^2))))+(1/(H (H-ω)))12 (mf^2) (-120 (H^8)+180 (H^7) ω-20 (H^3) ((mc^2)-(mf^2)) (P^2) ω+8 H (mf^2) (P^4) ω-60 (H^5) ((mc^2)-3 (P^2)) ω-3 (mf^2) (P^4) (ω^2)+60 (H^6) ((mc^2)-2 (P^2)-(ω^2))-4 (H^2) (mf^2) (P^2) (5 (mc^2)+2 (P^2)+5 (ω^2))+5 (H^4) (4 (mc^2) (P^2)-12 (P^2) (ω^2)+(mf^2) (8 (P^2)+15 (ω^2))))-48 (mf^2) (-60 (H^6)+4 (H^2) (5 (mf^2) (P^2)-2 (P^4))+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω-3 (P^4) (ω^2)-5 (H^4) (20 (P^2)-3 (ω^2))) Log[(((mf^2) ω)/((H^2)-H ω))]+48 (mf^2) (-60 (H^6)+4 (H^2) (5 (mf^2) (P^2)-2 (P^4))+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω-3 (P^4) (ω^2)-5 (H^4) (20 (P^2)-3 (ω^2))) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int5Gom2=ConditionalExpression[(1/(15 (H^2) (mh^8)))16 (e^2) π (λ^4) (-((5 (3 (H^2)-(P^2)) (2 (H^2)-(mc^2)+H ω) (((4 (H^3)+4 (H^2) ω-(mf^2) ω))^3))/(48 H (((H+ω))^3)))+4 H ω (H+ω) (15 (H^6)+30 (H^4) (P^2)-(mf^2) (P^4)+(H^2) (-5 (mf^2) (P^2)+3 (P^4))+15 (H^5) ω+30 (H^3) (P^2) ω+3 H (P^4) ω)-(1/(4 (H^2)-(mf^2)+4 H ω))4 H (mf^2) ω (H+ω) (15 (H^6)+30 (H^4) (P^2)-(mf^2) (P^4)+(H^2) (-5 (mf^2) (P^2)+3 (P^4))+15 (H^5) ω+30 (H^3) (P^2) ω+3 H (P^4) ω)+((5 (3 (H^2)-(P^2)) (2 (H^2)-(mc^2)+H ω) (((4 (H^3)+(mf^2) ω-4 H (ω^2)))^3))/(48 H (((H+ω))^3)))+((5 (3 (H^2)-(P^2)) (((4 (H^3)+4 (H^2) ω-(mf^2) ω))^2) (4 (H^3)+((mc^2)-(mf^2)) ω-H (2 (mc^2)+(ω^2))))/(8 (((H+ω))^2)))-((5 (3 (H^2)-(P^2)) (((4 (H^3)+(mf^2) ω-4 H (ω^2)))^2) (4 (H^3)+((mc^2)-(mf^2)) ω-H (2 (mc^2)+(ω^2))))/(8 (((H+ω))^2)))+(1/(4 H (H+ω)))(4 (H^3)+4 (H^2) ω-(mf^2) ω) (240 (H^7) ω+8 H (mf^2) (P^4) ω-20 (H^5) (6 (mc^2)-3 (mf^2)-8 (P^2)) ω+3 (mf^2) (P^4) (ω^2)+40 (H^6) (4 (P^2)+3 (ω^2))+4 (H^2) (mf^2) (P^2) (5 (mc^2)+2 (P^2)+5 (ω^2))-5 (H^4) (8 (mc^2) (P^2)-8 (P^2) (ω^2)+(mf^2) (8 (P^2)+15 (ω^2))))-(1/(4 H (H+ω)))(4 (H^3)+(mf^2) ω-4 H (ω^2)) (240 (H^7) ω+8 H (mf^2) (P^4) ω-20 (H^5) (6 (mc^2)-3 (mf^2)-8 (P^2)) ω+3 (mf^2) (P^4) (ω^2)+40 (H^6) (4 (P^2)+3 (ω^2))+4 (H^2) (mf^2) (P^2) (5 (mc^2)+2 (P^2)+5 (ω^2))-5 (H^4) (8 (mc^2) (P^2)-8 (P^2) (ω^2)+(mf^2) (8 (P^2)+15 (ω^2))))+(mf^2) ω (60 (H^6)+(H^2) (-20 (mf^2) (P^2)+8 (P^4))+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω+3 (P^4) (ω^2)+5 (H^4) (20 (P^2)-3 (ω^2))) Log[-(((mf^2) ω)/(4 (H (H+ω))))]-(mf^2) ω (60 (H^6)+(H^2) (-20 (mf^2) (P^2)+8 (P^4))+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω+3 (P^4) (ω^2)+5 (H^4) (20 (P^2)-3 (ω^2))) Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int5Gom1tot=-(1/(3 (mh^8)))64 (e^2) π (λ^4) (-(((3 (H^2)-(P^2)) ω (((-2 H+ω))^2) (2 (H^2)-(mf^2)-2 H ω) (2 (H^2)-(mc^2)-(mf^2)-H ω))/(4 (H (H-ω))))-(1/(96 (H^3) (((H-ω))^3)))(P^2) ω (-2 (H^2)+(mf^2)+2 H ω) (-672 (H^8)+2352 (H^7) ω+(mf^4) ((mc^2)+(mf^2)) (ω^2)+H (mf^2) (4 (mc^2)+7 (mf^2)) (ω^3)+48 (H^6) (3 (mc^2)+9 (mf^2)-65 (ω^2))+48 (H^5) ω (-9 (mc^2)-24 (mf^2)+40 (ω^2))-8 (H^4) (6 (mf^4)-131 (mf^2) (ω^2)+66 (ω^4)+(mc^2) (6 (mf^2)-56 (ω^2)))+4 (H^3) ω (24 (mf^4)-89 (mf^2) (ω^2)+12 (ω^4)+4 (mc^2) (6 (mf^2)-11 (ω^2)))+2 (H^2) (ω^2) (-29 (mf^4)+14 (mf^2) (ω^2)+(mc^2) (-26 (mf^2)+8 (ω^2))))+(1/3) H (6 (H^3)-3 H ((mc^2)+(mf^2))+4 H (P^2)-3 (H^2) ω-2 (P^2) ω) ((((H-(((mf^2) ω)/(4 (H^2)-4 H ω))))^3)-(((H+ω (-1+((mf^2)/(4 (H^2)-4 H ω)))))^3)))

Int5Gom2tot=(1/(9 (H^3) (mh^8) (((H+ω))^3)))2 (e^2) π (λ^4) ω (48 (H^4) (3 (H^4) (2 (H^2)-(mc^2)-(mf^2))+(H-mf) (H+mf) (6 (H^2)-(mc^2)-(mf^2)) (P^2))+48 (H^3) (21 (H^6)-9 (H^4) ((mc^2)+(mf^2))+(21 (H^4)+2 (mf^2) ((mc^2)+(mf^2))-3 (H^2) ((mc^2)+6 (mf^2))) (P^2)) ω+(3 (H^2) (8 (H^4) (56 (H^2)-19 (mc^2))-4 (H^2) (36 (H^2)+(mc^2)) (mf^2)+(-6 (H^2)+(mc^2)) (mf^4)+(mf^6))+(1280 (H^6)-(mf^4) ((mc^2)+(mf^2))-8 (H^4) (17 (mc^2)+90 (mf^2))+(H^2) (52 (mc^2) (mf^2)+54 (mf^4))) (P^2)) (ω^2)+H (3 (H^2) (8 (H^2) (35 (H^2)-8 (mc^2))-4 (13 (H^2)+(mc^2)) (mf^2)-5 (mf^4))+(680 (H^4)+4 (mc^2) (mf^2)+5 (mf^4)-4 (H^2) (8 (mc^2)+47 (mf^2))) (P^2)) (ω^3)+4 (H^2) (60 (H^4)+(2 (mc^2)+(mf^2)) (P^2)+(H^2) (-6 (mc^2)-3 (mf^2)+28 (P^2))) (ω^4)+8 (H^3) (3 (H^2)-(P^2)) (ω^5)) (-(mf^2)+2 H (H+ω))

Int6Gom1=ConditionalExpression[-(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (4 (H^2) (3 (H^2)+(P^2)) (H-ω)-((4 (H^2) (mf^2) (3 (H^2)+(P^2)) (H-ω))/(4 (H^2)-(mf^2)-4 H ω))-(((mf^2) ω (2 H (P^2)+3 (H^2) ω-(P^2) ω))/(2 (H-ω)))-((ω (-4 (H^2)+(mf^2)+4 H ω) (2 H (P^2)+3 (H^2) ω-(P^2) ω))/(2 (H-ω)))-(2 H (mf^2) (P^2)+6 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+2 (P^2)) ω) Log[4]+(2 H (mf^2) (P^2)+6 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+2 (P^2)) ω) Log[(((mf^2) ω)/(H (-H+ω)))]-(2 H (mf^2) (P^2)+6 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+2 (P^2)) ω) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int6Gom2=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) ((1/((H+ω) (4 (H^2)-(mf^2)+4 H ω)))(2 (H^2)-(mf^2)+2 H ω) (24 (H^6)+48 (H^5) ω+(mf^2) (P^2) (ω^2)-(H^2) (3 (mf^2)+4 (P^2)) (ω^2)+2 H (P^2) ω ((mf^2)-2 (ω^2))+4 (H^4) (2 (P^2)+9 (ω^2))+4 (H^3) (2 (P^2) ω+3 (ω^3)))+(2 H (mf^2) (P^2)-6 (H^4) ω+(mf^2) (P^2) ω-(H^2) (3 (mf^2)+2 (P^2)) ω) Log[(((mf^2) ω)/(H (H+ω)))]+(-2 H (mf^2) (P^2)+6 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+2 (P^2)) ω) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int6Gom1tot=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (-((4 H (3 (H^4)+(H-mf) (H+mf) (P^2)) (H-ω))/ω)+(((mf^2) ω ((mf^2) (P^2)+(H^2) (-3 (mf^2)+4 (P^2))+6 (H^3) ω-2 H (P^2) ω))/(4 H (H-ω)))-((4 (mf^2) (3 (H^4)+(H-mf) (H+mf) (P^2)))/(ω (-4+((mf^2)/((H^2)-H ω)))))+(1/4) ω ((mf^2) (P^2)+(H^2) (-3 (mf^2)+4 (P^2))+6 (H^3) ω-2 H (P^2) ω) (-4+((mf^2)/((H^2)-H ω)))+2 H (3 (H^3) ω+(P^2) ((mf^2)+H ω)) Log[4]-2 H (3 (H^3) ω+(P^2) ((mf^2)+H ω)) Log[(((mf^2) ω)/(H (-H+ω)))]+2 H (3 (H^3) ω+(P^2) ((mf^2)+H ω)) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int6Gom2tot=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (-((4 H (3 (H^4)+(H-mf) (H+mf) (P^2)) (H+ω))/ω)+(((mf^2) ω ((mf^2) (P^2)+(H^2) (-3 (mf^2)+4 (P^2))-6 (H^3) ω+2 H (P^2) ω))/(4 H (H+ω)))+(((mf^2) (3 (H^4)+(H-mf) (H+mf) (P^2)))/(ω-(((mf^2) ω)/(4 H (H+ω)))))+(-((mf^2) (P^2))+(H^2) (3 (mf^2)-4 (P^2))+6 (H^3) ω-2 H (P^2) ω) (ω-(((mf^2) ω)/(4 H (H+ω))))-2 H (3 (H^3) ω+(P^2) (-(mf^2)+H ω)) Log[(((mf^2) ω)/(H (H+ω)))]+2 H (3 (H^3) ω+(P^2) (-(mf^2)+H ω)) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int12Gom1=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) π (λ^4) (-(1/(8 (H (((H-ω))^2))))ω (-4 (H^2)+(mf^2)+4 H ω) (12 (H^6)-24 (H^5) ω+6 H (mf^2) (P^2) ω-(mf^2) (P^2) (ω^2)+(H^3) (-3 (mf^2) ω+4 (P^2) ω)-4 (H^4) ((P^2)-3 (ω^2))+(H^2) (mf^2) (-4 (P^2)+3 (ω^2)))+(1/(2 (H-ω)))(mf^2) ω (-6 (H^4)+9 (H^3) ω-3 H (P^2) ω+3 (H^2) (P-ω) (P+ω)+(P^2) ((mf^2)+(ω^2))+(3 (H^3)-2 H (P^2)-3 (H^2) ω+(P^2) ω) (H-(((mf^2) ω)/(4 (H^2)-4 H ω))))+(-((mf^4) (P^2))-6 (H^5) ω-6 (H^3) (P^2) ω+2 H (mf^2) (P^2) ω+3 (H^4) ((mf^2)+2 (ω^2))+3 (H^2) (P^2) ((mf^2)+2 (ω^2))) Log[4]+(-3 (H^4)-3 (H^2) (P^2)+(mf^2) (P^2)+3 H ((H^2)+(P^2)) ω) ((mf^2)+2 H (-H+ω)) Log[-(((mf^2) ω)/(4 (H^2)-4 H ω))]-(-((mf^4) (P^2))-6 (H^5) ω-6 (H^3) (P^2) ω+2 H (mf^2) (P^2) ω+3 (H^4) ((mf^2)+2 (ω^2))+3 (H^2) (P^2) ((mf^2)+2 (ω^2))) Log[(((mf^2) ω)/((H^2)-H ω))]-(-3 (H^4)-3 (H^2) (P^2)+(mf^2) (P^2)+3 H ((H^2)+(P^2)) ω) ((mf^2)+2 H (-H+ω)) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]+(-((mf^4) (P^2))-6 (H^5) ω-6 (H^3) (P^2) ω+2 H (mf^2) (P^2) ω+3 (H^4) ((mf^2)+2 (ω^2))+3 (H^2) (P^2) ((mf^2)+2 (ω^2))) Log[ω-(((mf^2) ω)/(4 (H^2)-4 H ω))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int12Gom2=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) π (λ^4) (-(1/(2 (H+ω)))(mf^2) ω (6 (H^4)-3 (H^2) (P^2)-(mf^2) (P^2)+6 (H^3) ω-H (P^2) ω+(-3 (H^3)+2 H (P^2)-3 (H^2) ω+(P^2) ω) (H+ω-(((mf^2) ω)/(4 H (H+ω)))))+2 H (ω-(((mf^2) ω)/(4 H (H+ω)))) (6 (H^4)-3 (H^2) (P^2)-(mf^2) (P^2)+6 (H^3) ω-H (P^2) ω+(-3 (H^3)+2 H (P^2)-3 (H^2) ω+(P^2) ω) (H+(((mf^2) ω)/(4 H (H+ω)))))-(3 (H^4)+3 (H^2) (P^2)-(mf^2) (P^2)+3 H ((H^2)+(P^2)) ω) (-(mf^2)+2 H (H+ω)) Log[-(((mf^2) ω)/(4 (H (H+ω))))]+(-((mf^4) (P^2))+6 (H^5) ω+6 (H^3) (P^2) ω-2 H (mf^2) (P^2) ω+3 (H^4) ((mf^2)+2 (ω^2))+3 (H^2) (P^2) ((mf^2)+2 (ω^2))) Log[(((mf^2) ω)/(H (H+ω)))]+(3 (H^4)+3 (H^2) (P^2)-(mf^2) (P^2)+3 H ((H^2)+(P^2)) ω) (-(mf^2)+2 H (H+ω)) Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]-(-((mf^4) (P^2))+6 (H^5) ω+6 (H^3) (P^2) ω-2 H (mf^2) (P^2) ω+3 (H^4) ((mf^2)+2 (ω^2))+3 (H^2) (P^2) ((mf^2)+2 (ω^2))) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int12Gom1tot=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) π (λ^4) (-(1/(16 ((H^2) (((H-ω))^2))))ω (-4 (H^2)+(mf^2)+4 H ω) (24 (H^7)-8 (H^3) (mf^2) (P^2)-48 (H^6) ω+8 (H^4) (P^2) ω-(mf^4) (P^2) ω+3 (H^2) (mf^2) ((mf^2)+2 (P^2)) ω-8 (H^5) ((P^2)-3 (ω^2)))-(1/(16 (H^2) (((H-ω))^2)))(mf^2) ω (24 (H^7)-48 (H^6) ω+12 (H^4) (mf^2) ω+(mf^4) (P^2) ω-3 (H^2) (mf^2) ((mf^2)-2 (P^2)) ω+4 H (mf^2) (P^2) (ω^2)-8 (H^5) ((P^2)-3 (ω^2))-4 (H^3) (-2 (P^2) (ω^2)+(mf^2) (2 (P^2)+3 (ω^2))))+(-2 (H-mf) (H+mf) (3 (H^4)+(3 (H^2)-(mf^2)) (P^2))+3 H (2 (H^2)-(mf^2)) ((H^2)+(P^2)) ω) Log[4]-(-2 (H-mf) (H+mf) (3 (H^4)+(3 (H^2)-(mf^2)) (P^2))+3 H (2 (H^2)-(mf^2)) ((H^2)+(P^2)) ω) Log[(((mf^2) ω)/(H (-H+ω)))]+(-2 (H-mf) (H+mf) (3 (H^4)+(3 (H^2)-(mf^2)) (P^2))+3 H (2 (H^2)-(mf^2)) ((H^2)+(P^2)) ω) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int12Gom2tot=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) π (λ^4) (((ω (2 (H^2)-(mf^2)+2 H ω) (3 (H^4)-(H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω))/(H+ω))+(-6 (H^6)+8 (H^2) (mf^2) (P^2)-2 (mf^4) (P^2)+6 (H^4) ((mf^2)-(P^2))-6 (H^5) ω+3 H (mf^2) (P^2) ω+3 (H^3) ((mf^2)-2 (P^2)) ω) Log[(((mf^2) ω)/(H (H+ω)))]+(6 (H^6)-8 (H^2) (mf^2) (P^2)+2 (mf^4) (P^2)-6 (H^4) ((mf^2)-(P^2))+6 (H^5) ω-3 H (mf^2) (P^2) ω-3 (H^3) ((mf^2)-2 (P^2)) ω) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int13Gom1=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (2 (mf^2) (3 (H^2)-(P^2)) ω-2 (3 (H^2)-(P^2)) (-(mf^2)+4 H (H-ω)) ω+(12 (H^5)-4 H (mf^2) (P^2)+(H^3) (-6 (mf^2)+4 (P^2))-12 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)-4 (P^2)) ω) Log[4]-(12 (H^5)-4 H (mf^2) (P^2)+(H^3) (-6 (mf^2)+4 (P^2))-12 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)-4 (P^2)) ω) Log[(((mf^2) ω)/((H^2)-H ω))]-(12 (H^5)-4 H (mf^2) (P^2)+(H^3) (-6 (mf^2)+4 (P^2))-12 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)-4 (P^2)) ω) (Log[(((mf^2) ω)/(H (-H+ω)))]-Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))])+(12 (H^5)-4 H (mf^2) (P^2)+(H^3) (-6 (mf^2)+4 (P^2))-12 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)-4 (P^2)) ω) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int13Gom2=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (2 (mf^2) (3 (H^2)-(P^2)) ω-2 (3 (H^2)-(P^2)) ω (-(mf^2)+4 H (H+ω))+(12 (H^5)-4 H (mf^2) (P^2)+(H^3) (-6 (mf^2)+4 (P^2))+12 (H^4) ω+(mf^2) (P^2) ω+(H^2) (-3 (mf^2)+4 (P^2)) ω) Log[-(((mf^2) ω)/(4 (H (H+ω))))]+(12 (H^5)-4 H (mf^2) (P^2)+(H^3) (-6 (mf^2)+4 (P^2))+12 (H^4) ω+(mf^2) (P^2) ω+(H^2) (-3 (mf^2)+4 (P^2)) ω) Log[(((mf^2) ω)/(H (H+ω)))]-(12 (H^5)-4 H (mf^2) (P^2)+(H^3) (-6 (mf^2)+4 (P^2))+12 (H^4) ω+(mf^2) (P^2) ω+(H^2) (-3 (mf^2)+4 (P^2)) ω) Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]-(12 (H^5)-4 H (mf^2) (P^2)+(H^3) (-6 (mf^2)+4 (P^2))+12 (H^4) ω+(mf^2) (P^2) ω+(H^2) (-3 (mf^2)+4 (P^2)) ω) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int13Gom1tot=ConditionalExpression[(1/(3 (H^2) (mh^4) ω))2 (e^2) π (λ^4) ((((mf^2) (3 (H^2)-(P^2)) ((mf^2)+2 H (H-ω)) (ω^2))/(H (H-ω)))+(3 (H^2)-(P^2)) ((mf^2)+2 H (H-ω)) (ω^2) (-4+((mf^2)/((H^2)-H ω)))-2 (2 (2 (H^2)-(mf^2)) (3 (H^4)+(H-mf) (H+mf) (P^2))+2 H (-6 (H^4)-2 (H^2) (P^2)+(mf^2) (P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[-(((mf^2) ω)/(4 (H^2)-4 H ω))]-2 (2 (2 (H^2)-(mf^2)) (3 (H^4)+(H-mf) (H+mf) (P^2))+2 H (-6 (H^4)-2 (H^2) (P^2)+(mf^2) (P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[(((mf^2) ω)/((H^2)-H ω))]+2 (2 (2 (H^2)-(mf^2)) (3 (H^4)+(H-mf) (H+mf) (P^2))+2 H (-6 (H^4)-2 (H^2) (P^2)+(mf^2) (P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]+2 (2 (2 (H^2)-(mf^2)) (3 (H^4)+(H-mf) (H+mf) (P^2))+2 H (-6 (H^4)-2 (H^2) (P^2)+(mf^2) (P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int13Gom2tot=ConditionalExpression[-(1/(3 (H^2) (mh^4) ω))2 (e^2) π (λ^4) (-(((mf^2) (3 (H^2)-(P^2)) (ω^2) ((mf^2)+2 H (H+ω)))/(H (H+ω)))+(((3 (H^2)-(P^2)) (ω^2) (4 (H^2)-(mf^2)+4 H ω) ((mf^2)+2 H (H+ω)))/(H (H+ω)))+2 (2 (2 (H^2)-(mf^2)) (3 (H^4)+(H-mf) (H+mf) (P^2))+2 H (6 (H^4)+(2 (H^2)-(mf^2)) (P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[-(((mf^2) ω)/(4 (H (H+ω))))]+2 (2 (2 (H^2)-(mf^2)) (3 (H^4)+(H-mf) (H+mf) (P^2))+2 H (6 (H^4)+(2 (H^2)-(mf^2)) (P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[(((mf^2) ω)/(H (H+ω)))]-2 (2 (2 (H^2)-(mf^2)) (3 (H^4)+(H-mf) (H+mf) (P^2))+2 H (6 (H^4)+(2 (H^2)-(mf^2)) (P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]-2 (2 (2 (H^2)-(mf^2)) (3 (H^4)+(H-mf) (H+mf) (P^2))+2 H (6 (H^4)+(2 (H^2)-(mf^2)) (P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int14Gom1=ConditionalExpression[-(1/(H (mh^4)))8 (e^2) (mc^2) π (λ^4) (4 (H^2)-2 H ω-(((mf^2) ω)/(H-ω))-((4 (H^2) (mf^2))/(4 (H^2)-(mf^2)-4 H ω))+((4 H (mf^2) ω)/(4 (H^2)-(mf^2)-4 H ω))+((mf^2)+2 H ω) Log[(((mf^2) ω)/((H^2)-H ω))]-((mf^2)+2 H ω) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int14Gom2=ConditionalExpression[(1/(H (mh^4)))8 (e^2) (mc^2) π (λ^4) (4 (H^2)+2 H ω+(((mf^2) ω)/(H+ω))-((4 (H^2) (mf^2))/(4 (H^2)-(mf^2)+4 H ω))-((4 H (mf^2) ω)/(4 (H^2)-(mf^2)+4 H ω))+((mf^2)-2 H ω) Log[(((mf^2) ω)/(H (H+ω)))]-((mf^2)-2 H ω) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int14Gom1tot=ConditionalExpression[-(1/((H^2) (mh^4)))4 (e^2) (mc^2) π (λ^4) (-((4 H (-2 (H^2)+(mf^2)) (H-ω))/ω)-((H (mf^2) ω)/(H-ω))+H (4 H ω-(((mf^2) ω)/(H-ω)))+((-2 (H^2) (mf^2)+(mf^4))/(ω-(((mf^2) ω)/(4 (H^2)-4 H ω))))+2 H ((mf^2)+2 H ω) Log[(((mf^2) ω)/((H^2)-H ω))]-2 H ((mf^2)+2 H ω) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int14Gom2tot=ConditionalExpression[-(1/(H (mh^4)))4 (e^2) (mc^2) π (λ^4) (4 H ω-((2 (mf^2) ω)/(H+ω))+((4 (2 (H^2)-(mf^2)) (H+ω))/ω)-((4 (2 (H^2) (mf^2)-(mf^4)) (H+ω))/(ω (4 (H^2)-(mf^2)+4 H ω)))-2 ((mf^2)-2 H ω) Log[(((mf^2) ω)/(H (H+ω)))]+2 ((mf^2)-2 H ω) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int15Gom1=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) ((((mf^2) ω (-2 (H^2)+(mf^2)+2 H ω))/(2 (H-ω)))-((4 H (mf^2) (H-ω) (-2 (H^2)+(mf^2)+2 H ω))/(-4 (H^2)+(mf^2)+4 H ω))+((ω (-2 (H^2)+(mf^2)+2 H ω) (-4 (H^2)+(mf^2)+4 H ω))/(2 (H-ω)))+4 H (-H+ω) ((mf^2)+2 H (-H+ω))+H (-4 (H^3)+2 H (mf^2)+4 (H^2) ω+(mf^2) ω) Log[4]-H (-4 (H^3)+2 H (mf^2)+4 (H^2) ω+(mf^2) ω) Log[(((mf^2) ω)/(H (-H+ω)))]+H (-4 (H^3)+2 H (mf^2)+4 (H^2) ω+(mf^2) ω) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int15Gom2=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) (-(H (4 (H^3)-2 H (mf^2)+4 (H^2) ω+(mf^2) ω) Log[(((mf^2) ω)/(H (H+ω)))])+(1/((H+ω) (4 (H^2)-(mf^2)+4 H ω)))(-((((-2 (H^2)+(mf^2)-2 H ω))^2) (8 (H^3)+12 (H^2) ω+(mf^2) ω+4 H (ω^2)))+H (16 (H^6)+48 (H^5) ω-(mf^4) (ω^2)-12 (H^4) ((mf^2)-4 (ω^2))+H (mf^2) ω ((mf^2)+4 (ω^2))+2 (H^2) ((mf^4)-2 (mf^2) (ω^2))-4 (H^3) (5 (mf^2) ω-4 (ω^3))) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))])),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int15Gom1tot=ConditionalExpression[(1/(H (mh^6) (H-ω)))8 (e^2) (mc^2) π (λ^4) (ω (((-2 (H^2)+(mf^2)+2 H ω))^2)+(4 (H^5)-8 (H^4) ω+9 (H^2) (mf^2) ω-2 (mf^4) ω+(H^3) (-6 (mf^2)+4 (ω^2))+H (2 (mf^4)-3 (mf^2) (ω^2))) Log[(((mf^2) ω)/(H (-H+ω)))]+(-4 (H^5)+8 (H^4) ω-9 (H^2) (mf^2) ω+2 (mf^4) ω+(H^3) (6 (mf^2)-4 (ω^2))+H (-2 (mf^4)+3 (mf^2) (ω^2))) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int15Gom2tot=ConditionalExpression[-(1/(H (mh^6) (H+ω)))4 (e^2) (mc^2) π (λ^4) (-2 ω (((-2 (H^2)+(mf^2)-2 H ω))^2)+2 (4 (H^5)+8 (H^4) ω-9 (H^2) (mf^2) ω+2 (mf^4) ω+(H^3) (-6 (mf^2)+4 (ω^2))+H (2 (mf^4)-3 (mf^2) (ω^2))) Log[(((mf^2) ω)/(H (H+ω)))]-2 (4 (H^5)+8 (H^4) ω-9 (H^2) (mf^2) ω+2 (mf^4) ω+(H^3) (-6 (mf^2)+4 (ω^2))+H (2 (mf^4)-3 (mf^2) (ω^2))) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int16Gom1=ConditionalExpression[(1/(H (mh^4)))4 (e^2) (mc^2) π (λ^4) (-4 (H^2)+3 (mf^2)+4 H ω) (Log[(((mf^2) ω)/(H (-H+ω)))]+Log[(((mf^2) ω)/((H^2)-H ω))]-Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]-Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int16Gom2=ConditionalExpression[(1/(H (mh^4)))4 (e^2) (mc^2) π (λ^4) (4 (H^2)-3 (mf^2)+4 H ω) (Log[-(((mf^2) ω)/(4 (H (H+ω))))]+Log[(((mf^2) ω)/(4 H (H+ω)))]-Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]-Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(4 H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int16Gom1tot=ConditionalExpression[-(1/((H^2) (mh^4) ω))4 (e^2) (mc^2) π (λ^4) (4 (H^4)-4 (H^2) (mf^2)+(mf^4)-4 (H^3) ω+H (mf^2) ω) (Log[(((mf^2) ω)/(H (-H+ω)))]+Log[(((mf^2) ω)/((H^2)-H ω))]-Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]-Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int16Gom2tot=ConditionalExpression[-(1/((H^2) (mh^4) ω))4 (e^2) (mc^2) π (λ^4) (4 (H^4)-4 (H^2) (mf^2)+(mf^4)+4 (H^3) ω-H (mf^2) ω) (Log[-(((mf^2) ω)/(4 (H (H+ω))))]+Log[(((mf^2) ω)/(4 H (H+ω)))]-Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]-Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(4 H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int23Gom1=ConditionalExpression[-(1/(3 H (mh^6)))16 (e^2) π (λ^4) (-((3 (H^2)-3 (mc^2)-(P^2)) (((H-((mf^2)/(4 H-4 ω))))^2) (ω^2))+(((mf^4) (3 (H^2)-3 (mc^2)-(P^2)) (ω^2))/(16 (((H-ω))^2)))-((4 H (mf^2) (-H+ω) (-3 (H^4)-3 (H^2) (P^2)+(mf^2) (P^2)+3 (H^3) ω+3 H (P^2) ω))/(-4 (H^2)+(mf^2)+4 H ω))+4 H (H-ω) (-3 (H^4)-3 (H^2) (P^2)+(mf^2) (P^2)+3 H ((H^2)+(P^2)) ω)-(((mf^2) ω (H (mf^2) (P^2)-(H^3) (3 (mc^2)+2 (P^2))+3 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+(P^2)) ω))/(2 H (H-ω)))-(1/2) ω (H (mf^2) (P^2)-(H^3) (3 (mc^2)+2 (P^2))+3 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+(P^2)) ω) (-4+((mf^2)/((H^2)-H ω)))-(-6 (H^6)-6 (H^4) (P^2)+2 (H^2) (mf^2) (P^2)+3 H (2 (H^2)+(mf^2)) ((H^2)+(P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[4]+(-6 (H^6)-6 (H^4) (P^2)+2 (H^2) (mf^2) (P^2)+3 H (2 (H^2)+(mf^2)) ((H^2)+(P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[(((mf^2) ω)/(H (-H+ω)))]-(-6 (H^6)-6 (H^4) (P^2)+2 (H^2) (mf^2) (P^2)+3 H (2 (H^2)+(mf^2)) ((H^2)+(P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int23Gom2=ConditionalExpression[-(1/(3 H (mh^6)))16 (e^2) π (λ^4) ((1/(2 H (H+ω) (4 (H^2)-(mf^2)+4 H ω)))(2 (H^2)-(mf^2)+2 H ω) (48 (H^8)+144 (H^7) ω-2 (mf^4) (P^2) (ω^2)+3 (H^2) (mf^2) ((mc^2)+2 (mf^2)+(P^2)) (ω^2)-2 H (mf^2) (P^2) ω ((mf^2)-4 (ω^2))+4 (H^5) ω (-6 (mc^2)+32 (P^2)+9 (ω^2))+12 (H^6) (4 (P^2)+11 (ω^2))+2 (H^3) ω (18 (P^2) (ω^2)+3 (mc^2) ((mf^2)-2 (ω^2))-2 (mf^2) (5 (P^2)+6 (ω^2)))-(H^4) (4 (9 (mc^2)-29 (P^2)) (ω^2)+(mf^2) (16 (P^2)+21 (ω^2))))+(6 (H^6)+6 (H^4) (P^2)+6 (H^5) ω+3 H (mf^2) (P^2) ω+3 (H^3) ((mf^2)+2 (P^2)) ω+(mf^2) (P^2) (ω^2)-(H^2) (mf^2) (2 (P^2)+3 (ω^2))) Log[(((mf^2) ω)/(H (H+ω)))]-(6 (H^6)+6 (H^4) (P^2)+6 (H^5) ω+3 H (mf^2) (P^2) ω+3 (H^3) ((mf^2)+2 (P^2)) ω+(mf^2) (P^2) (ω^2)-(H^2) (mf^2) (2 (P^2)+3 (ω^2))) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int23Gom1tot=ConditionalExpression[(1/(3 H (mh^6) (H-ω)))8 (e^2) π (λ^4) (ω (-2 (H^2)+(mf^2)+2 H ω) (2 (mf^2) (P^2)-2 (H^2) (3 (mc^2)+2 (P^2))+3 (H^3) ω+3 H ((mc^2)+(P^2)) ω)+2 (H-ω) (6 (H^6)-8 (H^2) (mf^2) (P^2)+2 (mf^4) (P^2)-6 (H^4) ((mf^2)-(P^2))-6 (H^5) ω+3 H (mf^2) (P^2) ω+3 (H^3) ((mf^2)-2 (P^2)) ω) Log[(((mf^2) ω)/((H^2)-H ω))]-2 (H-ω) (6 (H^6)-8 (H^2) (mf^2) (P^2)+2 (mf^4) (P^2)-6 (H^4) ((mf^2)-(P^2))-6 (H^5) ω+3 H (mf^2) (P^2) ω+3 (H^3) ((mf^2)-2 (P^2)) ω) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int23Gom2tot=ConditionalExpression[-(1/(3 H (mh^6)))16 (e^2) π (λ^4) (-(1/(16 ((H^2) (((H+ω))^2))))ω (4 (H^2)-(mf^2)+4 H ω) (12 (H^6) ω+(mf^4) (P^2) ω-3 (H^2) (mf^2) ((mc^2)+(mf^2)+3 (P^2)) ω+(H^4) (36 (mc^2)+3 (mf^2)+28 (P^2)) ω+4 (H^5) (6 (mc^2)+4 (P^2)+3 (ω^2))+(H^3) (-8 (mf^2) (P^2)+12 ((mc^2)+(P^2)) (ω^2)))+(1/(16 (H^2) (((H+ω))^2)))(mf^2) ω (24 (H^6) ω-(mf^4) (P^2) ω+3 (H^2) (mf^2) ((mc^2)+(mf^2)-(P^2)) ω+3 (H^4) (8 (mc^2)-5 (mf^2)+8 (P^2)) ω+4 H (mf^2) (P^2) (ω^2)+8 (H^5) (3 (mc^2)+2 (P^2)+3 (ω^2))-4 (H^3) (-2 (P^2) (ω^2)+(mf^2) (2 (P^2)+3 (ω^2))))+(6 (H^6)-8 (H^2) (mf^2) (P^2)+2 (mf^4) (P^2)-6 (H^4) ((mf^2)-(P^2))+6 (H^5) ω-3 H (mf^2) (P^2) ω-3 (H^3) ((mf^2)-2 (P^2)) ω) Log[-(((mf^2) ω)/(4 (H (H+ω))))]-(6 (H^6)-8 (H^2) (mf^2) (P^2)+2 (mf^4) (P^2)-6 (H^4) ((mf^2)-(P^2))+6 (H^5) ω-3 H (mf^2) (P^2) ω-3 (H^3) ((mf^2)-2 (P^2)) ω) Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int24Gom1=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) ((((mf^2) ω (-2 (H^2)+(mf^2)+2 H ω))/(2 (H-ω)))+((ω (-2 (H^2)+(mf^2)+2 H ω) (-4 (H^2)+(mf^2)+4 H ω))/(2 (H-ω)))-((((mf^2)+2 H (-H+ω)))^2) Log[4]+((((mf^2)+2 H (-H+ω)))^2) Log[(((mf^2) ω)/(H (-H+ω)))]+((mf^4)+4 (H^3) ω-H (mf^2) ω-2 (H^2) ((mf^2)+2 (ω^2))) Log[(((mf^2) ω)/((H^2)-H ω))]+(-(mf^4)-4 (H^3) ω+H (mf^2) ω+2 (H^2) ((mf^2)+2 (ω^2))) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]-((((mf^2)+2 H (-H+ω)))^2) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int24Gom2=ConditionalExpression[-(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) (H (mf^2) ω-(((mf^4) ω)/(2 (H+ω)))-((ω (4 (H^2)-(mf^2)+4 H ω) (-(mf^2)+2 H (H+ω)))/(2 (H+ω)))+((((mf^2)-2 H (H+ω)))^2) Log[-(((mf^2) ω)/(4 (H (H+ω))))]+((mf^4)-4 (H^3) ω+H (mf^2) ω-2 (H^2) ((mf^2)+2 (ω^2))) Log[(((mf^2) ω)/(H (H+ω)))]-((((mf^2)-2 H (H+ω)))^2) Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]-((mf^4)-4 (H^3) ω+H (mf^2) ω-2 (H^2) ((mf^2)+2 (ω^2))) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int24Gom1tot=ConditionalExpression[(1/(H (mh^6) (H-ω)))8 (e^2) (mc^2) π (λ^4) (ω (((-2 (H^2)+(mf^2)+2 H ω))^2)+(4 (H^5)-8 (H^4) ω+9 (H^2) (mf^2) ω-2 (mf^4) ω+(H^3) (-6 (mf^2)+4 (ω^2))+H (2 (mf^4)-3 (mf^2) (ω^2))) Log[(((mf^2) ω)/(H (-H+ω)))]+(-4 (H^5)+8 (H^4) ω-9 (H^2) (mf^2) ω+2 (mf^4) ω+(H^3) (6 (mf^2)-4 (ω^2))+H (-2 (mf^4)+3 (mf^2) (ω^2))) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int24Gom2tot=ConditionalExpression[-(1/(H (mh^6) (H+ω)))4 (e^2) (mc^2) π (λ^4) (-2 ω (((-2 (H^2)+(mf^2)-2 H ω))^2)+2 (4 (H^5)+8 (H^4) ω-9 (H^2) (mf^2) ω+2 (mf^4) ω+(H^3) (-6 (mf^2)+4 (ω^2))+H (2 (mf^4)-3 (mf^2) (ω^2))) Log[(((mf^2) ω)/(H (H+ω)))]-2 (4 (H^5)+8 (H^4) ω-9 (H^2) (mf^2) ω+2 (mf^4) ω+(H^3) (-6 (mf^2)+4 (ω^2))+H (2 (mf^4)-3 (mf^2) (ω^2))) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int25Gom1=ConditionalExpression[-(1/(3 (H^2) (mh^8)))16 (e^2) (mc^2) π (λ^4) (-(mf^2)+2 H (H-ω)) ω (-((3 H (mf^2) ((H^2)+(P^2)-H ω))/(H-ω))+((3 H (4 (H^2)-(mf^2)-4 H ω) ((H^2)+(P^2)-H ω))/(H-ω))-(3 (H^2)-(P^2)) ((mf^2)+2 H (-H+ω)) Log[-(((mf^2) ω)/(4 (H^2)-4 H ω))]-(3 (H^2)-(P^2)) ((mf^2)+2 H (-H+ω)) Log[(((mf^2) ω)/((H^2)-H ω))]+(3 (H^2)-(P^2)) ((mf^2)+2 H (-H+ω)) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]+(3 (H^2)-(P^2)) ((mf^2)+2 H (-H+ω)) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int25Gom2=ConditionalExpression[-(1/(3 (H^2) (mh^8)))16 (e^2) (mc^2) π (λ^4) ω (-(mf^2)+2 H (H+ω)) (((3 H ((H^2)+(P^2)+H ω) (4 (H^2)-(mf^2)+4 H ω))/(H+ω))-((3 H (mf^2) ((P^2)+H (H+ω)))/(H+ω))-(3 (H^2)-(P^2)) ((mf^2)-2 H (H+ω)) Log[-(((mf^2) ω)/(4 (H (H+ω))))]-(3 (H^2)-(P^2)) ((mf^2)-2 H (H+ω)) Log[(((mf^2) ω)/(H (H+ω)))]+(3 (H^2)-(P^2)) ((mf^2)-2 H (H+ω)) Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]+(3 (H^2)-(P^2)) ((mf^2)-2 H (H+ω)) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int25Gom1tot=-((32 (e^2) (mc^2) π (λ^4) ω (-(H^2)+(mf^2)+(P^2)+H ω) (((-2 (H^2)+(mf^2)+2 H ω))^2))/(H (mh^8) (H-ω)))

Int25Gom2tot=((32 (e^2) (mc^2) π (λ^4) ω (((-2 (H^2)+(mf^2)-2 H ω))^2) ((H^2)-(mf^2)-(P^2)+H ω))/(H (mh^8) (H+ω)))

Int26Gom1=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) ((((2 (H^2)-(mf^2)-2 H ω) (8 (H^3)-16 (H^2) ω-(mf^2) ω+8 H (ω^2)))/(2 (H-ω)))-(((-(mf^2)+2 H (H-ω)) (-8 (mf^2)+H ω (((-4+((mf^2)/((H^2)-H ω))))^2)))/(2 (-4+((mf^2)/((H^2)-H ω)))))-H (4 (H^3)-2 H (mf^2)-4 (H^2) ω-(mf^2) ω) Log[4]+H (4 (H^3)-2 H (mf^2)-4 (H^2) ω-(mf^2) ω) Log[(((mf^2) ω)/(H (-H+ω)))]-H (4 (H^3)-2 H (mf^2)-4 (H^2) ω-(mf^2) ω) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int26Gom2=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) (-(((8 (H^3)+16 (H^2) ω+(mf^2) ω+8 H (ω^2)) (-(mf^2)+2 H (H+ω)))/(2 (H+ω)))+(((-(mf^2)+2 H (H+ω)) ((mf^2) ω+2 H (((ω-(((mf^2) ω)/(4 H (H+ω)))))^2)))/(ω-(((mf^2) ω)/(4 H (H+ω)))))-H (4 (H^3)-2 H (mf^2)+4 (H^2) ω+(mf^2) ω) Log[(((mf^2) ω)/(H (H+ω)))]+H (4 (H^3)-2 H (mf^2)+4 (H^2) ω+(mf^2) ω) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int26Gom1tot=ConditionalExpression[(1/(H (mh^6) (H-ω)))8 (e^2) (mc^2) π (λ^4) (ω (((-2 (H^2)+(mf^2)+2 H ω))^2)+(4 (H^5)-8 (H^4) ω+9 (H^2) (mf^2) ω-2 (mf^4) ω+(H^3) (-6 (mf^2)+4 (ω^2))+H (2 (mf^4)-3 (mf^2) (ω^2))) Log[(((mf^2) ω)/(H (-H+ω)))]+(-4 (H^5)+8 (H^4) ω-9 (H^2) (mf^2) ω+2 (mf^4) ω+(H^3) (6 (mf^2)-4 (ω^2))+H (-2 (mf^4)+3 (mf^2) (ω^2))) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int26Gom2tot=ConditionalExpression[-(1/(H (mh^6) (H+ω)))4 (e^2) (mc^2) π (λ^4) (-2 ω (((-2 (H^2)+(mf^2)-2 H ω))^2)+2 (4 (H^5)+8 (H^4) ω-9 (H^2) (mf^2) ω+2 (mf^4) ω+(H^3) (-6 (mf^2)+4 (ω^2))+H (2 (mf^4)-3 (mf^2) (ω^2))) Log[(((mf^2) ω)/(H (H+ω)))]-2 (4 (H^5)+8 (H^4) ω-9 (H^2) (mf^2) ω+2 (mf^4) ω+(H^3) (-6 (mf^2)+4 (ω^2))+H (2 (mf^4)-3 (mf^2) (ω^2))) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int34Gom1=ConditionalExpression[(1/(H (mh^4)))4 (e^2) (mc^2) π (λ^4) (-4 (H^2)+3 (mf^2)+4 H ω) (Log[(((mf^2) ω)/(H (-H+ω)))]+Log[(((mf^2) ω)/((H^2)-H ω))]-Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]-Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int34Gom2=ConditionalExpression[(1/(H (mh^4)))4 (e^2) (mc^2) π (λ^4) (4 (H^2)-3 (mf^2)+4 H ω) (Log[-(((mf^2) ω)/(4 (H (H+ω))))]+Log[(((mf^2) ω)/(4 H (H+ω)))]-Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]-Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(4 H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int34Gom1tot=ConditionalExpression[-(1/((H^2) (mh^4) ω))4 (e^2) (mc^2) π (λ^4) (4 (H^4)-4 (H^2) (mf^2)+(mf^4)-4 (H^3) ω+H (mf^2) ω) (Log[(((mf^2) ω)/(H (-H+ω)))]+Log[(((mf^2) ω)/((H^2)-H ω))]-Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]-Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int34Gom2tot=ConditionalExpression[-(1/((H^2) (mh^4) ω))4 (e^2) (mc^2) π (λ^4) (4 (H^4)-4 (H^2) (mf^2)+(mf^4)+4 (H^3) ω-H (mf^2) ω) (Log[-(((mf^2) ω)/(4 (H (H+ω))))]+Log[(((mf^2) ω)/(4 H (H+ω)))]-Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]-Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(4 H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int35Gom1=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) ((((mf^2) ω (-2 (H^2)+(mf^2)+2 H ω))/(2 (H-ω)))+((ω (-2 (H^2)+(mf^2)+2 H ω) (-4 (H^2)+(mf^2)+4 H ω))/(2 (H-ω)))-((mf^4)+4 (H^3) ω-H (mf^2) ω-2 (H^2) ((mf^2)+2 (ω^2))) Log[4]+((mf^4)+4 (H^3) ω-H (mf^2) ω-2 (H^2) ((mf^2)+2 (ω^2))) Log[(((mf^2) ω)/(H (-H+ω)))]+(((-2 (H^2)+(mf^2)+2 H ω))^2) Log[(((mf^2) ω)/((H^2)-H ω))]-(((-2 (H^2)+(mf^2)+2 H ω))^2) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]-((mf^4)+4 (H^3) ω-H (mf^2) ω-2 (H^2) ((mf^2)+2 (ω^2))) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int35Gom2=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) (-(H (mf^2) ω)+(((mf^4) ω)/(2 (H+ω)))+(((mf^2) ω (-2 (H^2)+(mf^2)-2 H ω))/(2 (H+ω)))-2 H ω ((mf^2)-2 H (H+ω))+(((-2 (H^2)+(mf^2)-2 H ω))^2) Log[4]-((((mf^2)-2 H (H+ω)))^2) Log[4]-((mf^4)-4 (H^3) ω+H (mf^2) ω-2 (H^2) ((mf^2)+2 (ω^2))) Log[-(((mf^2) ω)/(4 (H (H+ω))))]-(((-2 (H^2)+(mf^2)-2 H ω))^2) Log[(((mf^2) ω)/(H (H+ω)))]+((mf^4)-4 (H^3) ω+H (mf^2) ω-2 (H^2) ((mf^2)+2 (ω^2))) Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]+((((mf^2)-2 H (H+ω)))^2) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int35Gom1tot=ConditionalExpression[(1/(H (mh^6) (H-ω)))8 (e^2) (mc^2) π (λ^4) (ω (((-2 (H^2)+(mf^2)+2 H ω))^2)+(4 (H^5)-8 (H^4) ω+9 (H^2) (mf^2) ω-2 (mf^4) ω+(H^3) (-6 (mf^2)+4 (ω^2))+H (2 (mf^4)-3 (mf^2) (ω^2))) Log[(((mf^2) ω)/(H (-H+ω)))]+(-4 (H^5)+8 (H^4) ω-9 (H^2) (mf^2) ω+2 (mf^4) ω+(H^3) (6 (mf^2)-4 (ω^2))+H (-2 (mf^4)+3 (mf^2) (ω^2))) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int35Gom2tot=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) (((ω ((((mf^2)-2 H (H+ω)))^2))/(H+ω))+(4 (H^4)-6 (H^2) (mf^2)+2 (mf^4)+4 (H^3) ω-3 H (mf^2) ω) (-Log[(((mf^2) ω)/(H (H+ω)))]+Log[ω (4-((mf^2)/(H (H+ω))))])),((Re[((mf^2)/(-(mf^2)+2 H (H+ω)))]≥0&&(mf/((mf^2)-2 H (H+ω)))≠0)||((mf^2)/(-(mf^2)+2 H (H+ω)))∉(Reals)||Re[((mf^2)/(-(mf^2)+2 H (H+ω)))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(-2 (mf^2) ω+4 H ω (H+ω)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(-2 (mf^2) ω+4 H ω (H+ω)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(-2 (mf^2) ω+4 H ω (H+ω)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(-2 (mf^2) ω+4 H ω (H+ω)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(-2 (mf^2) ω+4 H ω (H+ω)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(-2 (mf^2) ω+4 H ω (H+ω)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int35Gom2totold=ConditionalExpression[-(1/(H (mh^6) (H+ω)))4 (e^2) (mc^2) π (λ^4) (-2 ω (((-2 (H^2)+(mf^2)-2 H ω))^2)+2 (4 (H^5)+8 (H^4) ω-9 (H^2) (mf^2) ω+2 (mf^4) ω+(H^3) (-6 (mf^2)+4 (ω^2))+H (2 (mf^4)-3 (mf^2) (ω^2))) Log[(((mf^2) ω)/(H (H+ω)))]-2 (4 (H^5)+8 (H^4) ω-9 (H^2) (mf^2) ω+2 (mf^4) ω+(H^3) (-6 (mf^2)+4 (ω^2))+H (2 (mf^4)-3 (mf^2) (ω^2))) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int36Gom1=ConditionalExpression[-(1/(H (mh^4)))8 (e^2) (mc^2) π (λ^4) (((16 (H^5)-40 (H^4) ω+(mf^4) ω-2 H (mf^2) (ω^2)-8 (H^3) ((mf^2)-4 (ω^2))+2 (H^2) (5 (mf^2) ω-4 (ω^3)))/((H-ω) (4 (H^2)-(mf^2)-4 H ω)))+((mf^2)+2 H ω) Log[(((mf^2) ω)/(H (-H+ω)))]-((mf^2)+2 H ω) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int36Gom2=ConditionalExpression[(1/(H (mh^4)))8 (e^2) (mc^2) π (λ^4) (-2 H ω+(((mf^2) ω)/(H+ω))+4 H (H+ω)+((4 H (mf^2) (H+ω))/(-4 (H^2)+(mf^2)-4 H ω))+((mf^2)-2 H ω) Log[(((mf^2) ω)/(H (H+ω)))]-((mf^2)-2 H ω) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int36Gom1tot=ConditionalExpression[-(1/(H (mh^4) ω))4 (e^2) (mc^2) π (λ^4) ((1/(H-ω))(8 (H^4)-16 (H^3) ω-4 (H^2) ((mf^2)+(ω^2) (-2+Log[4]))+H (-2 (mf^2) ω (-4+Log[4])+4 (ω^3) Log[4])+(mf^2) (ω^2) (-5+Log[16])+2 ω (2 (H^2) ω-(mf^2) ω+H ((mf^2)-2 (ω^2))) Log[(((mf^2) ω)/(H (-H+ω)))])-(1/((-H+ω) (-4 (H^2)+(mf^2)+4 H ω)))(-5 (mf^4) (ω^2)+8 (H^4) ((mf^2)-2 (ω^2))-16 (H^3) ω ((mf^2)-2 (ω^2))-4 (H^2) ((((mf^2)-2 (ω^2)))^2)+8 H (mf^2) ω ((mf^2)-(ω^2))+2 ω (8 (H^4) ω+(mf^4) ω+4 (H^3) ((mf^2)-4 (ω^2))-H ((mf^4)-6 (mf^2) (ω^2))+(H^2) (-10 (mf^2) ω+8 (ω^3))) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))])),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int36Gom2tot=ConditionalExpression[-((8 (e^2) (mc^2) π (λ^4) (16 (H^6)-16 (H^4) (mf^2)+4 (H^2) (mf^4)+48 (H^5) ω-40 (H^3) (mf^2) ω+8 H (mf^4) ω+56 (H^4) (ω^2)-38 (H^2) (mf^2) (ω^2)+5 (mf^4) (ω^2)+32 (H^3) (ω^3)-14 H (mf^2) (ω^3)+8 (H^2) (ω^4)+ω (8 (H^4) ω+(mf^4) ω-4 (H^3) ((mf^2)-4 (ω^2))+H ((mf^4)-6 (mf^2) (ω^2))+(H^2) (-10 (mf^2) ω+8 (ω^3))) Log[(((mf^2) ω)/(H (H+ω)))]-ω (8 (H^4) ω+(mf^4) ω-4 (H^3) ((mf^2)-4 (ω^2))+H ((mf^4)-6 (mf^2) (ω^2))+(H^2) (-10 (mf^2) ω+8 (ω^3))) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]))/(H (mh^4) ω (H+ω) (4 (H^2)-(mf^2)+4 H ω))),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int45Gom1=ConditionalExpression[(1/(3 H (mh^6)))2 (e^2) π (λ^4) (-(((mf^4) (P^2) (ω^2))/(((H-ω))^2))+(((P^2) (ω^2) (((-4 (H^2)+(mf^2)+4 H ω))^2))/(((H-ω))^2))+32 H (-H+ω) (-3 (H^4)-3 (H^2) (P^2)+(mf^2) (P^2)+3 H ((H^2)+(P^2)) ω)+((32 H (mf^2) (-H+ω) (-3 (H^4)-3 (H^2) (P^2)+(mf^2) (P^2)+3 H ((H^2)+(P^2)) ω))/(-4 (H^2)+(mf^2)+4 H ω))+((4 (mf^2) ω (-3 (H^5)+(H^3) (P^2)+H (mf^2) (P^2)+3 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+(P^2)) ω))/(H (H-ω)))+((4 ω (-4 (H^2)+(mf^2)+4 H ω) (-3 (H^5)+(H^3) (P^2)+H (mf^2) (P^2)+3 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+(P^2)) ω))/(H (H-ω)))+8 (-6 (H^6)-6 (H^4) (P^2)+2 (H^2) (mf^2) (P^2)+3 H (2 (H^2)+(mf^2)) ((H^2)+(P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[4]-8 (-6 (H^6)-6 (H^4) (P^2)+2 (H^2) (mf^2) (P^2)+3 H (2 (H^2)+(mf^2)) ((H^2)+(P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[(((mf^2) ω)/(H (-H+ω)))]+8 (-6 (H^6)-6 (H^4) (P^2)+2 (H^2) (mf^2) (P^2)+3 H (2 (H^2)+(mf^2)) ((H^2)+(P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int45Gom2=ConditionalExpression[(1/(3 H (mh^6)))2 (e^2) π (λ^4) ((((P^2) (((4 (H^3)+4 (H^2) ω-(mf^2) ω))^2))/(((H+ω))^2))-32 H (H+ω) (3 (H^4)+3 (H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+3 H (P^2) ω)+((32 H (mf^2) (H+ω) (3 (H^4)+3 (H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+3 H (P^2) ω))/(4 (H^2)-(mf^2)+4 H ω))+((4 (4 (H^3)+4 (H^2) ω-(mf^2) ω) (3 (H^5)-3 (H^3) (P^2)-H (mf^2) (P^2)+3 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+(P^2)) ω))/(H (H+ω)))-((4 (3 (H^5)-3 (H^3) (P^2)-H (mf^2) (P^2)+3 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)+(P^2)) ω) (4 (H^3)+(mf^2) ω-4 H (ω^2)))/(H (H+ω)))-(((P^2) (((4 (H^3)+(mf^2) ω-4 H (ω^2)))^2))/(((H+ω))^2))+8 (-6 (H^6)-6 (H^4) (P^2)-6 (H^5) ω-3 H (mf^2) (P^2) ω-3 (H^3) ((mf^2)+2 (P^2)) ω-(mf^2) (P^2) (ω^2)+(H^2) (mf^2) (2 (P^2)+3 (ω^2))) Log[-(((mf^2) ω)/(4 (H (H+ω))))]-8 (-6 (H^6)-6 (H^4) (P^2)-6 (H^5) ω-3 H (mf^2) (P^2) ω-3 (H^3) ((mf^2)+2 (P^2)) ω-(mf^2) (P^2) (ω^2)+(H^2) (mf^2) (2 (P^2)+3 (ω^2))) Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int45Gom1tot=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) π (λ^4) (-(1/(16 ((H^2) (((H-ω))^2))))ω (-4 (H^2)+(mf^2)+4 H ω) (24 (H^7)-8 (H^3) (mf^2) (P^2)-48 (H^6) ω+8 (H^4) (P^2) ω-(mf^4) (P^2) ω+3 (H^2) (mf^2) ((mf^2)+2 (P^2)) ω-8 (H^5) ((P^2)-3 (ω^2)))-(1/(16 (H^2) (((H-ω))^2)))(mf^2) ω (24 (H^7)-48 (H^6) ω+12 (H^4) (mf^2) ω+(mf^4) (P^2) ω-3 (H^2) (mf^2) ((mf^2)-2 (P^2)) ω+4 H (mf^2) (P^2) (ω^2)-8 (H^5) ((P^2)-3 (ω^2))-4 (H^3) (-2 (P^2) (ω^2)+(mf^2) (2 (P^2)+3 (ω^2))))+(-2 (H-mf) (H+mf) (3 (H^4)+(3 (H^2)-(mf^2)) (P^2))+3 H (2 (H^2)-(mf^2)) ((H^2)+(P^2)) ω) Log[4]-(-2 (H-mf) (H+mf) (3 (H^4)+(3 (H^2)-(mf^2)) (P^2))+3 H (2 (H^2)-(mf^2)) ((H^2)+(P^2)) ω) Log[(((mf^2) ω)/(H (-H+ω)))]+(-2 (H-mf) (H+mf) (3 (H^4)+(3 (H^2)-(mf^2)) (P^2))+3 H (2 (H^2)-(mf^2)) ((H^2)+(P^2)) ω) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int45Gom2tot=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) π (λ^4) (((ω (2 (H^2)-(mf^2)+2 H ω) (3 (H^4)-(H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω))/(H+ω))+(-6 (H^6)+8 (H^2) (mf^2) (P^2)-2 (mf^4) (P^2)+6 (H^4) ((mf^2)-(P^2))-6 (H^5) ω+3 H (mf^2) (P^2) ω+3 (H^3) ((mf^2)-2 (P^2)) ω) Log[(((mf^2) ω)/(H (H+ω)))]+(6 (H^6)-8 (H^2) (mf^2) (P^2)+2 (mf^4) (P^2)-6 (H^4) ((mf^2)-(P^2))+6 (H^5) ω-3 H (mf^2) (P^2) ω-3 (H^3) ((mf^2)-2 (P^2)) ω) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int46Gom1=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (2 (mf^2) (3 (H^2)-(P^2)) ω-2 (3 (H^2)-(P^2)) (-(mf^2)+4 H (H-ω)) ω-(12 (H^5)-4 H (mf^2) (P^2)+(H^3) (-6 (mf^2)+4 (P^2))-12 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)-4 (P^2)) ω) Log[-(((mf^2) ω)/(4 (H^2)-4 H ω))]-(12 (H^5)-4 H (mf^2) (P^2)+(H^3) (-6 (mf^2)+4 (P^2))-12 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)-4 (P^2)) ω) Log[(((mf^2) ω)/((H^2)-H ω))]+(12 (H^5)-4 H (mf^2) (P^2)+(H^3) (-6 (mf^2)+4 (P^2))-12 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)-4 (P^2)) ω) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]+(12 (H^5)-4 H (mf^2) (P^2)+(H^3) (-6 (mf^2)+4 (P^2))-12 (H^4) ω-(mf^2) (P^2) ω+(H^2) (3 (mf^2)-4 (P^2)) ω) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int46Gom2=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (2 (mf^2) (3 (H^2)-(P^2)) ω-2 (3 (H^2)-(P^2)) ω (4 (H^2)-(mf^2)+4 H ω)+(12 (H^5)-4 H (mf^2) (P^2)+(H^3) (-6 (mf^2)+4 (P^2))+12 (H^4) ω+(mf^2) (P^2) ω+(H^2) (-3 (mf^2) ω+4 (P^2) ω)) Log[-(((mf^2) ω)/(4 (H (H+ω))))]+(12 (H^5)-4 H (mf^2) (P^2)+(H^3) (-6 (mf^2)+4 (P^2))+12 (H^4) ω+(mf^2) (P^2) ω+(H^2) (-3 (mf^2) ω+4 (P^2) ω)) Log[(((mf^2) ω)/(H (H+ω)))]-(12 (H^5)-4 H (mf^2) (P^2)+(H^3) (-6 (mf^2)+4 (P^2))+12 (H^4) ω+(mf^2) (P^2) ω+(H^2) (-3 (mf^2) ω+4 (P^2) ω)) Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]-(12 (H^5)-4 H (mf^2) (P^2)+(H^3) (-6 (mf^2)+4 (P^2))+12 (H^4) ω+(mf^2) (P^2) ω+(H^2) (-3 (mf^2) ω+4 (P^2) ω)) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int46Gom1tot=ConditionalExpression[(1/(3 (H^2) (mh^4) ω))2 (e^2) π (λ^4) ((((mf^2) (3 (H^2)-(P^2)) ((mf^2)+2 H (H-ω)) (ω^2))/(H (H-ω)))+(3 (H^2)-(P^2)) ((mf^2)+2 H (H-ω)) (ω^2) (-4+((mf^2)/((H^2)-H ω)))-2 (2 (2 (H^2)-(mf^2)) (3 (H^4)+(H-mf) (H+mf) (P^2))+2 H (-6 (H^4)-2 (H^2) (P^2)+(mf^2) (P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[-(((mf^2) ω)/(4 (H^2)-4 H ω))]-2 (2 (2 (H^2)-(mf^2)) (3 (H^4)+(H-mf) (H+mf) (P^2))+2 H (-6 (H^4)-2 (H^2) (P^2)+(mf^2) (P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[(((mf^2) ω)/((H^2)-H ω))]+2 (2 (2 (H^2)-(mf^2)) (3 (H^4)+(H-mf) (H+mf) (P^2))+2 H (-6 (H^4)-2 (H^2) (P^2)+(mf^2) (P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]+2 (2 (2 (H^2)-(mf^2)) (3 (H^4)+(H-mf) (H+mf) (P^2))+2 H (-6 (H^4)-2 (H^2) (P^2)+(mf^2) (P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int46Gom2tot=ConditionalExpression[-(1/(3 (H^2) (mh^4) ω))2 (e^2) π (λ^4) (-(((mf^2) (3 (H^2)-(P^2)) (ω^2) ((mf^2)+2 H (H+ω)))/(H (H+ω)))+(((3 (H^2)-(P^2)) (ω^2) (4 (H^2)-(mf^2)+4 H ω) ((mf^2)+2 H (H+ω)))/(H (H+ω)))+2 (2 (2 (H^2)-(mf^2)) (3 (H^4)+(H-mf) (H+mf) (P^2))+2 H (6 (H^4)+(2 (H^2)-(mf^2)) (P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[-(((mf^2) ω)/(4 (H (H+ω))))]+2 (2 (2 (H^2)-(mf^2)) (3 (H^4)+(H-mf) (H+mf) (P^2))+2 H (6 (H^4)+(2 (H^2)-(mf^2)) (P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[(((mf^2) ω)/(H (H+ω)))]-2 (2 (2 (H^2)-(mf^2)) (3 (H^4)+(H-mf) (H+mf) (P^2))+2 H (6 (H^4)+(2 (H^2)-(mf^2)) (P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]-2 (2 (2 (H^2)-(mf^2)) (3 (H^4)+(H-mf) (H+mf) (P^2))+2 H (6 (H^4)+(2 (H^2)-(mf^2)) (P^2)) ω+(mf^2) (3 (H^2)-(P^2)) (ω^2)) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int56Gom1=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) π (λ^4) ((((mf^4) (ω^2) (3 (H^3)+3 H (mc^2)-H (P^2)-6 (H^2) ω+2 (P^2) ω))/(16 H (((H-ω))^2)))-(1/16) H (ω^2) (3 (H^3)+3 H (mc^2)-H (P^2)-6 (H^2) ω+2 (P^2) ω) (((-4+((mf^2)/((H^2)-H ω))))^2)-(1/2) H ω (-4+((mf^2)/((H^2)-H ω))) (-2 H (P^2) ω+(H^2) (3 (mc^2)+2 (P^2)-3 (ω^2))+(P^2) (-(mf^2)+(ω^2)))+(((mf^2) ω (2 H (P^2) ω+(P^2) ((mf^2)-(ω^2))+(H^2) (-3 (mc^2)-2 (P^2)+3 (ω^2))))/(2 (H-ω)))+((mf^4) (P^2)+6 (H^5) ω+6 (H^3) (P^2) ω-2 H (mf^2) (P^2) ω-3 (H^4) ((mf^2)+2 (ω^2))-3 (H^2) (P^2) ((mf^2)+2 (ω^2))) Log[-(((mf^2) ω)/(4 (H^2)-4 H ω))]+(-3 (H^4)-3 (H^2) (P^2)+(mf^2) (P^2)+3 H ((H^2)+(P^2)) ω) ((mf^2)+2 H (-H+ω)) Log[(((mf^2) ω)/((H^2)-H ω))]-(-3 (H^4)-3 (H^2) (P^2)+(mf^2) (P^2)+3 H ((H^2)+(P^2)) ω) ((mf^2)+2 H (-H+ω)) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]-((mf^4) (P^2)+6 (H^5) ω+6 (H^3) (P^2) ω-2 H (mf^2) (P^2) ω-3 (H^4) ((mf^2)+2 (ω^2))-3 (H^2) (P^2) ((mf^2)+2 (ω^2))) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int56Gom2=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) π (λ^4) ((1/(16 H (((H+ω))^2)))ω (4 (H^2)-(mf^2)+4 H ω) (12 (H^5) ω+3 H (mf^2) ((mc^2)-3 (P^2)) ω+(H^3) (36 (mc^2)+3 (mf^2)+28 (P^2)) ω-2 (mf^2) (P^2) (ω^2)+4 (H^4) (6 (mc^2)+4 (P^2)+3 (ω^2))+2 (H^2) (6 ((mc^2)+(P^2)) (ω^2)+(mf^2) (-4 (P^2)+3 (ω^2))))-(1/(16 H (((H+ω))^2)))(mf^2) ω (24 (H^5) ω+2 (mf^2) (P^2) (ω^2)+8 (H^4) (3 (mc^2)+2 (P^2)+6 (ω^2))+3 (H^3) ω (16 (mc^2)-(mf^2)+8 ((P^2)+(ω^2)))+(H^2) (24 (mc^2) (ω^2)-2 (mf^2) (4 (P^2)+3 (ω^2)))-H ω (3 (mc^2) (mf^2)+(P^2) (7 (mf^2)+8 (ω^2))))+(-((mf^4) (P^2))+6 (H^5) ω+6 (H^3) (P^2) ω-2 H (mf^2) (P^2) ω+3 (H^4) ((mf^2)+2 (ω^2))+3 (H^2) (P^2) ((mf^2)+2 (ω^2))) Log[-(((mf^2) ω)/(4 (H (H+ω))))]-(2 (H^2)-(mf^2)+2 H ω) (3 (H^4)+3 (H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+3 H (P^2) ω) Log[(((mf^2) ω)/(H (H+ω)))]-(-((mf^4) (P^2))+6 (H^5) ω+6 (H^3) (P^2) ω-2 H (mf^2) (P^2) ω+3 (H^4) ((mf^2)+2 (ω^2))+3 (H^2) (P^2) ((mf^2)+2 (ω^2))) Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]+(2 (H^2)-(mf^2)+2 H ω) (3 (H^4)+3 (H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+3 H (P^2) ω) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int56Gom1tot=ConditionalExpression[(1/(3 H (mh^6) (H-ω)))8 (e^2) π (λ^4) (ω (-2 (H^2)+(mf^2)+2 H ω) (2 (mf^2) (P^2)-2 (H^2) (3 (mc^2)+2 (P^2))+3 (H^3) ω+3 H ((mc^2)+(P^2)) ω)+2 (H-ω) (6 (H^6)-8 (H^2) (mf^2) (P^2)+2 (mf^4) (P^2)-6 (H^4) ((mf^2)-(P^2))-6 (H^5) ω+3 H (mf^2) (P^2) ω+3 (H^3) ((mf^2)-2 (P^2)) ω) Log[(((mf^2) ω)/((H^2)-H ω))]-2 (H-ω) (6 (H^6)-8 (H^2) (mf^2) (P^2)+2 (mf^4) (P^2)-6 (H^4) ((mf^2)-(P^2))-6 (H^5) ω+3 H (mf^2) (P^2) ω+3 (H^3) ((mf^2)-2 (P^2)) ω) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int56Gom2tot=ConditionalExpression[-(1/(3 H (mh^6)))16 (e^2) π (λ^4) (-(1/(16 ((H^2) (((H+ω))^2))))ω (4 (H^2)-(mf^2)+4 H ω) (12 (H^6) ω+(mf^4) (P^2) ω-3 (H^2) (mf^2) ((mc^2)+(mf^2)+3 (P^2)) ω+(H^4) (36 (mc^2)+3 (mf^2)+28 (P^2)) ω+4 (H^5) (6 (mc^2)+4 (P^2)+3 (ω^2))+(H^3) (-8 (mf^2) (P^2)+12 ((mc^2)+(P^2)) (ω^2)))+(1/(16 (H^2) (((H+ω))^2)))(mf^2) ω (24 (H^6) ω-(mf^4) (P^2) ω+3 (H^2) (mf^2) ((mc^2)+(mf^2)-(P^2)) ω+3 (H^4) (8 (mc^2)-5 (mf^2)+8 (P^2)) ω+4 H (mf^2) (P^2) (ω^2)+8 (H^5) (3 (mc^2)+2 (P^2)+3 (ω^2))-4 (H^3) (-2 (P^2) (ω^2)+(mf^2) (2 (P^2)+3 (ω^2))))+(6 (H^6)-8 (H^2) (mf^2) (P^2)+2 (mf^4) (P^2)-6 (H^4) ((mf^2)-(P^2))+6 (H^5) ω-3 H (mf^2) (P^2) ω-3 (H^3) ((mf^2)-2 (P^2)) ω) Log[-(((mf^2) ω)/(4 (H (H+ω))))]-(6 (H^6)-8 (H^2) (mf^2) (P^2)+2 (mf^4) (P^2)-6 (H^4) ((mf^2)-(P^2))+6 (H^5) ω-3 H (mf^2) (P^2) ω-3 (H^3) ((mf^2)-2 (P^2)) ω) Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

The real photon NLO contributions: Ktilde photon contributions

Int1Kom1=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) (mf^2) π (λ^4) (-(((mf^2) (3 (H^2)-(P^2)) ω)/(4 (H^2)-4 H ω))+(((3 (H^2)-(P^2)) ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (-H+ω)))-((4 H (-H+ω) (-3 (H^4)-(H^2) (P^2)+(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω))/((mf^2) ω))-((4 H (-H+ω) (-3 (H^4)-(H^2) (P^2)+(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω))/(ω (-4 (H^2)+(mf^2)+4 H ω)))-(-3 (H^2)+(P^2)) ω Log[(((mf^2) ω)/((H^2)-H ω))]+(-3 (H^2)+(P^2)) ω Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int1Kom2=ConditionalExpression[-(1/(3 (H^2) (mh^4)))4 (e^2) (mf^2) π (λ^4) ((((mf^2) (3 (H^2)-(P^2)) ω)/(4 H (H+ω)))-(((3 (H^2)-(P^2)) ω (4 (H^2)-(mf^2)+4 H ω))/(4 H (H+ω)))+((4 H (H+ω) (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω))/((mf^2) ω))-((4 H (H+ω) (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω))/(ω (4 (H^2)-(mf^2)+4 H ω)))+(-3 (H^2)+(P^2)) ω Log[(((mf^2) ω)/(H (H+ω)))]-(-3 (H^2)+(P^2)) ω Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int2Kom1=ConditionalExpression[(1/(45 (H^2) (mh^8)))(e^2) (mf^2) π (λ^4) ω (-((5 (mf^6) (3 (H^2)-(P^2)) (ω^2))/(H (((H-ω))^3)))+((60 (mf^4) (3 (H^2)-(P^2)) (ω^2))/(((H-ω))^2))-((60 (3 (H^2)-(P^2)) (ω^2) (((-4 (H^2)+(mf^2)+4 H ω))^2))/(((H-ω))^2))+(1/(mf^2))192 H (H-ω) (-15 (H^6)-30 (H^4) (P^2)+(mf^2) (P^4)+(H^2) (5 (mf^2) (P^2)-3 (P^4))+15 (H^5) ω+30 (H^3) (P^2) ω+3 H (P^4) ω)-(1/(-4 (H^2)+(mf^2)+4 H ω))192 H (-H+ω) (-15 (H^6)-30 (H^4) (P^2)+(mf^2) (P^4)+(H^2) (5 (mf^2) (P^2)-3 (P^4))+15 (H^5) ω+30 (H^3) (P^2) ω+3 H (P^4) ω)-5 (H^2) (3 (H^2)-(P^2)) (ω^2) (((-4+((mf^2)/((H^2)-H ω))))^3)-12 (-4+((mf^2)/((H^2)-H ω))) (-60 (H^6)+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω-3 (P^4) (ω^2)-25 (H^4) (4 (P^2)-3 (ω^2))-4 (H^2) (P^2) (-5 (mf^2)+2 (P^2)+5 (ω^2)))+(1/(H (H-ω)))12 (mf^2) (60 (H^6)-60 (H^5) ω-100 (H^3) (P^2) ω-8 H (P^4) ω+3 (P^4) (ω^2)+25 (H^4) (4 (P^2)-3 (ω^2))+4 (H^2) (P^2) (-5 (mf^2)+2 (P^2)+5 (ω^2)))+48 (-60 (H^6)+4 (H^2) (5 (mf^2) (P^2)-2 (P^4))+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω-3 (P^4) (ω^2)-5 (H^4) (20 (P^2)-3 (ω^2))) Log[-(((mf^2) ω)/(4 (H^2)-4 H ω))]-48 (-60 (H^6)+4 (H^2) (5 (mf^2) (P^2)-2 (P^4))+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω-3 (P^4) (ω^2)-5 (H^4) (20 (P^2)-3 (ω^2))) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int2Kom2=ConditionalExpression[(1/(15 (H^2) (mh^8)))16 (e^2) (mf^2) π (λ^4) (-((5 (mf^6) (3 (H^2)-(P^2)) (ω^3))/(48 H (((H+ω))^3)))+((5 (mf^4) (3 (H^2)-(P^2)) (ω^3))/(4 (((H+ω))^2)))-(1/(mf^2))4 H ω (H+ω) (15 (H^6)+30 (H^4) (P^2)-(mf^2) (P^4)+(H^2) (-5 (mf^2) (P^2)+3 (P^4))+15 (H^5) ω+30 (H^3) (P^2) ω+3 H (P^4) ω)+(1/(4 (H^2)-(mf^2)+4 H ω))4 H ω (H+ω) (15 (H^6)+30 (H^4) (P^2)-(mf^2) (P^4)+(H^2) (-5 (mf^2) (P^2)+3 (P^4))+15 (H^5) ω+30 (H^3) (P^2) ω+3 H (P^4) ω)-20 (3 (H^2)-(P^2)) ω (((H ω-(((mf^2) ω)/(4 (H+ω)))))^2)+(20/3) (H^2) (3 (H^2)-(P^2)) (((ω-(((mf^2) ω)/(4 H (H+ω)))))^3)+(1/(4 H (H+ω)))(mf^2) ω (60 (H^6)+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω+3 (P^4) (ω^2)+25 (H^4) (4 (P^2)-3 (ω^2))+4 (H^2) (P^2) (-5 (mf^2)+2 (P^2)+5 (ω^2)))-(ω-(((mf^2) ω)/(4 H (H+ω)))) (60 (H^6)+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω+3 (P^4) (ω^2)+25 (H^4) (4 (P^2)-3 (ω^2))+4 (H^2) (P^2) (-5 (mf^2)+2 (P^2)+5 (ω^2)))-ω (60 (H^6)+(H^2) (-20 (mf^2) (P^2)+8 (P^4))+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω+3 (P^4) (ω^2)+5 (H^4) (20 (P^2)-3 (ω^2))) Log[(((mf^2) ω)/(H (H+ω)))]+ω (60 (H^6)+(H^2) (-20 (mf^2) (P^2)+8 (P^4))+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω+3 (P^4) (ω^2)+5 (H^4) (20 (P^2)-3 (ω^2))) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int3Kom1=ConditionalExpression[(1/(3 (H^3) (mh^4) (H-ω) ω))(e^2) π (λ^4) (-48 (H^8)+144 (H^7) ω+(mf^4) (P^2) (ω^2)+48 (H^5) ω ((P^2)+(ω^2))-16 (H^6) ((P^2)+9 (ω^2))-4 H (mf^2) (P^2) (ω^3) Log[4]+(H^2) (mf^2) (ω^2) (-3 (mf^2)+4 (P^2) (4+Log[4]))+4 (H^4) (-12 (P^2) (ω^2)+(mf^2) (4 (P^2)-3 (ω^2) Log[4]))+4 (H^3) ω (4 (P^2) (ω^2)+(mf^2) (-8 (P^2)+(ω^2) Log[64]))+4 H (mf^2) (3 (H^2)-(P^2)) (H-ω) (ω^2) Log[(((mf^2) ω)/(H (-H+ω)))]-(1/(4 (H^2)-(mf^2)-4 H ω))(mf^2) (-48 (H^8)+144 (H^7) ω+(mf^4) (P^2) (ω^2)+8 H (mf^2) (P^2) (ω^3)+48 (H^5) ω ((P^2)+3 (ω^2))+8 (H^4) ((mf^2)-2 (ω^2)) (2 (P^2)+3 (ω^2))-16 (H^6) ((P^2)+12 (ω^2))+(H^2) (ω^2) (-3 (mf^4)+8 (mf^2) (P^2)+16 (P^2) (ω^2))-8 (H^3) (2 (P^2) (ω^3)+(mf^2) (4 (P^2) ω+3 (ω^3)))+4 H (3 (H^2)-(P^2)) (H-ω) (ω^2) (4 (H^2)-(mf^2)-4 H ω) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))])),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int3Kom2=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) (mf^2) π (λ^4) (-((3 H (mf^2) ω)/(4 (H+ω)))+(((mf^2) (P^2) ω)/(4 H (H+ω)))-((12 (H^4) (H+ω))/(mf^2))-((4 (H^2) (P^2) (H+ω))/(mf^2))-((12 (H^5) (H+ω))/((mf^2) ω))+((4 H (P^2) (H+ω))/ω)-((4 (H^3) (P^2) (H+ω))/((mf^2) ω))+(-3 (H^2)+(P^2)) ω Log[4]+(3 (H^2)-(P^2)) ω Log[(((mf^2) ω)/(H (H+ω)))]+(48 (H^8)+144 (H^7) ω-(mf^4) (P^2) (ω^2)+4 H (mf^2) (P^2) (ω^3) (2+Log[4])+(H^2) (ω^2) (3 (mf^4)+4 (mf^2) (P^2) (-2+Log[4])-16 (P^2) (ω^2) (1+Log[4]))+48 (H^5) ω ((P^2)+(ω^2) (3+Log[16]))+16 (H^6) ((P^2)+(ω^2) (12+Log[64]))-4 (H^4) (4 (P^2) (ω^2) (-2+Log[4])-4 (ω^4) (3+Log[64])+(mf^2) (4 (P^2)+(ω^2) (6+Log[64])))-4 (H^3) (4 (P^2) (ω^3) (1+Log[16])+(mf^2) (8 (P^2) ω+(ω^3) (6+Log[64])))-4 H (3 (H^2)-(P^2)) (ω^2) (H+ω) (4 (H^2)-(mf^2)+4 H ω) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))])/(4 H ω (H+ω) (4 (H^2)-(mf^2)+4 H ω))),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int4Kom1=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) (mf^2) π (λ^4) (-(((mf^2) (3 (H^2)-(P^2)) ω)/(4 (H^2)-4 H ω))+(((3 (H^2)-(P^2)) ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (-H+ω)))-((4 H (-H+ω) (-3 (H^4)-(H^2) (P^2)+(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω))/((mf^2) ω))-((4 H (-H+ω) (-3 (H^4)-(H^2) (P^2)+(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω))/(ω (-4 (H^2)+(mf^2)+4 H ω)))-(-3 (H^2)+(P^2)) ω Log[(((mf^2) ω)/((H^2)-H ω))]+(-3 (H^2)+(P^2)) ω Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int4Kom2=ConditionalExpression[-(1/(3 (H^2) (mh^4)))4 (e^2) (mf^2) π (λ^4) ((((mf^2) (3 (H^2)-(P^2)) ω)/(4 H (H+ω)))-(((3 (H^2)-(P^2)) ω (4 (H^2)-(mf^2)+4 H ω))/(4 H (H+ω)))+((4 H (H+ω) (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω))/((mf^2) ω))-((4 H (H+ω) (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω))/(ω (4 (H^2)-(mf^2)+4 H ω)))+(-3 (H^2)+(P^2)) ω Log[(((mf^2) ω)/(H (H+ω)))]-(-3 (H^2)+(P^2)) ω Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int5Kom1=ConditionalExpression[(1/(45 (H^2) (mh^8)))(e^2) (mf^2) π (λ^4) ω (-((5 (mf^6) (3 (H^2)-(P^2)) (ω^2))/(H (((H-ω))^3)))+((60 (mf^4) (3 (H^2)-(P^2)) (ω^2))/(((H-ω))^2))-((60 (3 (H^2)-(P^2)) (ω^2) (((-4 (H^2)+(mf^2)+4 H ω))^2))/(((H-ω))^2))-((5 (3 (H^2)-(P^2)) (ω^2) (((-4 (H^2)+(mf^2)+4 H ω))^3))/(H (((H-ω))^3)))+((192 H (H-ω) (-15 (H^6)-30 (H^4) (P^2)+5 (H^2) (mf^2) (P^2)-3 (H^2) (P^4)+(mf^2) (P^4)+3 H (5 (H^4)+10 (H^2) (P^2)+(P^4)) ω))/(mf^2))+((192 H (H-ω) (-15 (H^6)-30 (H^4) (P^2)+5 (H^2) (mf^2) (P^2)-3 (H^2) (P^4)+(mf^2) (P^4)+3 H (5 (H^4)+10 (H^2) (P^2)+(P^4)) ω))/(-4 (H^2)+(mf^2)+4 H ω))+(1/(H (-H+ω)))12 (-4 (H^2)+(mf^2)+4 H ω) (-60 (H^6)+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω-3 (P^4) (ω^2)-25 (H^4) (4 (P^2)-3 (ω^2))-4 (H^2) (P^2) (-5 (mf^2)+2 (P^2)+5 (ω^2)))+(1/(H (H-ω)))12 (mf^2) (60 (H^6)-60 (H^5) ω-100 (H^3) (P^2) ω-8 H (P^4) ω+3 (P^4) (ω^2)+25 (H^4) (4 (P^2)-3 (ω^2))+4 (H^2) (P^2) (-5 (mf^2)+2 (P^2)+5 (ω^2)))-48 (4 (H^2) (15 (H^4)+5 (5 (H^2)-(mf^2)) (P^2)+2 (P^4))-4 H (15 (H^4)+25 (H^2) (P^2)+2 (P^4)) ω+3 (-5 (H^4)+(P^4)) (ω^2)) Log[(((mf^2) ω)/((H^2)-H ω))]+48 (4 (H^2) (15 (H^4)+5 (5 (H^2)-(mf^2)) (P^2)+2 (P^4))-4 H (15 (H^4)+25 (H^2) (P^2)+2 (P^4)) ω+3 (-5 (H^4)+(P^4)) (ω^2)) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int5Kom2=ConditionalExpression[-(1/(15 (H^2) (mh^8)))16 (e^2) (mf^2) π (λ^4) (((5 (mf^6) (3 (H^2)-(P^2)) (ω^3))/(48 H (((H+ω))^3)))-((5 (3 (H^2)-(P^2)) (ω^3) (((4 (H^2)-(mf^2)+4 H ω))^3))/(48 H (((H+ω))^3)))+(1/(mf^2))4 H ω (H+ω) (15 (H^6)+30 (H^4) (P^2)-(mf^2) (P^4)+(H^2) (-5 (mf^2) (P^2)+3 (P^4))+15 (H^5) ω+30 (H^3) (P^2) ω+3 H (P^4) ω)-(1/(4 (H^2)-(mf^2)+4 H ω))4 H ω (H+ω) (15 (H^6)+30 (H^4) (P^2)-(mf^2) (P^4)+(H^2) (-5 (mf^2) (P^2)+3 (P^4))+15 (H^5) ω+30 (H^3) (P^2) ω+3 H (P^4) ω)-(1/(4 H (H+ω)))(mf^2) ω (60 (H^6)+(H^2) (-20 (mf^2) (P^2)+8 (P^4))+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω+3 (P^4) (ω^2)+5 (H^4) (20 (P^2)-3 (ω^2)))+(1/(4 H (H+ω)))ω (4 (H^2)-(mf^2)+4 H ω) (60 (H^6)+(H^2) (-20 (mf^2) (P^2)+8 (P^4))+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω+3 (P^4) (ω^2)+5 (H^4) (20 (P^2)-3 (ω^2)))+ω (60 (H^6)+(H^2) (-20 (mf^2) (P^2)+8 (P^4))+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω+3 (P^4) (ω^2)+5 (H^4) (20 (P^2)-3 (ω^2))) Log[-(((mf^2) ω)/(4 (H (H+ω))))]-ω (60 (H^6)+(H^2) (-20 (mf^2) (P^2)+8 (P^4))+60 (H^5) ω+100 (H^3) (P^2) ω+8 H (P^4) ω+3 (P^4) (ω^2)+5 (H^4) (20 (P^2)-3 (ω^2))) Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int6Kom1=ConditionalExpression[(1/(3 (H^3) (mh^4) (H-ω) ω))(e^2) π (λ^4) (-48 (H^8)+144 (H^7) ω+(mf^4) (P^2) (ω^2)+48 (H^5) ω ((P^2)+(ω^2))-16 (H^6) ((P^2)+9 (ω^2))-4 H (mf^2) (P^2) (ω^3) Log[4]+(H^2) (mf^2) (ω^2) (-3 (mf^2)+4 (P^2) (4+Log[4]))+4 (H^4) (-12 (P^2) (ω^2)+(mf^2) (4 (P^2)-3 (ω^2) Log[4]))+4 (H^3) ω (4 (P^2) (ω^2)+(mf^2) (-8 (P^2)+(ω^2) Log[64]))+4 H (mf^2) (3 (H^2)-(P^2)) (H-ω) (ω^2) Log[(((mf^2) ω)/(H (-H+ω)))]-(1/(4 (H^2)-(mf^2)-4 H ω))(mf^2) (-48 (H^8)+144 (H^7) ω+(mf^4) (P^2) (ω^2)+8 H (mf^2) (P^2) (ω^3)+48 (H^5) ω ((P^2)+3 (ω^2))+8 (H^4) ((mf^2)-2 (ω^2)) (2 (P^2)+3 (ω^2))-16 (H^6) ((P^2)+12 (ω^2))+(H^2) (ω^2) (-3 (mf^4)+8 (mf^2) (P^2)+16 (P^2) (ω^2))-8 (H^3) (2 (P^2) (ω^3)+(mf^2) (4 (P^2) ω+3 (ω^3)))+4 H (3 (H^2)-(P^2)) (H-ω) (ω^2) (4 (H^2)-(mf^2)-4 H ω) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))])),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int6Kom2=ConditionalExpression[(1/(3 (H^2) (mh^4)))4 (e^2) (mf^2) π (λ^4) (-((3 H (mf^2) ω)/(4 (H+ω)))+(((mf^2) (P^2) ω)/(4 H (H+ω)))-((12 (H^4) (H+ω))/(mf^2))-((4 (H^2) (P^2) (H+ω))/(mf^2))-((12 (H^5) (H+ω))/((mf^2) ω))+((4 H (P^2) (H+ω))/ω)-((4 (H^3) (P^2) (H+ω))/((mf^2) ω))+(-3 (H^2)+(P^2)) ω Log[4]+(3 (H^2)-(P^2)) ω Log[(((mf^2) ω)/(H (H+ω)))]+(48 (H^8)+144 (H^7) ω-(mf^4) (P^2) (ω^2)+4 H (mf^2) (P^2) (ω^3) (2+Log[4])+(H^2) (ω^2) (3 (mf^4)+4 (mf^2) (P^2) (-2+Log[4])-16 (P^2) (ω^2) (1+Log[4]))+48 (H^5) ω ((P^2)+(ω^2) (3+Log[16]))+16 (H^6) ((P^2)+(ω^2) (12+Log[64]))-4 (H^4) (4 (P^2) (ω^2) (-2+Log[4])-4 (ω^4) (3+Log[64])+(mf^2) (4 (P^2)+(ω^2) (6+Log[64])))-4 (H^3) (4 (P^2) (ω^3) (1+Log[16])+(mf^2) (8 (P^2) ω+(ω^3) (6+Log[64])))-4 H (3 (H^2)-(P^2)) (ω^2) (H+ω) (4 (H^2)-(mf^2)+4 H ω) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))])/(4 H ω (H+ω) (4 (H^2)-(mf^2)+4 H ω))),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int12Kom1=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) π (λ^4) (2 (H^2)-(mf^2)-2 H ω) (3 (H^4)+3 (H^2) (P^2)-(mf^2) (P^2)-3 H ((H^2)+(P^2)) ω) (-Log[-(((mf^2) ω)/(4 (H^2)-4 H ω))]+Log[(((mf^2) ω)/((H^2)-H ω))]-Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]+Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int12Kom2=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) π (λ^4) (-3 (H^4)-3 (H^2) (P^2)+(mf^2) (P^2)-3 H ((H^2)+(P^2)) ω) (-(mf^2)+2 H (H+ω)) (-Log[-(((mf^2) ω)/(4 (H (H+ω))))]+Log[(((mf^2) ω)/(H (H+ω)))]+Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]-Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int13Kom1=ConditionalExpression[-(1/(3 (H^2) (mh^4) ω))2 (e^2) π (λ^4) (2 (H^2)-(mf^2)-2 H ω) ((((mf^2) (3 (H^2)-(P^2)) (ω^2))/(H (H-ω)))+(3 (H^2)-(P^2)) (ω^2) (-4+((mf^2)/((H^2)-H ω)))+4 (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)-H (3 (H^2)+(P^2)) ω) Log[-(((mf^2) ω)/(4 (H^2)-4 H ω))]+4 (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)-H (3 (H^2)+(P^2)) ω) Log[(((mf^2) ω)/((H^2)-H ω))]-4 (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)-H (3 (H^2)+(P^2)) ω) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]-4 (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)-H (3 (H^2)+(P^2)) ω) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int13Kom2=ConditionalExpression[-(1/(3 (H^3) (mh^4) ω (H+ω)))2 (e^2) π (λ^4) (-(mf^2)+2 H (H+ω)) ((mf^2) (3 (H^2)-(P^2)) (ω^2)+(3 (H^2)-(P^2)) (ω^2) ((mf^2)-4 H (H+ω))+4 H (H+ω) (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω) Log[-(((mf^2) ω)/(4 (H (H+ω))))]+4 H (H+ω) (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω) Log[(((mf^2) ω)/(H (H+ω)))]-4 H (H+ω) (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω) Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]-4 H (H+ω) (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int14Kom1=ConditionalExpression[-((32 (e^2) (mc^2) π (λ^4) (H-ω) (((-2 (H^2)+(mf^2)+2 H ω))^2))/(H (mh^4) ω (4 (H^2)-(mf^2)-4 H ω))),((mf/((mf^2)+2 H (-H+ω)))≠0&&Re[((mf^2)/((mf^2)+2 H (-H+ω)))]≤0)||Re[((mf^2)/((mf^2)+2 H (-H+ω)))]>2||((mf^2)/((mf^2)+2 H (-H+ω)))∉(Reals)]

Int14Kom2=ConditionalExpression[-((32 (e^2) (mc^2) π (λ^4) (H+ω) (((-2 (H^2)+(mf^2)-2 H ω))^2))/(H (mh^4) ω (4 (H^2)-(mf^2)+4 H ω))),((Re[((mf^2)/(-2 (mf^2)+4 H (H+ω)))]≤-1||Re[((mf^2)/(-2 (mf^2)+4 H (H+ω)))]≥0)&&((((mf^2)-4 H (H+ω))/(-2 (mf^2)+4 H (H+ω)))∉(Reals)||1+Re[((mf^2)/(-2 (mf^2)+4 H (H+ω)))]<0||Re[((mf^2)/(-2 (mf^2)+4 H (H+ω)))]>0))||((mf^2)/(-2 (mf^2)+4 H (H+ω)))∉(Reals)]

Int15Kom1=ConditionalExpression[-(1/(H (mh^6)))8 (e^2) (mc^2) (mf^2) π (λ^4) (-2 (H^2)+(mf^2)+2 H ω) (-((4 H (H-ω))/(mf^2))+((4 H (-H+ω))/(-4 (H^2)+(mf^2)+4 H ω))-2 Log[(((mf^2) ω)/((H^2)-H ω))]+2 Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int15Kom2=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) (mf^2) π (λ^4) (-2 (H^2)+(mf^2)-2 H ω) (-((4 H (H+ω))/(mf^2))+((4 H (H+ω))/(4 (H^2)-(mf^2)+4 H ω))-2 Log[(((mf^2) ω)/(H (H+ω)))]+2 Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int16Kom1=ConditionalExpression[-(1/((H^2) (mh^4) ω))4 (e^2) (mc^2) π (λ^4) (((-2 (H^2)+(mf^2)+2 H ω))^2) (Log[(((mf^2) ω)/(H (-H+ω)))]+Log[(((mf^2) ω)/((H^2)-H ω))]-Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]-Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int16Kom2=ConditionalExpression[-(1/((H^2) (mh^4) ω))4 (e^2) (mc^2) π (λ^4) (((-2 (H^2)+(mf^2)-2 H ω))^2) (Log[-(((mf^2) ω)/(4 (H (H+ω))))]+Log[(((mf^2) ω)/(4 H (H+ω)))]-Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]-Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(4 H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int23Kom1=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) (mf^2) π (λ^4) ((((mf^4) (3 (H^2)-(P^2)) (ω^2))/(16 (H^2) (((H-ω))^2)))-((3 (mf^2) (3 (H^2)-(P^2)) (ω^2))/(4 H (H-ω)))-((4 H (-H+ω) (-3 (H^4)-3 (H^2) (P^2)+(mf^2) (P^2)+3 (H^3) ω+3 H (P^2) ω))/(-4 (H^2)+(mf^2)+4 H ω))+((4 H (H-ω) (-3 (H^4)-3 (H^2) (P^2)+(mf^2) (P^2)+3 H ((H^2)+(P^2)) ω))/(mf^2))-(3/4) (3 (H^2)-(P^2)) (ω^2) (-4+((mf^2)/((H^2)-H ω)))-(1/16) (3 (H^2)-(P^2)) (ω^2) (((-4+((mf^2)/((H^2)-H ω))))^2)-(-6 (H^4)+6 (H^3) ω+6 H (P^2) ω+(P^2) (2 (mf^2)-(ω^2))+3 (H^2) (-2 (P^2)+(ω^2))) Log[4]+(-6 (H^4)+6 (H^3) ω+6 H (P^2) ω+(P^2) (2 (mf^2)-(ω^2))+3 (H^2) (-2 (P^2)+(ω^2))) Log[(((mf^2) ω)/(H (-H+ω)))]-(-6 (H^4)+6 (H^3) ω+6 H (P^2) ω+(P^2) (2 (mf^2)-(ω^2))+3 (H^2) (-2 (P^2)+(ω^2))) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int23Kom2=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) (mf^2) π (λ^4) (-(((mf^4) (3 (H^2)-(P^2)) (ω^2))/(16 ((H^2) (((H+ω))^2))))+((3 (mf^2) (3 (H^2)-(P^2)) (ω^2))/(4 H (H+ω)))-((4 H (H+ω) (3 (H^4)+3 (H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+3 H (P^2) ω))/(4 (H^2)-(mf^2)+4 H ω))+((4 H (H+ω) (3 (H^4)+3 (H^2) (P^2)-(mf^2) (P^2)+3 H ((H^2)+(P^2)) ω))/(mf^2))-3 (3 (H^2)-(P^2)) ω (ω-(((mf^2) ω)/(4 H (H+ω))))+(3 (H^2)-(P^2)) (((ω-(((mf^2) ω)/(4 H (H+ω)))))^2)+(6 (H^4)+6 (H^3) ω+6 H (P^2) ω+(H^2) (6 (P^2)-3 (ω^2))+(P^2) (-2 (mf^2)+(ω^2))) Log[(((mf^2) ω)/(H (H+ω)))]-(6 (H^4)+6 (H^3) ω+6 H (P^2) ω+(H^2) (6 (P^2)-3 (ω^2))+(P^2) (-2 (mf^2)+(ω^2))) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int24Kom1=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) (((-2 (H^2)+(mf^2)+2 H ω))^2) (-Log[(((mf^2) ω)/(H (-H+ω)))]+Log[((4 (mf^2) ω)/((H^2)-H ω))]-Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]+Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int24Kom2=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) ((((mf^2)-2 H (H+ω)))^2) (Log[-(((mf^2) ω)/(16 (H (H+ω))))]-Log[(((mf^2) ω)/(H (H+ω)))]-Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(16 (H (H+ω))))]+Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int25Kom1=ConditionalExpression[(1/(3 (H^2) (mh^8)))16 (e^2) (mc^2) π (λ^4) ω ((((mf^2)+2 H (-H+ω)))^2) (-((3 H (mf^2))/(H-ω))-((3 H (-4 (H^2)+(mf^2)+4 H ω))/(H-ω))+(3 (H^2)-(P^2)) Log[(((mf^2) ω)/(H (-H+ω)))]+(3 (H^2)-(P^2)) Log[(((mf^2) ω)/((H^2)-H ω))]+(-3 (H^2)+(P^2)) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]-(3 (H^2)-(P^2)) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int25Kom2=ConditionalExpression[(1/(3 (H^2) (mh^8)))16 (e^2) (mc^2) π (λ^4) ((((mf^2)-2 H (H+ω)))^2) (ω (-((3 H (mf^2))/(H+ω))+(3 (H^2)-(P^2)) Log[(((mf^2) ω)/(H (H+ω)))]+(-3 (H^2)+(P^2)) Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))])-ω (((3 H (-4 (H^2)+(mf^2)-4 H ω))/(H+ω))+(-3 (H^2)+(P^2)) Log[4]+(-3 (H^2)+(P^2)) Log[-(((mf^2) ω)/(4 (H (H+ω))))]+(3 (H^2)-(P^2)) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))])),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int26Kom1=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) (mf^2) π (λ^4) (-2 (H^2)+(mf^2)+2 H ω) (((4 H (H-ω))/(mf^2))-2 Log[4]+2 Log[(((mf^2) ω)/(H (-H+ω)))]-((4 H (-H+ω)+(-8 (H^2)+2 (mf^2)+8 H ω) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))])/(-4 (H^2)+(mf^2)+4 H ω))),(((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<-1&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int26Kom2=ConditionalExpression[(1/(H (mh^6) (4 (H^2)-(mf^2)+4 H ω)))16 (e^2) (mc^2) π (λ^4) (2 (H^2)-(mf^2)+2 H ω) (4 H (H+ω) (2 (H^2)-(mf^2)+2 H ω)+(mf^2) (4 (H^2)-(mf^2)+4 H ω) Log[(((mf^2) ω)/(H (H+ω)))]+(mf^2) (-4 (H^2)+(mf^2)-4 H ω) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||((mf^2)/(2 (H^2)-(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<-2)&&(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int34Kom1=ConditionalExpression[-(1/((H^2) (mh^4) ω))4 (e^2) (mc^2) π (λ^4) (((-2 (H^2)+(mf^2)+2 H ω))^2) (Log[(((mf^2) ω)/(H (-H+ω)))]+Log[(((mf^2) ω)/((H^2)-H ω))]-Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]-Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int34Kom2=ConditionalExpression[-(1/((H^2) (mh^4) ω))4 (e^2) (mc^2) π (λ^4) (((-2 (H^2)+(mf^2)-2 H ω))^2) (Log[-(((mf^2) ω)/(4 (H (H+ω))))]+Log[(((mf^2) ω)/(4 H (H+ω)))]-Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]-Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(4 H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int35Kom1=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) (((-2 (H^2)+(mf^2)+2 H ω))^2) (Log[(((mf^2) ω)/(H (-H+ω)))]-Log[((4 (mf^2) ω)/((H^2)-H ω))]+Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]-Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int35Kom2=ConditionalExpression[-(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) (((-2 (H^2)+(mf^2)-2 H ω))^2) (Log[-(((mf^2) ω)/(16 (H (H+ω))))]-Log[(((mf^2) ω)/(H (H+ω)))]-Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(16 (H (H+ω))))]+Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int36Kom1=ConditionalExpression[-((32 (e^2) (mc^2) π (λ^4) (H-ω) (((-2 (H^2)+(mf^2)+2 H ω))^2))/(H (mh^4) ω (4 (H^2)-(mf^2)-4 H ω))),((Re[((mf^2)/(-2 (mf^2)+4 H (H-ω)))]≤-1||Re[((mf^2)/(-2 (mf^2)+4 H (H-ω)))]≥0)&&(1+Re[((mf^2)/(-2 (mf^2)+4 H (H-ω)))]<0||Re[((mf^2)/((mf^2)+2 H (-H+ω)))]<0))||((mf^2)/((mf^2)+2 H (-H+ω)))∉(Reals)]

Int36Kom2=ConditionalExpression[-((32 (e^2) (mc^2) π (λ^4) (H+ω) (((-2 (H^2)+(mf^2)-2 H ω))^2))/(H (mh^4) ω (4 (H^2)-(mf^2)+4 H ω))),((mf/((mf^2)-2 H (H+ω)))≠0&&Re[((mf^2)/(-(mf^2)+2 H (H+ω)))]≥0)||Re[((mf^2)/(-(mf^2)+2 H (H+ω)))]<-2||((mf^2)/(-(mf^2)+2 H (H+ω)))∉(Reals)]

Int45Kom1=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) (mf^2) π (λ^4) (-(((mf^4) (-3 (H^2)+(P^2)) (ω^2))/(16 ((H^2) (((H-ω))^2))))-((3 (mf^2) (3 (H^2)-(P^2)) (ω^2))/(4 (H^2)-4 H ω))+((3 (3 (H^2)-(P^2)) (ω^2) (-4 (H^2)+(mf^2)+4 H ω))/(4 H (-H+ω)))+(((-3 (H^2)+(P^2)) (ω^2) (((-4 (H^2)+(mf^2)+4 H ω))^2))/(16 (H^2) (((H-ω))^2)))-((4 H (-H+ω) (-3 (H^4)-3 (H^2) (P^2)+(mf^2) (P^2)+3 H ((H^2)+(P^2)) ω))/(mf^2))-((4 H (-H+ω) (-3 (H^4)-3 (H^2) (P^2)+(mf^2) (P^2)+3 H ((H^2)+(P^2)) ω))/(-4 (H^2)+(mf^2)+4 H ω))-(6 (H^4)-6 (H^3) ω-6 H (P^2) ω+(H^2) (6 (P^2)-3 (ω^2))+(P^2) (-2 (mf^2)+(ω^2))) Log[(((mf^2) ω)/((H^2)-H ω))]+(6 (H^4)-6 (H^3) ω-6 H (P^2) ω+(H^2) (6 (P^2)-3 (ω^2))+(P^2) (-2 (mf^2)+(ω^2))) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]),((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))∉(Reals)||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)&&(((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))∉(Reals)||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<-1)))&&H≠(((mf^2) ω)/(4 (H^2)-4 H ω))]

Int45Kom2=ConditionalExpression[-(1/(3 H (mh^6)))16 (e^2) (mf^2) π (λ^4) ((((mf^4) (3 (H^2)-(P^2)) (ω^2))/(16 (H^2) (((H+ω))^2)))-((3 (mf^2) (3 (H^2)-(P^2)) (ω^2))/(4 H (H+ω)))-(((3 (H^2)-(P^2)) (ω^2) (((-4 (H^2)+(mf^2)-4 H ω))^2))/(16 (H^2) (((H+ω))^2)))+((3 (3 (H^2)-(P^2)) (ω^2) (4 (H^2)-(mf^2)+4 H ω))/(4 H (H+ω)))+((4 H (H+ω) (3 (H^4)+3 (H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+3 H (P^2) ω))/(4 (H^2)-(mf^2)+4 H ω))-((4 H (H+ω) (3 (H^4)+3 (H^2) (P^2)-(mf^2) (P^2)+3 H ((H^2)+(P^2)) ω))/(mf^2))-(6 (H^4)+6 (H^3) ω+6 H (P^2) ω+(H^2) (6 (P^2)-3 (ω^2))+(P^2) (-2 (mf^2)+(ω^2))) Log[(((mf^2) ω)/(H (H+ω)))]+(6 (H^4)+6 (H^3) ω+6 H (P^2) ω+(H^2) (6 (P^2)-3 (ω^2))+(P^2) (-2 (mf^2)+(ω^2))) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),(((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<-1)&&(((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))∉(Reals)||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(((Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)&&((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals))||((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))∉(Reals)||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0)&&4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))]

Int46Kom1=ConditionalExpression[-(1/(3 (H^2) (mh^4) ω))2 (e^2) π (λ^4) (2 (H^2)-(mf^2)-2 H ω) ((((mf^2) (3 (H^2)-(P^2)) (ω^2))/(H (H-ω)))+(3 (H^2)-(P^2)) (ω^2) (-4+((mf^2)/((H^2)-H ω)))+4 (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)-H (3 (H^2)+(P^2)) ω) Log[-(((mf^2) ω)/(4 (H^2)-4 H ω))]-4 (-3 (H^4)-(H^2) (P^2)+(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω) Log[(((mf^2) ω)/((H^2)-H ω))]-4 (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)-H (3 (H^2)+(P^2)) ω) Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]+4 (-3 (H^4)-(H^2) (P^2)+(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω) Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int46Kom2=ConditionalExpression[-(1/(3 (H^3) (mh^4) ω (H+ω)))2 (e^2) π (λ^4) (-(mf^2)+2 H (H+ω)) ((mf^2) (3 (H^2)-(P^2)) (ω^2)+(3 (H^2)-(P^2)) (ω^2) ((mf^2)-4 H (H+ω))+4 H (H+ω) (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω) Log[-(((mf^2) ω)/(4 (H (H+ω))))]+4 H (H+ω) (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω) Log[(((mf^2) ω)/(H (H+ω)))]-4 H (H+ω) (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω) Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]-4 H (H+ω) (3 (H^4)+(H^2) (P^2)-(mf^2) (P^2)+3 (H^3) ω+H (P^2) ω) Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

Int56Kom1=ConditionalExpression[-(1/(3 H (mh^6)))16 (e^2) π (λ^4) (2 (H^2)-(mf^2)-2 H ω) (3 (H^4)+3 (H^2) (P^2)-(mf^2) (P^2)-3 H ((H^2)+(P^2)) ω) (-Log[-(((mf^2) ω)/(4 (H^2)-4 H ω))]+Log[(((mf^2) ω)/((H^2)-H ω))]-Log[-((ω (-4 (H^2)+(mf^2)+4 H ω))/(H (H-ω)))]+Log[((ω (-4 (H^2)+(mf^2)+4 H ω))/(4 H (H-ω)))]),H≠(((mf^2) ω)/(4 (H^2)-4 H ω))&&(Im[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≠0||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0||(1+Re[((-4 (H^2)+(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]<0&&(Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≥1||Re[((4 (H^2)-(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)-4 H ω))]≤0)))&&(Im[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]>2||Re[((-4 (H^3)+4 (H^2) ω+(mf^2) ω)/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≠0||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]<0||((Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≥2||Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(ω (-2 (H^2)+(mf^2)+2 H ω)))]≤0)&&(Im[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]≠0||1+Re[((4 (H^3)-8 (H^2) ω+(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω-4 H (ω^2)))]<0)))&&((Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≤0&&(mf/(-2 (H^2)+(mf^2)+2 H ω))≠0)||Im[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]≠0||Re[((mf^2)/(-2 (H^2)+(mf^2)+2 H ω))]>2)]

Int56Kom2=ConditionalExpression[-(1/(3 H (mh^6)))16 (e^2) π (λ^4) (-3 (H^4)-3 (H^2) (P^2)+(mf^2) (P^2)-3 H ((H^2)+(P^2)) ω) (-(mf^2)+2 H (H+ω)) (-Log[-(((mf^2) ω)/(4 (H (H+ω))))]+Log[(((mf^2) ω)/(H (H+ω)))]+Log[-((ω (4 (H^2)-(mf^2)+4 H ω))/(4 (H (H+ω))))]-Log[((ω (4 (H^2)-(mf^2)+4 H ω))/(H (H+ω)))]),4 (H+ω)≠(((mf^2) ω)/(H (H+ω)))&&(Im[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>1||Re[((4 (H^3)+8 (H^2) ω-(mf^2) ω+4 H (ω^2))/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]≠0||Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]>0||1+Re[((4 (H^3)+4 (H^2) ω+(mf^2) ω)/(4 (H^2) ω-2 (mf^2) ω+4 H (ω^2)))]<0)&&(Im[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]>1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]<0||(Im[((-4 (H^2)+(mf^2)-4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≠0&&(Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≥1||Re[((4 (H^2)-(mf^2)+4 H ω)/(4 (H^2)-2 (mf^2)+4 H ω))]≤0)))&&((Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≥0&&(mf/(-2 (H^2)+(mf^2)-2 H ω))≠0)||Im[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]≠0||2+Re[((mf^2)/(2 (H^2)-(mf^2)+2 H ω))]<0)]

For expanding denominator of real G and K terms:

x=(ω/H)

f1m=((1+x+(x^2))/H)

f1p=((1-x+(x^2))/H)

y=4 (H^2)-(mf^2)

z=((4 (H^2) x)/y)

g1m=((1+z+(z^2))/y)

g1m0=((1+x+(x^2))/y)

g1p=((1-z+(z^2))/y)

nB=(1/(Exp[beta ω]-1))

I2B=(∫_0^∞)ω nB\[DifferentialD]ω

I4B=(∫_0^∞)(ω^2) nB\[DifferentialD]ω

Simplifying and grouping thermal photon contributions: first, Gtilde terms

G1om1=Simplify[Normal[Int1Gom1]/. Log[a_]->0]

G1om2=Simplify[Normal[Int1Gom2]/. Log[a_]->0]

G11om = G1om1 + G1om2 + O[ω]^2 // Simplify

G2om1=Simplify[Normal[Int2Gom1]/. Log[a_]->0]

G2om2=Simplify[Normal[Int2Gom2]/. Log[a_]->0]

G22om = G2om1 + G2om2 + O[ω]^2 // Simplify

G3om1=Simplify[Expand[Normal[Int3Gom1]/. Log[a_]->0]]

G3om2=Simplify[Expand[Normal[Int3Gom2]/. Log[a_]->0]]

G33om = G3om1 + G3om2 + O[ω]^2 // Simplify

G4om1=Simplify[Normal[Int4Gom1]/. Log[a_]->0]

G4om2=Simplify[Normal[Int4Gom2]/. Log[a_]->0]

G44om = G4om1 + G4om2 + O[ω]^2 // Simplify

G5om1=Simplify[Expand[Normal[Int5Gom1]/. Log[a_]->0]]

G5om2=Simplify[Expand[Normal[Int5Gom2]/. Log[a_]->0]]

G55om = G5om1 + G5om2 + O[ω]^2 // Simplify

G6om1=Simplify[Expand[Normal[Int6Gom1]/. Log[a_]->0]]

G6om2=Simplify[Expand[Normal[Int6Gom2]/. Log[a_]->0]]

G66om = G6om1 + G6om2 + O[ω]^2 // Simplify

G12om1=Simplify[Normal[Int12Gom1]/. Log[a_]->0]

G12om2=Simplify[Normal[Int12Gom2]/. Log[a_]->0]

G12om = G12om1 + G12om2 + O[ω]^2 // Simplify

G13om1=Simplify[Normal[Int13Gom1]/. Log[a_]->0]

G13om2=Simplify[Normal[Int13Gom2]/. Log[a_]->0]

G13om = G13om1 + G13om2 + O[ω]^2 // Simplify

G14om1=Simplify[Normal[Int14Gom1]/. Log[a_]->0]

G14om2=Simplify[Normal[Int14Gom2]/. Log[a_]->0]

G14om = G14om1 + G14om2 + O[ω]^2 // Simplify

G15om1=Simplify[Normal[Int15Gom1]/. Log[a_]->0]

G15om2=Simplify[Normal[Int15Gom2]/. Log[a_]->0]

G15om = G15om1 + G15om2 + O[ω]^2 // Simplify

G16om1=Simplify[Normal[Int16Gom1]/. Log[a_]->0]

G16om2=Simplify[Normal[Int16Gom2]/. Log[a_]->0]

G16om = G16om1 + G16om2 + O[ω]^2 // Simplify

G23om1=Simplify[Normal[Int23Gom1]/. Log[a_]->0]

G23om2=Simplify[Normal[Int23Gom2]/. Log[a_]->0]

G23om = G23om1 + G23om2 + O[ω]^2 // Simplify

G24om1=Simplify[Normal[Int24Gom1]/. Log[a_]->0]

G24om2=Simplify[Normal[Int24Gom2]/. Log[a_]->0]

G24om = G24om1 + G24om2 + O[ω]^2 // Simplify

G25om1=Simplify[Expand[Normal[Int25Gom1]/. Log[a_]->0]]

G25om2=Simplify[Expand[Normal[Int25Gom2]/. Log[a_]->0]]

G25om = G25om1 + G25om2 + O[ω]^2 // Simplify

G26om1=Simplify[Normal[Int26Gom1]/. Log[a_]->0]

G26om2=Simplify[Normal[Int26Gom2]/. Log[a_]->0]

G26om = G26om1 + G26om2 + O[ω]^2 // Simplify

G34om1=Simplify[Normal[Int34Gom1]/. Log[a_]->0]

G34om2=Simplify[Normal[Int34Gom2]/. Log[a_]->0]

G34om = G34om1 + G34om2 + O[ω]^2 // Simplify

G35om1=Simplify[Normal[Int35Gom1]/. Log[a_]->0]

G35om2=Simplify[Normal[Int35Gom2]/. Log[a_]->0]

G35om = G35om1 + G35om2 + O[ω]^2 // Simplify

G36om1=Simplify[Normal[Int36Gom1]/. Log[a_]->0]

G36om2=Simplify[Normal[Int36Gom2]/. Log[a_]->0]

G36om = G36om1 + G36om2 + O[ω]^2 // Simplify

G45om1=Simplify[Normal[Int45Gom1]/. Log[a_]->0]

G45om2=Simplify[Normal[Int45Gom2]/. Log[a_]->0]

G45om = G45om1 + G45om2 + O[ω]^2 // Simplify

G46om1=Simplify[Normal[Int46Gom1]/. Log[a_]->0]

G46om2=Simplify[Normal[Int46Gom2]/. Log[a_]->0]

G46om = G46om1 + G46om2 + O[ω]^2 // Simplify

G56om1=Simplify[Normal[Int56Gom1]/. Log[a_]->0]

G56om2=Simplify[Normal[Int56Gom2]/. Log[a_]->0]

G56om = G56om1 + G56om2 + O[ω]^2 // Simplify

Simplifying and grouping: next, Ktilde terms

K1om1=Simplify[Normal[Int1Kom1]/. Log[a_]->0]

K1om2=Simplify[Normal[Int1Kom2]/. Log[a_]->0]

K11om = K1om1 + K1om2 + O[ω]^2// Simplify

K2om1=Simplify[Expand[Normal[Int2Kom1]/. Log[a_]->0]]

K2om2=Simplify[Expand[Normal[Int2Kom2]/. Log[a_]->0]]

K22om = K2om1 + K2om2 + O[ω]^2 // Simplify

K3om1=Simplify[Expand[Normal[Int3Kom1]/. Log[a_]->0]]

K3om2=Simplify[Expand[Normal[Int3Kom2]/. Log[a_]->0]]

K33om = K3om1 + K3om2 + O[ω]^2 // Simplify

K4om1=Simplify[Expand[Normal[Int4Kom1]/. Log[a_]->0]]

K4om2=Simplify[Expand[Normal[Int4Kom2]/. Log[a_]->0]]

K44om = K4om1 + K4om2 + O[ω]^2 // Simplify

K5om1=Simplify[Expand[Normal[Int5Kom1]/. Log[a_]->0]]

K5om2=Simplify[Expand[Normal[Int5Kom2]/. Log[a_]->0]]

K55om = K5om1 + K5om2 + O[ω]^2 // Simplify

K6om1=Simplify[Expand[Normal[Int6Kom1]/. Log[a_]->0]]

K6om2=Simplify[Expand[Normal[Int6Kom2]/. Log[a_]->0]]

K66om = K6om1 + K6om2 + O[ω]^2 // Simplify

K12om1=Simplify[Normal[Int12Kom1]/. Log[a_]->0]

K12om2=Simplify[Normal[Int12Kom2]/. Log[a_]->0]

K12om = K12om1 + K12om2 + O[ω]^2 // Simplify

K13om1=Simplify[Normal[Int13Kom1]/. Log[a_]->0]

K13om2=Simplify[Normal[Int13Kom2]/. Log[a_]->0]

K13om = K13om1 + K13om2 + O[ω]^2 // Simplify

K14om1=Simplify[Normal[Int14Kom1]/. Log[a_]->0]

K14om2=Simplify[Normal[Int14Kom2]/. Log[a_]->0]

K14om = K14om1 + K14om2 + O[ω]^2 // Simplify

K15om1=Simplify[Normal[Int15Kom1]/. Log[a_]->0]

K15om2=Simplify[Normal[Int15Kom2]/. Log[a_]->0]

K15om = K15om1 + K15om2 + O[ω]^2 // Simplify

K16om1=Simplify[Normal[Int16Kom1]/. Log[a_]->0]

K16om2=Simplify[Normal[Int16Kom2]/. Log[a_]->0]

K16om = K16om1 + K16om2 + O[ω]^2 // Simplify

K23om1=Simplify[Normal[Int23Kom1]/. Log[a_]->0]

K23om2=Simplify[Normal[Int23Kom2]/. Log[a_]->0]

K23om = K23om1 + K23om2 + O[ω]^2 // Simplify

K24om1=Simplify[Normal[Int24Kom1]/. Log[a_]->0]

K24om2=Simplify[Normal[Int24Kom2]/. Log[a_]->0]

K24om = K24om1 + K24om2 + O[ω]^2 // Simplify

K25om1=Simplify[Expand[Normal[Int25Kom1]/. Log[a_]->0]]

K25om2=Simplify[Expand[Normal[Int25Kom2]/. Log[a_]->0]]

K25om = K25om1 + K25om2 + O[ω]^2 // Simplify

K26om1=Simplify[Normal[Int26Kom1]/. Log[a_]->0]

K26om2=Simplify[Normal[Int26Kom2]/. Log[a_]->0]

K26om = K26om1 + K26om2 + O[ω]^2 // Simplify

K34om1=Simplify[Normal[Int34Kom1]/. Log[a_]->0]

K34om2=Simplify[Normal[Int34Kom2]/. Log[a_]->0]

K34om = K34om1 + K34om2 + O[ω]^2 // Simplify

K35om1=Simplify[Normal[Int35Kom1]/. Log[a_]->0]

K35om2=Simplify[Normal[Int35Kom2]/. Log[a_]->0]

K35om = K35om1 + K35om2 + O[ω]^2 // Simplify

K36om1=Simplify[Normal[Int36Kom1]/. Log[a_]->0]

K36om2=Simplify[Normal[Int36Kom2]/. Log[a_]->0]

K36om = K36om1 + K36om2 + O[ω]^2 // Simplify

K45om1=Simplify[Normal[Int45Kom1]/. Log[a_]->0]

K45om2=Simplify[Normal[Int45Kom2]/. Log[a_]->0]

K45om = K45om1 + K45om2 + O[ω]^2 // Simplify

K46om1=Simplify[Normal[Int46Kom1]/. Log[a_]->0]

K46om2=Simplify[Normal[Int46Kom2]/. Log[a_]->0]

K46om = K46om1 + K46om2 + O[ω]^2 // Simplify

K56om1=Simplify[Normal[Int56Kom1]/. Log[a_]->0]

K56om2=Simplify[Normal[Int56Kom2]/. Log[a_]->0]

K56om = K56om1 + K56om2 + O[ω]^2 // Simplify

Simplifying and grouping: Gtildeom + finite part of Ktildeom for finite part of cross section; later, will check cancellation of divergent part of Ktilde with K from virtual calculation

Totfinitegamma =    (G11om + G22om + G33om + G12om + G13om + G23om)+ (G44om + G55om + G66om + G45om + G46om + G56om)-(G14om + G15om + G16om  + G24om + G25om + G26om + G34om + G35om  + G36om)+ω Coefficient[ω((K11om + K22om + K33om + K12om + K13om + K23om) + (K44om + K55om + K66om + K45om + K46om + K56om)-(K14om + K15om + K16om + K24om + K25om  + K26om + K34om + K35om + K36om) ),ω, 2] // Simplify

TotfinitegammaDirac =    (G11om + G22om + G33om + G12om + G13om + G23om)+ ω Coefficient[ω(K11om + K22om + K33om + K12om + K13om + K23om),ω, 2] // Simplify

Now for the thermal fermion contributions at NLO. Phase Space Integral Calculations with special choice of frame of reference for minimizing calculations: After phi’, theta, and E’ integrations; only omega/ot integration left. Note no IR div in fermion so only Gtildetot given. Remove log part for now.

The thermal fermion tot terms, including finite and log:

Int1Gom1ftot=ConditionalExpression[-(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (-((H ((((mf^2)+2 H (Kt-ot)))^2) (((H-ot))^2) (3 (H^2)-(Q^2)))/(((4 (H^2)+(mf^2)-4 H ot))^2))-((((mf^2)+2 H (Kt-ot)) (H-ot) ((mf^2)+2 H ot) (3 (H^2)-(Q^2)))/(4 (H^2)+(mf^2)-4 H ot))+(((H-ot) ((mf^2)+2 H ot) ((mf^2)-2 H (Kt+ot)) (3 (H^2)-(Q^2)))/(4 (H^2)+(mf^2)-4 H ot))+((H (((H-ot))^2) ((((mf^2)-2 H (Kt+ot)))^2) (3 (H^2)-(Q^2)))/(((4 (H^2)+(mf^2)-4 H ot))^2))+(((mf^2) (4 (H^2)+(mf^2)-4 H ot) (3 (H^4)+(H^2) (Q^2)+((Kt^2)-(ot^2)) (Q^2)))/((H-ot) (-2 H Kt-(mf^2)+2 H ot)))-(((mf^2) (4 (H^2)+(mf^2)-4 H ot) (3 (H^4)+(H^2) (Q^2)+((Kt^2)-(ot^2)) (Q^2)))/((H-ot) (-(mf^2)+2 H (Kt+ot))))+2 H (3 (H^3) (H-ot)+((H^2)+(mf^2)-H ot) (Q^2)) Log[(((H-ot) (-2 H Kt-(mf^2)+2 H ot))/(4 (H^2)+(mf^2)-4 H ot))]-2 H (3 (H^3) (H-ot)+((H^2)+(mf^2)-H ot) (Q^2)) Log[(((H-ot) (-(mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)-4 H ot))]),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉ℝ]

Int1Gom2ftot=ConditionalExpression[-(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) ((((H+ot) ((mf^2)-2 H ot) (-2 H Kt+(mf^2)+2 H ot) (3 (H^2)-(Q^2)))/(4 (H^2)+(mf^2)+4 H ot))-(((H+ot) ((mf^2)-2 H ot) ((mf^2)+2 H (Kt+ot)) (3 (H^2)-(Q^2)))/(4 (H^2)+(mf^2)+4 H ot))-((H (((H+ot))^2) ((((mf^2)+2 H (Kt+ot)))^2) (3 (H^2)-(Q^2)))/(((4 (H^2)+(mf^2)+4 H ot))^2))+H (((H+ot-((2 H (H+ot) (2 H+Kt+ot))/(4 (H^2)+(mf^2)+4 H ot))))^2) (3 (H^2)-(Q^2))+(((mf^2) (4 (H^2)+(mf^2)+4 H ot) (3 (H^4)+(H^2) (Q^2)+((Kt^2)-(ot^2)) (Q^2)))/((H+ot) (-2 H Kt+(mf^2)+2 H ot)))-(((mf^2) (4 (H^2)+(mf^2)+4 H ot) (3 (H^4)+(H^2) (Q^2)+((Kt^2)-(ot^2)) (Q^2)))/((H+ot) ((mf^2)+2 H (Kt+ot))))-2 H (3 (H^4)+3 (H^3) ot+(H^2) (Q^2)+(mf^2) (Q^2)+H ot (Q^2)) Log[(((H+ot) (-2 H Kt+(mf^2)+2 H ot))/(4 (H^2)+(mf^2)+4 H ot))]+2 H (3 (H^4)+3 (H^3) ot+(H^2) (Q^2)+(mf^2) (Q^2)+H ot (Q^2)) Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)+4 H ot))]),(((2 H-Kt+ot)/Kt)∉ℝ||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉ℝ||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉ℝ||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/(4 (H^2)+(mf^2)+4 H ot))≠0&&((2 H+Kt+ot)/(4 (H^2)+(mf^2)+4 H ot))≠0]

xcv = (3 (mh^4) (H-ot) (H+ot) (4 (H^2)+(mf^2)-4 H ot) (4 (H^2)+(mf^2)+4 H ot) ((mf^2)+2 H (ot-(Sqrt[-(mf^2)+(ot^2)]))) ((mf^2)+2 H (-ot+(Sqrt[-(mf^2)+(ot^2)]))) (-(mf^2)+2 H (ot+(Sqrt[-(mf^2)+(ot^2)]))) ((mf^2)+2 H (ot+(Sqrt[-(mf^2)+(ot^2)])))) // Expand

Int2Gom1ftot=(1/(9 (mh^8) ((((mf^2)+4 H (H-ot)))^3)))256 (e^2) H Kt (H-ot) π (144 (H^9) ot-288 (H^8) (ot^2)-3 (Kt^2) (mf^4) ((mc^2)+(mf^2)) (Q^2)+6 H (mf^2) ((mc^2)+(mf^2)) ot (4 (Kt^2)+(mf^2)-(ot^2)) (Q^2)+12 (H^7) ot ((Kt^2)-12 (mc^2)+9 (ot^2)+4 (Q^2))-6 (H^5) ot (12 (mf^4)-2 (Kt^2) (ot^2)+45 (mf^2) (ot^2)+6 (ot^4)+6 (mc^2) (3 (mf^2)+8 (ot^2))+2 (21 (Kt^2)+2 (mf^2)-15 (ot^2)) (Q^2))+6 (H^4) (3 (ot^2) (8 (mf^4)+5 (mf^2) (ot^2)+(mc^2) (9 (mf^2)+4 (ot^2)))+2 (-4 (Kt^2) (mc^2)+5 (Kt^2) (mf^2)-2 (mc^2) (mf^2)+2 ((Kt^2)+(mc^2)-4 (mf^2)) (ot^2)+2 (ot^4)) (Q^2))+4 (H^6) (3 (ot^2) (-2 (Kt^2)+30 (mc^2)+15 (mf^2)+6 (ot^2))+4 (10 (Kt^2)+3 ((mf^2)-4 (ot^2))) (Q^2))+2 (H^3) (-9 (mf^2) ((mc^2)+(mf^2)) ot ((mf^2)+3 (ot^2))+ot ((Kt^2) (48 (mc^2)+3 (mf^2)+34 (ot^2))+6 (3 (mf^4)+3 (mf^2) (ot^2)-5 (ot^4)+4 (mc^2) (mf-ot) (mf+ot))) (Q^2))+3 (H^2) (3 (mf^4) ((mc^2)+(mf^2)) (ot^2)-2 ((Kt^2) ((mf^4)+11 (mf^2) (ot^2)+4 (mc^2) ((mf^2)+2 (ot^2)))+(mf-ot) (mf+ot) ((mf^4)+6 (mf^2) (ot^2)+(mc^2) ((mf^2)+4 (ot^2)))) (Q^2))) (λ^4)

Int2Gom2ftot=-(1/(9 (mh^8) ((((mf^2)+4 H (H+ot)))^3)))256 (e^2) H Kt (H+ot) π (3 (H^2) ot (48 (H^7)+96 (H^6) ot-3 (mf^4) ((mc^2)+(mf^2)) ot-6 H (mf^2) ((mc^2)+(mf^2)) ((mf^2)+3 (ot^2))-4 (H^4) ot (-2 (Kt^2)+30 (mc^2)+15 (mf^2)+6 (ot^2))+4 (H^5) ((Kt^2)-12 (mc^2)+9 (ot^2))-6 (H^2) ot (8 (mf^4)+5 (mf^2) (ot^2)+(mc^2) (9 (mf^2)+4 (ot^2)))-2 (H^3) (12 (mf^4)+(-2 (Kt^2)+45 (mf^2)) (ot^2)+6 (ot^4)+6 (mc^2) (3 (mf^2)+8 (ot^2))))+(3 (Kt^2) (mf^4) ((mc^2)+(mf^2))+48 (H^7) ot+6 H (mf^2) ((mc^2)+(mf^2)) ot (4 (Kt^2)+(mf^2)-(ot^2))+12 (H^5) ot (-21 (Kt^2)-2 (mf^2)+15 (ot^2))-16 (H^6) (10 (Kt^2)+3 ((mf^2)-4 (ot^2)))+12 (H^4) (8 (mf^2) (ot^2)-2 (ot^4)+2 (mc^2) (mf-ot) (mf+ot)+(Kt^2) (4 (mc^2)-5 (mf^2)-2 (ot^2)))+2 (H^3) ot ((Kt^2) (48 (mc^2)+3 (mf^2)+34 (ot^2))+6 (3 (mf^4)+3 (mf^2) (ot^2)-5 (ot^4)+4 (mc^2) (mf-ot) (mf+ot)))+6 (H^2) ((Kt^2) ((mf^4)+11 (mf^2) (ot^2)+4 (mc^2) ((mf^2)+2 (ot^2)))+(mf-ot) (mf+ot) ((mf^4)+6 (mf^2) (ot^2)+(mc^2) ((mf^2)+4 (ot^2))))) (Q^2)) (λ^4)

Int3Gom1ftot=-(1/(3 H (mh^4) ((((mf^2)+4 H (H-ot)))^2) (H-ot)))16 (e^2) Kt π (-3 (H^2) (2 H-ot) ot (4 (H^4)-(mf^4)-8 (H^3) ot+4 H (mf^2) ot+4 (H^2) (-(mf^2)+(ot^2)))+(4 (H^2) ((H^2)+(Kt^2)) (mf^2)+(Kt^2) (mf^4)-4 H (2 (H^2)+(Kt^2)) (mf^2) ot+4 (H^2) (-H+mf) (H+mf) (ot^2)+8 (H^3) (ot^3)-4 (H^2) (ot^4)) (Q^2)) (λ^4)

Int3Gom2ftot=-((16 (e^2) Kt π (3 (H^2) ot (H+ot) (2 H+ot) (4 (H^4)-(mf^4)+8 (H^3) ot-4 H (mf^2) ot+4 (H^2) (-(mf^2)+(ot^2)))+(4 (H^2) (mf-ot) (((H+ot))^3) (mf+ot)+H (Kt^2) (mf^2) ((mf^2)+4 H (H+ot))+(Kt^2) (mf^2) ot ((mf^2)+4 H (H+ot))) (Q^2)) (λ^4))/(3 H (mh^4) (((H+ot))^2) ((((mf^2)+4 H (H+ot)))^2)))

Int4Gom1ftot=ConditionalExpression[-(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (-((H ((((mf^2)+2 H (Kt-ot)))^2) (((H-ot))^2) (3 (H^2)+(Q^2)))/(((4 (H^2)+(mf^2)-4 H ot))^2))-((((mf^2)+2 H (Kt-ot)) (H-ot) ((mf^2)+2 H ot) (3 (H^2)+(Q^2)))/(4 (H^2)+(mf^2)-4 H ot))+(((H-ot) ((mf^2)+2 H ot) ((mf^2)-2 H (Kt+ot)) (3 (H^2)+(Q^2)))/(4 (H^2)+(mf^2)-4 H ot))+((H (((H-ot))^2) ((((mf^2)-2 H (Kt+ot)))^2) (3 (H^2)+(Q^2)))/(((4 (H^2)+(mf^2)-4 H ot))^2))-(((mf^2) (4 (H^2)+(mf^2)-4 H ot) (-3 (H^4)+((H^2)+(Kt^2)-(ot^2)) (Q^2)))/((H-ot) (-2 H Kt-(mf^2)+2 H ot)))+(((mf^2) (4 (H^2)+(mf^2)-4 H ot) (-3 (H^4)+((H^2)+(Kt^2)-(ot^2)) (Q^2)))/((H-ot) (-(mf^2)+2 H (Kt+ot))))-2 H (3 (H^3) (-H+ot)+((H^2)+(mf^2)-H ot) (Q^2)) Log[(((H-ot) (-2 H Kt-(mf^2)+2 H ot))/(4 (H^2)+(mf^2)-4 H ot))]+2 H (3 (H^3) (-H+ot)+((H^2)+(mf^2)-H ot) (Q^2)) Log[(((H-ot) (-(mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)-4 H ot))]),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉ℝ]

Int4Gom2ftot=ConditionalExpression[-(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) ((((H+ot) ((mf^2)-2 H ot) (-2 H Kt+(mf^2)+2 H ot) (3 (H^2)+(Q^2)))/(4 (H^2)+(mf^2)+4 H ot))-(((H+ot) ((mf^2)-2 H ot) ((mf^2)+2 H (Kt+ot)) (3 (H^2)+(Q^2)))/(4 (H^2)+(mf^2)+4 H ot))-((H (((H+ot))^2) ((((mf^2)+2 H (Kt+ot)))^2) (3 (H^2)+(Q^2)))/(((4 (H^2)+(mf^2)+4 H ot))^2))+H (((H+ot-((2 H (H+ot) (2 H+Kt+ot))/(4 (H^2)+(mf^2)+4 H ot))))^2) (3 (H^2)+(Q^2))+(((mf^2) (4 (H^2)+(mf^2)+4 H ot) (-3 (H^4)+((H^2)+(Kt^2)-(ot^2)) (Q^2)))/((H+ot) ((mf^2)+2 H (Kt+ot))))-(((mf^2) (-3 (H^4)+((H^2)+(Kt^2)-(ot^2)) (Q^2)))/(H+ot-((2 H (H+ot) (2 H+Kt+ot))/(4 (H^2)+(mf^2)+4 H ot))))-2 H (3 (H^4)+3 (H^3) ot-(H^2) (Q^2)-(mf^2) (Q^2)-H ot (Q^2)) Log[(((H+ot) (-2 H Kt+(mf^2)+2 H ot))/(4 (H^2)+(mf^2)+4 H ot))]+2 H (3 (H^4)+3 (H^3) ot-(H^2) (Q^2)-(mf^2) (Q^2)-H ot (Q^2)) Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)+4 H ot))]),(((2 H-Kt+ot)/Kt)∉ℝ||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉ℝ||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉ℝ||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/(4 (H^2)+(mf^2)+4 H ot))≠0&&((2 H+Kt+ot)/(4 (H^2)+(mf^2)+4 H ot))≠0]

Int5Gom1ftot=(1/(9 (mh^8) (((4 (H^2)+(mf^2)-4 H ot))^3)))256 (e^2) H Kt (H-ot) π (3 (H^2) ot (48 (H^7)-96 (H^6) ot+3 (mf^4) ((mc^2)+(mf^2)) ot-6 H (mf^2) ((mc^2)+(mf^2)) ((mf^2)+3 (ot^2))+4 (H^4) ot (-2 (Kt^2)+30 (mc^2)+15 (mf^2)+6 (ot^2))+4 (H^5) ((Kt^2)-12 (mc^2)+9 (ot^2))+6 (H^2) ot (8 (mf^4)+5 (mf^2) (ot^2)+(mc^2) (9 (mf^2)+4 (ot^2)))-2 (H^3) (12 (mf^4)-2 (Kt^2) (ot^2)+45 (mf^2) (ot^2)+6 (ot^4)+6 (mc^2) (3 (mf^2)+8 (ot^2))))+(3 (Kt^2) (mf^4) ((mc^2)+(mf^2))+144 (H^7) ot-16 (H^6) (11 (Kt^2)+6 (mf^2)+21 (ot^2))+4 (H^5) ot (125 (Kt^2)+84 (mf^2)+33 (ot^2))-6 H (mf^2) ot (2 (Kt^2) (2 (mc^2)+(mf^2))+((mc^2)+(mf^2)) ((mf^2)-(ot^2)))+2 (H^3) ot ((Kt^2) (-48 (mc^2)+45 (mf^2)+74 (ot^2))+6 (4 (mf^4)+8 (mf^2) (ot^2)-9 (ot^4)-4 (mc^2) ((mf^2)-(ot^2))))+4 (H^4) ((Kt^2) (12 (mc^2)-15 (mf^2)-118 (ot^2))-6 ((mf^4)+15 (mf^2) (ot^2)-7 (ot^4)+(mc^2) (-(mf^2)+(ot^2))))+6 (H^2) ((Kt^2) ((mf^4)-5 (mf^2) (ot^2)+4 (mc^2) ((mf^2)+2 (ot^2)))+((mf^2)-(ot^2)) ((mf^4)-4 (mf^2) (ot^2)+(mc^2) ((mf^2)+4 (ot^2))))) (Q^2)) (λ^4)

Int5Gom2ftot=-(1/(9 (mh^8) ((((mf^2)+4 H (H+ot)))^3)))256 (e^2) H Kt π (36 (H^6) ot ((((mf^2)+4 H (H+ot)))^2)+54 (H^5) (ot^2) ((((mf^2)+4 H (H+ot)))^2)+18 (H^4) (ot^3) ((((mf^2)+4 H (H+ot)))^2)+48 (H^5) ((((mf^2)+4 H (H+ot)))^2) (Q^2)+48 (H^4) ot ((((mf^2)+4 H (H+ot)))^2) (Q^2)-3 (Kt^2) ((mc^2)+(mf^2)) (H+ot) ((((mf^2)+4 H (H+ot)))^2) (Q^2)+6 H (2 (Kt^2)-(mc^2)-(mf^2)) ot (H+ot) ((((mf^2)+4 H (H+ot)))^2) (Q^2)-6 (H^3) ot (H+ot) ((((mf^2)+4 H (H+ot)))^2) (3 ((mc^2)+(mf^2))-16 (Q^2))+4 (H^3) (((H+ot))^3) ((Kt^2)+3 (((2 H+ot))^2)) (3 (H^2) ot+(8 H+7 ot) (Q^2))+3 (H^2) (H+ot) ((((mf^2)+4 H (H+ot)))^2) (-3 ((mc^2)+(mf^2)) (ot^2)-2 (-3 (Kt^2)+(mc^2)+(mf^2)-8 (ot^2)) (Q^2))+6 H (((H+ot))^2) (2 H+ot) ((mf^2)+4 H (H+ot)) (3 (H^2) ot ((mc^2)+(mf^2)-H (4 H+ot))+(-24 (H^3)-3 H (Kt^2)-32 (H^2) ot+((mc^2)+(mf^2)) ot+2 H ((mc^2)+(mf^2)-4 (ot^2))) (Q^2))) (λ^4)

Int6Gom1ftot=(1/(3 H (mh^4) ((((mf^2)+4 H (H-ot)))^2) (H-ot)))16 (e^2) Kt π (3 (H^2) (2 H-ot) ot (4 (H^4)-(mf^4)-8 (H^3) ot+4 H (mf^2) ot+4 (H^2) (-(mf^2)+(ot^2)))+((Kt^2) (mf^4)+8 (H^3) (mf-ot) ot (mf+ot)-4 H (mf^2) ot ((Kt^2)+(mf^2)-(ot^2))+4 (H^4) (-(mf^2)+(ot^2))+4 (H^2) ((Kt^2) (mf^2)+((((mf^2)-(ot^2)))^2))) (Q^2)) (λ^4)

Int6Gom2ftot=-(1/(3 H (mh^4) (H+ot) ((((mf^2)+4 H (H+ot)))^2)))16 (e^2) Kt π (3 (H^2) ot (2 H+ot) (4 (H^4)-(mf^4)+8 (H^3) ot-4 H (mf^2) ot+4 (H^2) (-(mf^2)+(ot^2)))-((Kt^2) (mf^4)+4 H (mf^2) ot ((Kt^2)+(mf^2)-(ot^2))+4 (H^4) (-(mf^2)+(ot^2))+8 (H^3) ot (-(mf^2)+(ot^2))+4 (H^2) ((Kt^2) (mf^2)+((((mf^2)-(ot^2)))^2))) (Q^2)) (λ^4)

Int12Gom1ftot=ConditionalExpression[-(1/(9 H (mh^6)))8 (e^2) π (λ^4) (-((8 H ((((mf^2)+2 H (Kt-ot)))^3) (((H-ot))^3) (Q^2))/(((4 (H^2)+(mf^2)-4 H ot))^3))-((8 H (((H-ot))^3) (((-(mf^2)+2 H (Kt+ot)))^3) (Q^2))/(((4 (H^2)+(mf^2)-4 H ot))^3))+(6 (H-ot) (-2 H Kt-(mf^2)+2 H ot) (6 (H^5)+6 (H^4) ot-3 (H^2) (mf^2) ot+(6 (H^3)+2 (H^2) ot+(mf^2) ot+H (6 (Kt^2)-4 (mf^2)-6 (ot^2))) (Q^2)))/(4 (H^2)+(mf^2)-4 H ot)-(6 (H-ot) (-(mf^2)+2 H (Kt+ot)) (6 (H^5)+6 (H^4) ot-3 (H^2) (mf^2) ot+(6 (H^3)+2 (H^2) ot+(mf^2) ot+H (6 (Kt^2)-4 (mf^2)-6 (ot^2))) (Q^2)))/(4 (H^2)+(mf^2)-4 H ot)-(3 ((((mf^2)+2 H (Kt-ot)))^2) (((H-ot))^2) (6 (H^4)-(mf^2) (Q^2)+3 (H^2) ((mf^2)+2 (Q^2))))/(((4 (H^2)+(mf^2)-4 H ot))^2)+(3 (((H-ot))^2) ((((mf^2)-2 H (Kt+ot)))^2) (6 (H^4)-(mf^2) (Q^2)+3 (H^2) ((mf^2)+2 (Q^2))))/(((4 (H^2)+(mf^2)-4 H ot))^2)+6 (3 (H^4) (mf^2)-6 (H^5) ot+2 (mf^2) (Kt-ot) (Kt+ot) (Q^2)+H ot (-2 (Kt^2)+(mf^2)+2 (ot^2)) (Q^2)+(H^2) (-4 (Kt^2)+(mf^2)+4 (ot^2)) (Q^2)+3 (H^3) ot ((mf^2)-2 (Q^2))) Log[-(((H-ot) (-2 H Kt-(mf^2)+2 H ot))/(4 (H^2)+(mf^2)-4 H ot))]-6 (3 (H^4) (mf^2)-6 (H^5) ot+2 (mf^2) (Kt-ot) (Kt+ot) (Q^2)+H ot (-2 (Kt^2)+(mf^2)+2 (ot^2)) (Q^2)+(H^2) (-4 (Kt^2)+(mf^2)+4 (ot^2)) (Q^2)+3 (H^3) ot ((mf^2)-2 (Q^2))) Log[-(((H-ot) (-(mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)-4 H ot))]),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉ℝ]

Int12Gom2ftot=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) π (λ^4) ((1/(6 (4 (H^2)+(mf^2)+4 H ot)))(H+ot) ((mf^2)+2 H (Kt+ot)) (9 (H^2) (6 (H^3)+H (mf^2)-2 (H^2) ot+3 (mf^2) ot)+((32 (H^3) (((H+ot))^2) (((2 H-Kt+ot))^2) (Q^2))/(((4 (H^2)+(mf^2)+4 H ot))^2))+(62 (H^3)+22 (H^2) ot-9 (mf^2) ot+H (36 (Kt^2)-27 (mf^2)-28 (ot^2))) (Q^2)-(2 H (H+ot) (2 H-Kt+ot) (9 (H^2) (2 (H^2)+(mf^2))+(34 (H^2)-3 (mf^2)+16 H ot) (Q^2)))/(4 (H^2)+(mf^2)+4 H ot))-(1/(6 (4 (H^2)+(mf^2)+4 H ot)))(H+ot) (-2 H Kt+(mf^2)+2 H ot) (9 (H^2) (6 (H^3)+H (mf^2)-2 (H^2) ot+3 (mf^2) ot)+((32 (H^3) (((H+ot))^2) (((2 H+Kt+ot))^2) (Q^2))/(((4 (H^2)+(mf^2)+4 H ot))^2))+(62 (H^3)+22 (H^2) ot-9 (mf^2) ot+H (36 (Kt^2)-27 (mf^2)-28 (ot^2))) (Q^2)-(2 H (H+ot) (2 H+Kt+ot) (9 (H^2) (2 (H^2)+(mf^2))+(34 (H^2)-3 (mf^2)+16 H ot) (Q^2)))/(4 (H^2)+(mf^2)+4 H ot))+(3 (H^3) (H (mf^2)+2 (H^2) ot-(mf^2) ot)+(6 (H^3) ot+2 (mf^2) (Kt-ot) (Kt+ot)-H ot (-2 (Kt^2)+(mf^2)+2 (ot^2))+(H^2) (-4 (Kt^2)+(mf^2)+4 (ot^2))) (Q^2)) Log[(((H+ot) (-2 H Kt+(mf^2)+2 H ot))/(4 (H^2)+(mf^2)+4 H ot))]-(3 (H^3) (H (mf^2)+2 (H^2) ot-(mf^2) ot)+(6 (H^3) ot+2 (mf^2) (Kt-ot) (Kt+ot)-H ot (-2 (Kt^2)+(mf^2)+2 (ot^2))+(H^2) (-4 (Kt^2)+(mf^2)+4 (ot^2))) (Q^2)) Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)+4 H ot))]),(((2 H-Kt+ot)/Kt)∉ℝ||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉ℝ||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉ℝ||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/(4 (H^2)+(mf^2)+4 H ot))≠0&&((2 H+Kt+ot)/(4 (H^2)+(mf^2)+4 H ot))≠0]

Int13Gom1ftot=ConditionalExpression[-(1/(9 (H^2) (mh^4) (H-ot)))2 (e^2) π (λ^4) (((8 H ((((mf^2)+2 H (Kt-ot)))^3) (((H-ot))^3) (Q^2))/(((4 (H^2)+(mf^2)-4 H ot))^3))+((8 H (((H-ot))^3) (((-(mf^2)+2 H (Kt+ot)))^3) (Q^2))/(((4 (H^2)+(mf^2)-4 H ot))^3))-(12 H (H-ot) (-2 H Kt-(mf^2)+2 H ot) (6 (H^2) ((H^2)+H ot-(ot^2))+(4 (H^2)+2 (Kt^2)-(mf^2)-2 H ot) (Q^2)))/(4 (H^2)+(mf^2)-4 H ot)+(12 H (H-ot) (-(mf^2)+2 H (Kt+ot)) (6 (H^2) ((H^2)+H ot-(ot^2))+(4 (H^2)+2 (Kt^2)-(mf^2)-2 H ot) (Q^2)))/(4 (H^2)+(mf^2)-4 H ot)+(3 ((((mf^2)+2 H (Kt-ot)))^2) (((H-ot))^2) (3 (H^2) ((mf^2)+4 H (H-ot))+(-(mf^2)+4 H (H+ot)) (Q^2)))/(((4 (H^2)+(mf^2)-4 H ot))^2)-(3 (((H-ot))^2) ((((mf^2)-2 H (Kt+ot)))^2) (3 (H^2) ((mf^2)+4 H (H-ot))+(-(mf^2)+4 H (H+ot)) (Q^2)))/(((4 (H^2)+(mf^2)-4 H ot))^2)-6 (3 (H^4) (mf^2)-12 (H^5) ot+(mf^2) (2 (Kt^2)-(ot^2)) (Q^2)+(H^3) (6 (mf^2) ot-4 ot (Q^2))+(H^2) (-3 (mf^2) (ot^2)+(-4 (Kt^2)+(mf^2)+4 (ot^2)) (Q^2))) Log[(((H-ot) (-2 H Kt-(mf^2)+2 H ot))/(4 (H^2)+(mf^2)-4 H ot))]+6 (3 (H^4) (mf^2)-12 (H^5) ot+(mf^2) (2 (Kt^2)-(ot^2)) (Q^2)+(H^3) (6 (mf^2) ot-4 ot (Q^2))+(H^2) (-3 (mf^2) (ot^2)+(-4 (Kt^2)+(mf^2)+4 (ot^2)) (Q^2))) Log[(((H-ot) (-(mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)-4 H ot))]),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉ℝ]

Int13Gom2ftot=ConditionalExpression[-(1/(9 (H^2) (mh^4) (H+ot)))2 (e^2) π (λ^4) (((8 H (((H+ot))^3) ((((mf^2)+2 H (Kt+ot)))^3) (Q^2))/(((4 (H^2)+(mf^2)+4 H ot))^3))-8 H (((H+ot-((2 H (H+ot) (2 H+Kt+ot))/(4 (H^2)+(mf^2)+4 H ot))))^3) (Q^2)+(3 (((H+ot))^2) ((((mf^2)+2 H (Kt+ot)))^2) (3 (H^2) ((mf^2)+4 H (H+ot))-((mf^2)+4 H (-H+ot)) (Q^2)))/(((4 (H^2)+(mf^2)+4 H ot))^2)-3 (((H+ot-((2 H (H+ot) (2 H+Kt+ot))/(4 (H^2)+(mf^2)+4 H ot))))^2) (3 (H^2) ((mf^2)+4 H (H+ot))-((mf^2)+4 H (-H+ot)) (Q^2))+(1/(4 (H^2)+(mf^2)+4 H ot))12 H (H+ot) ((mf^2)+2 H (Kt+ot)) (6 (H^2) ((H^2)-H ot-(ot^2))+(2 (Kt^2)-(mf^2)+2 H (2 H+ot)) (Q^2))-12 H (H+ot-((2 H (H+ot) (2 H+Kt+ot))/(4 (H^2)+(mf^2)+4 H ot))) (6 (H^2) ((H^2)-H ot-(ot^2))+(2 (Kt^2)-(mf^2)+2 H (2 H+ot)) (Q^2))+6 (3 (H^4) (mf^2)+12 (H^5) ot+(mf^2) (2 (Kt^2)-(ot^2)) (Q^2)+(H^3) (-6 (mf^2) ot+4 ot (Q^2))+(H^2) (4 (-(Kt^2)+(ot^2)) (Q^2)+(mf^2) (-3 (ot^2)+(Q^2)))) Log[(((H+ot) (-2 H Kt+(mf^2)+2 H ot))/(4 (H^2)+(mf^2)+4 H ot))]-6 (3 (H^4) (mf^2)+12 (H^5) ot+(mf^2) (2 (Kt^2)-(ot^2)) (Q^2)+(H^3) (-6 (mf^2) ot+4 ot (Q^2))+(H^2) (4 (-(Kt^2)+(ot^2)) (Q^2)+(mf^2) (-3 (ot^2)+(Q^2)))) Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)+4 H ot))]),(((2 H-Kt+ot)/Kt)∉ℝ||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉ℝ||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉ℝ||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/(4 (H^2)+(mf^2)+4 H ot))≠0&&((2 H+Kt+ot)/(4 (H^2)+(mf^2)+4 H ot))≠0]

Int14Gom1ftot=ConditionalExpression[-(1/((H^2) (mh^4)))4 (e^2) (mc^2) π (λ^4) ((((2 (H^2) (mf^2)-(mf^4)) (4 (H^2)+(mf^2)-4 H ot))/((H-ot) (-2 H Kt-(mf^2)+2 H ot)))-(((2 (H^2) (mf^2)-(mf^4)) (4 (H^2)+(mf^2)-4 H ot))/((H-ot) (-(mf^2)+2 H (Kt+ot))))+2 H ((mf^2)+2 H (H-ot)) Log[(((H-ot) (-2 H Kt-(mf^2)+2 H ot))/(4 (H^2)+(mf^2)-4 H ot))]-2 H ((mf^2)+2 H (H-ot)) Log[(((H-ot) (-(mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)-4 H ot))]),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉ℝ]

Int14Gom2ftot=ConditionalExpression[-(1/((H^2) (mh^4)))4 (e^2) (mc^2) π (λ^4) ((((2 (H^2) (mf^2)-(mf^4)) (4 (H^2)+(mf^2)+4 H ot))/((H+ot) (-2 H Kt+(mf^2)+2 H ot)))-(((2 (H^2) (mf^2)-(mf^4)) (4 (H^2)+(mf^2)+4 H ot))/((H+ot) ((mf^2)+2 H (Kt+ot))))-2 H ((mf^2)+2 H (H+ot)) Log[(((H+ot) (-2 H Kt+(mf^2)+2 H ot))/(4 (H^2)+(mf^2)+4 H ot))]+2 H ((mf^2)+2 H (H+ot)) Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)+4 H ot))]),(((2 H-Kt+ot)/Kt)∉ℝ||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉ℝ||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉ℝ||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/(4 (H^2)+(mf^2)+4 H ot))≠0&&((2 H+Kt+ot)/(4 (H^2)+(mf^2)+4 H ot))≠0]

Int15Gom1ftot=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) ((4 (H^2) Kt (H-ot) (16 (H^4)-5 (mf^4)-8 (H^3) ot+20 H (mf^2) ot-4 (H^2) (3 (mf^2)+2 (ot^2))))/((((mf^2)+4 H (H-ot)))^2)+(-3 (H^2) (mf^2)+2 (mf^4)+4 (H^3) ot-3 H (mf^2) ot) (Log[((((mf^2)+2 H (Kt-ot)) (H-ot))/((mf^2)+4 H (H-ot)))]-Log[(((H-ot) ((mf^2)-2 H (Kt+ot)))/((mf^2)+4 H (H-ot)))])),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉ℝ]

Int15Gom2ftot=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) ((4 (H^2) Kt (H+ot) (16 (H^4)-5 (mf^4)+8 (H^3) ot-20 H (mf^2) ot-4 (H^2) (3 (mf^2)+2 (ot^2))))/((((mf^2)+4 H (H+ot)))^2)+(3 (H^2) (mf^2)-2 (mf^4)+4 (H^3) ot-3 H (mf^2) ot) (Log[(((H+ot) ((mf^2)+2 H (-Kt+ot)))/((mf^2)+4 H (H+ot)))]-Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/((mf^2)+4 H (H+ot)))])),(((2 H-Kt+ot)/Kt)∉ℝ||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉ℝ||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉ℝ||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/((mf^2)+4 H (H+ot)))≠0&&((2 H+Kt+ot)/((mf^2)+4 H (H+ot)))≠0]

Int16Gom1ftot=ConditionalExpression[-(1/((H^2) (mh^4) (H-ot)))4 (e^2) (mc^2) π (λ^4) (((4 (H^2) Kt (4 (H^2)-(mf^2)) (H-ot))/((mf^2)+4 H (H-ot)))+(-3 (H^2) (mf^2)+(mf^4)+4 (H^3) ot-H (mf^2) ot) (Log[((((mf^2)+2 H (Kt-ot)) (H-ot))/((mf^2)+4 H (H-ot)))]-Log[(((H-ot) ((mf^2)-2 H (Kt+ot)))/((mf^2)+4 H (H-ot)))])),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉ℝ]

Int16Gom2ftot=ConditionalExpression[-(1/((H^2) (mh^4) (H+ot)))4 (e^2) (mc^2) π (λ^4) (((4 (H^2) Kt (4 (H^2)-(mf^2)) (H+ot))/((mf^2)+4 H (H+ot)))+(3 (H^2) (mf^2)-(mf^4)+4 (H^3) ot-H (mf^2) ot) (Log[(((H+ot) ((mf^2)+2 H (-Kt+ot)))/((mf^2)+4 H (H+ot)))]-Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/((mf^2)+4 H (H+ot)))])),(((2 H-Kt+ot)/Kt)∉ℝ||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉ℝ||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉ℝ||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/((mf^2)+4 H (H+ot)))≠0&&((2 H+Kt+ot)/((mf^2)+4 H (H+ot)))≠0]

Int23Gom1ftot=(1/(3 (mh^6) ((((mf^2)+4 H (H-ot)))^2)))128 (e^2) Kt π (-3 (H^2) ot (4 (H^5)-6 (H^4) ot+8 (H^2) ((mc^2)+(mf^2)) ot+(mf^2) ((mc^2)+(mf^2)) ot+2 (H^3) (-2 ((mc^2)+(mf^2))+(ot^2))-H (2 (mf^4)+3 (mf^2) (ot^2)+(mc^2) ((mf^2)+4 (ot^2))))+((Kt^2) (mf^4)+6 (H^3) (Kt^2) ot-2 (H^4) (4 (Kt^2)+(mf^2)-(ot^2))+H (mf^2) ot (-4 (Kt^2)-(mf^2)+(ot^2))+(H^2) ((Kt^2)+(mf^2)-(ot^2)) ((mf^2)+2 (ot^2))) (Q^2)) (λ^4)

Int23Gom2ftot=(1/(3 (mh^6) ((((mf^2)+4 H (H+ot)))^2)))128 (e^2) Kt π (3 (H^2) ot (4 (H^5)+6 (H^4) ot-8 (H^2) ((mc^2)+(mf^2)) ot-(mf^2) ((mc^2)+(mf^2)) ot+2 (H^3) (-2 ((mc^2)+(mf^2))+(ot^2))-H (2 (mf^4)+3 (mf^2) (ot^2)+(mc^2) ((mf^2)+4 (ot^2))))+((Kt^2) (mf^4)-6 (H^3) (Kt^2) ot-2 (H^4) (4 (Kt^2)+(mf^2)-(ot^2))+H (mf^2) ot (4 (Kt^2)+(mf^2)-(ot^2))+(H^2) ((Kt^2)+(mf^2)-(ot^2)) ((mf^2)+2 (ot^2))) (Q^2)) (λ^4)

Int24Gom1ftot=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) ((4 (H^2) Kt (H-ot) (16 (H^4)-5 (mf^4)-8 (H^3) ot+20 H (mf^2) ot-4 (H^2) (3 (mf^2)+2 (ot^2))))/((((mf^2)+4 H (H-ot)))^2)+(-3 (H^2) (mf^2)+2 (mf^4)+4 (H^3) ot-3 H (mf^2) ot) (Log[((((mf^2)+2 H (Kt-ot)) (H-ot))/((mf^2)+4 H (H-ot)))]-Log[(((H-ot) ((mf^2)-2 H (Kt+ot)))/((mf^2)+4 H (H-ot)))])),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉ℝ]

Int24Gom2ftot=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) ((4 (H^2) Kt (H+ot) (16 (H^4)-5 (mf^4)+8 (H^3) ot-20 H (mf^2) ot-4 (H^2) (3 (mf^2)+2 (ot^2))))/((((mf^2)+4 H (H+ot)))^2)+(3 (H^2) (mf^2)-2 (mf^4)+4 (H^3) ot-3 H (mf^2) ot) (Log[(((H+ot) ((mf^2)+2 H (-Kt+ot)))/((mf^2)+4 H (H+ot)))]-Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/((mf^2)+4 H (H+ot)))])),(((2 H-Kt+ot)/Kt)∉ℝ||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉ℝ||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉ℝ||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/((mf^2)+4 H (H+ot)))≠0&&((2 H+Kt+ot)/((mf^2)+4 H (H+ot)))≠0]

Int25Gom1ftot=(1/(3 (mh^8) (((4 (H^2)+(mf^2)-4 H ot))^3)))256 (e^2) H Kt (mc^2) (H-ot) π (8 (H^6) ((Kt^2)+3 (ot^2))+3 (mf^6) ((mf^2)+(Q^2))-24 H (mf^4) ot ((mf^2)+(Q^2))-16 (H^5) ot ((Kt^2)+3 ((mf^2)+(ot^2)+(Q^2)))+3 (H^2) (5 (mf^6)+20 (mf^2) (ot^2) (Q^2)+(mf^4) (22 (ot^2)+6 (Q^2)))-6 (H^3) ot (13 (mf^4)+8 (ot^2) (Q^2)+2 (mf^2) (6 (ot^2)+7 (Q^2)))+2 (H^4) (9 (mf^4)+12 (mf^2) (5 (ot^2)+(Q^2))+4 (ot^2) ((Kt^2)+3 (ot^2)+12 (Q^2)))) (λ^4)

Int25Gom2ftot=(1/(3 (mh^8) ((((mf^2)+4 H (H+ot)))^3)))256 (e^2) H Kt (mc^2) (H+ot) π (8 (H^6) (Kt^2)+18 (H^4) (mf^4)+15 (H^2) (mf^6)+3 (mf^8)+16 (H^5) (Kt^2) ot+48 (H^5) (mf^2) ot+78 (H^3) (mf^4) ot+24 H (mf^6) ot+24 (H^6) (ot^2)+8 (H^4) (Kt^2) (ot^2)+120 (H^4) (mf^2) (ot^2)+66 (H^2) (mf^4) (ot^2)+48 (H^5) (ot^3)+72 (H^3) (mf^2) (ot^3)+24 (H^4) (ot^4)+3 ((mf^2)+2 H ot) ((mf^2)+2 H (H+ot)) ((mf^2)+4 H (H+ot)) (Q^2)) (λ^4)

Int26Gom1ftot=(64 (e^2) Kt (mc^2) (-(mf^6)+5 H (mf^4) ot+2 (H^4) ((mf^2)-2 (ot^2))-(H^2) (2 (mf^4)+7 (mf^2) (ot^2))+(H^3) (3 (mf^2) ot+4 (ot^3))) π (λ^4))/((mh^6) (((4 (H^2)+(mf^2)-4 H ot))^2))

Int26Gom2ftot=-((64 (e^2) Kt (mc^2) ((mf^6)+5 H (mf^4) ot-2 (H^4) ((mf^2)-2 (ot^2))+(H^2) (2 (mf^4)+7 (mf^2) (ot^2))+(H^3) (3 (mf^2) ot+4 (ot^3))) π (λ^4))/((mh^6) ((((mf^2)+4 H (H+ot)))^2)))

Int34Gom1ftot=ConditionalExpression[-(1/((H^2) (mh^4) (H-ot)))4 (e^2) (mc^2) π (λ^4) (((4 (H^2) Kt (4 (H^2)-(mf^2)) (H-ot))/((mf^2)+4 H (H-ot)))+(-3 (H^2) (mf^2)+(mf^4)+4 (H^3) ot-H (mf^2) ot) (Log[((((mf^2)+2 H (Kt-ot)) (H-ot))/((mf^2)+4 H (H-ot)))]-Log[(((H-ot) ((mf^2)-2 H (Kt+ot)))/((mf^2)+4 H (H-ot)))])),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉ℝ]

Int34Gom2ftot=ConditionalExpression[-(1/((H^2) (mh^4) (H+ot)))4 (e^2) (mc^2) π (λ^4) (((4 (H^2) Kt (4 (H^2)-(mf^2)) (H+ot))/((mf^2)+4 H (H+ot)))+(3 (H^2) (mf^2)-(mf^4)+4 (H^3) ot-H (mf^2) ot) (Log[(((H+ot) ((mf^2)+2 H (-Kt+ot)))/((mf^2)+4 H (H+ot)))]-Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/((mf^2)+4 H (H+ot)))])),(((2 H-Kt+ot)/Kt)∉ℝ||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉ℝ||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉ℝ||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/((mf^2)+4 H (H+ot)))≠0&&((2 H+Kt+ot)/((mf^2)+4 H (H+ot)))≠0]

Int35Gom1ftot=(64 (e^2) Kt (mc^2) (-(mf^6)+5 H (mf^4) ot+2 (H^4) ((mf^2)-2 (ot^2))-(H^2) (2 (mf^4)+7 (mf^2) (ot^2))+(H^3) (3 (mf^2) ot+4 (ot^3))) π (λ^4))/((mh^6) (((4 (H^2)+(mf^2)-4 H ot))^2))

Int35Gom2ftot=-((64 (e^2) Kt (mc^2) ((mf^6)+5 H (mf^4) ot-2 (H^4) ((mf^2)-2 (ot^2))+(H^2) (2 (mf^4)+7 (mf^2) (ot^2))+(H^3) (3 (mf^2) ot+4 (ot^3))) π (λ^4))/((mh^6) ((((mf^2)+4 H (H+ot)))^2)))

Int36Gom1ftot=(16 (e^2) Kt (mc^2) ((mf^2)-2 H ot) (-4 (H^4)+(mf^4)+8 (H^3) ot-4 H (mf^2) ot+4 (H^2) (mf-ot) (mf+ot)) π (λ^4))/(H (mh^4) ((((mf^2)+4 H (H-ot)))^2) (H-ot))

Int36Gom2ftot=(16 (e^2) Kt (mc^2) ((mf^2)+2 H ot) (-4 (H^4)+(mf^4)-8 (H^3) ot+4 H (mf^2) ot+4 (H^2) (mf-ot) (mf+ot)) π (λ^4))/(H (mh^4) (H+ot) ((((mf^2)+4 H (H+ot)))^2))

Int45Gom1ftot=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) π (λ^4) (-(1/(2 (((4 (H^2)+(mf^2)-4 H ot))^2)))((mf^2)+2 H (Kt-ot)) (H-ot) (6 (H^3) (2 (H^2)+(mf^2)) (H-ot) (2 H-Kt-ot)-3 (H^2) (4 (H^2)+(mf^2)-4 H ot) (6 (H^3)+H (mf^2)+2 (H^2) ot-3 (mf^2) ot)+(4 (H^2)+(mf^2)-4 H ot) (14 (H^3)-4 H (Kt^2)-9 H (mf^2)+6 (H^2) ot+3 (mf^2) ot) (Q^2)+2 H (H-ot) (2 H-Kt-ot) ((mf^2)-2 H (H+2 ot)) (Q^2))+(1/(2 (((4 (H^2)+(mf^2)-4 H ot))^2)))(H-ot) ((mf^2)-2 H (Kt+ot)) (6 (H^3) (2 (H^2)+(mf^2)) (H-ot) (2 H+Kt-ot)-3 (H^2) (4 (H^2)+(mf^2)-4 H ot) (6 (H^3)+H (mf^2)+2 (H^2) ot-3 (mf^2) ot)+(4 (H^2)+(mf^2)-4 H ot) (14 (H^3)-4 H (Kt^2)-9 H (mf^2)+6 (H^2) ot+3 (mf^2) ot) (Q^2)+2 H (H-ot) (2 H+Kt-ot) ((mf^2)-2 H (H+2 ot)) (Q^2))+(3 (H^3) (-(H (mf^2))+2 (H^2) ot-(mf^2) ot)+(((H^2)+2 (Kt^2)) (mf^2)+H (-2 ((H^2)+(Kt^2))+(mf^2)) ot-2 (mf^2) (ot^2)+2 H (ot^3)) (Q^2)) Log[-(((H-ot) (-2 H Kt-(mf^2)+2 H ot))/(4 (H^2)+(mf^2)-4 H ot))]-(3 (H^3) (-(H (mf^2))+2 (H^2) ot-(mf^2) ot)+(((H^2)+2 (Kt^2)) (mf^2)+H (-2 ((H^2)+(Kt^2))+(mf^2)) ot-2 (mf^2) (ot^2)+2 H (ot^3)) (Q^2)) Log[-(((H-ot) (-(mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)-4 H ot))]),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉ℝ]

Int45Gom2ftot=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) π (λ^4) ((1/(2 (((4 (H^2)+(mf^2)+4 H ot))^2)))(H+ot) ((mf^2)+2 H (Kt+ot)) (48 (H^7)+12 (H^6) (Kt+ot)+3 (mf^4) ot (Q^2)+H (mf^2) (4 (Kt^2)+9 (mf^2)+2 Kt ot+10 (ot^2)) (Q^2)+6 (H^5) (3 (mf^2)+2 Kt ot-6 (ot^2)-8 (Q^2))+(H^4) (6 Kt (mf^2)+24 (mf^2) ot-4 Kt (Q^2)-36 ot (Q^2))+(H^2) (9 (mf^4) ot+2 (mf^2) (Kt+24 ot) (Q^2)+8 ot (2 (Kt^2)+Kt ot-(ot^2)) (Q^2))+(H^3) (3 (mf^4)+4 (4 (Kt^2)+Kt ot+(ot^2)) (Q^2)+6 (mf^2) (Kt ot+5 (ot^2)+3 (Q^2))))-(1/(2 (((4 (H^2)+(mf^2)+4 H ot))^2)))(H+ot) (-2 H Kt+(mf^2)+2 H ot) (48 (H^7)-12 (H^6) (Kt-ot)+3 (mf^4) ot (Q^2)+H (mf^2) (4 (Kt^2)+9 (mf^2)-2 Kt ot+10 (ot^2)) (Q^2)+(H^4) (-6 Kt (mf^2)+24 (mf^2) ot+4 Kt (Q^2)-36 ot (Q^2))+(H^2) (9 (mf^4) ot-2 (mf^2) (Kt-24 ot) (Q^2)-8 ot (-2 (Kt^2)+Kt ot+(ot^2)) (Q^2))+(H^3) (3 (mf^4)+4 (4 (Kt^2)-Kt ot+(ot^2)) (Q^2)-6 (mf^2) (Kt ot-5 (ot^2)-3 (Q^2)))+6 (H^5) (3 (mf^2)-2 (Kt ot+3 (ot^2)+4 (Q^2))))+(3 (H^4) (mf^2)+6 (H^5) ot-(H^2) (mf^2) (Q^2)+2 (mf^2) (-(Kt^2)+(ot^2)) (Q^2)+H ot (-2 (Kt^2)+(mf^2)+2 (ot^2)) (Q^2)-(H^3) ot (3 (mf^2)+2 (Q^2))) Log[(((H+ot) (-2 H Kt+(mf^2)+2 H ot))/(4 (H^2)+(mf^2)+4 H ot))]-(3 (H^4) (mf^2)+6 (H^5) ot-(H^2) (mf^2) (Q^2)+2 (mf^2) (-(Kt^2)+(ot^2)) (Q^2)+H ot (-2 (Kt^2)+(mf^2)+2 (ot^2)) (Q^2)-(H^3) ot (3 (mf^2)+2 (Q^2))) Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)+4 H ot))]),(((2 H-Kt+ot)/Kt)∉ℝ||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉ℝ||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉ℝ||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/(4 (H^2)+(mf^2)+4 H ot))≠0&&((2 H+Kt+ot)/(4 (H^2)+(mf^2)+4 H ot))≠0]

Int46Gom1ftot=ConditionalExpression[(1/(3 (H^2) (mh^4) (H-ot)))4 (e^2) π (λ^4) (-(1/(2 (4 (H^2)+(mf^2)-4 H ot)))(H-ot) (-2 H Kt-(mf^2)+2 H ot) (6 (H^3) (H-ot) (2 H-Kt-ot)+3 (H^2) (-12 (H^3)-H (mf^2)+(mf^2) ot+4 H (ot^2))+((2 H (-4 (H^2)+(mf^2)) (H-ot) (2 H-Kt-ot) (Q^2))/(4 (H^2)+(mf^2)-4 H ot))+(12 (H^3)-13 H (mf^2)+12 (H^2) ot+5 (mf^2) ot-8 H (ot^2)) (Q^2))+(1/(2 (4 (H^2)+(mf^2)-4 H ot)))(H-ot) (-(mf^2)+2 H (Kt+ot)) (6 (H^3) (H-ot) (2 H+Kt-ot)+3 (H^2) (-12 (H^3)-H (mf^2)+(mf^2) ot+4 H (ot^2))+((2 H (-4 (H^2)+(mf^2)) (H-ot) (2 H+Kt-ot) (Q^2))/(4 (H^2)+(mf^2)-4 H ot))+(12 (H^3)-13 H (mf^2)+12 (H^2) ot+5 (mf^2) ot-8 H (ot^2)) (Q^2))-(3 (H^2) (-((H^2) (mf^2))+4 (H^3) ot-2 H (mf^2) ot+(mf^2) (ot^2))+(((H^2)+2 (Kt^2)) (mf^2)+2 H (-2 ((H^2)+(Kt^2))+(mf^2)) ot-3 (mf^2) (ot^2)+4 H (ot^3)) (Q^2)) Log[(((H-ot) (-2 H Kt-(mf^2)+2 H ot))/(4 (H^2)+(mf^2)-4 H ot))]+(3 (H^2) (-((H^2) (mf^2))+4 (H^3) ot-2 H (mf^2) ot+(mf^2) (ot^2))+(((H^2)+2 (Kt^2)) (mf^2)+2 H (-2 ((H^2)+(Kt^2))+(mf^2)) ot-3 (mf^2) (ot^2)+4 H (ot^3)) (Q^2)) Log[(((H-ot) (-(mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)-4 H ot))]),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉ℝ]

Int46Gom2ftot=ConditionalExpression[-(1/(3 (H^2) (mh^4) (H+ot)))4 (e^2) π (λ^4) (((((H+ot))^2) ((((mf^2)+2 H (Kt+ot)))^2) (3 (H^2) ((mf^2)+4 H (H+ot))+(-4 (H^2)+(mf^2)) (Q^2)))/(2 (((4 (H^2)+(mf^2)+4 H ot))^2))-(1/2) (((H+ot-((2 H (H+ot) (2 H+Kt+ot))/(4 (H^2)+(mf^2)+4 H ot))))^2) (3 (H^2) ((mf^2)+4 H (H+ot))+(-4 (H^2)+(mf^2)) (Q^2))+(1/(4 (H^2)+(mf^2)+4 H ot))2 (H+ot) ((mf^2)+2 H (Kt+ot)) (6 (H^5)-6 (H^4) ot+4 (H^2) ot (Q^2)+(mf^2) ot (Q^2)+H (3 (mf^2)+2 (ot^2)) (Q^2)-2 (H^3) (3 (ot^2)+(Q^2)))-2 (H+ot-((2 H (H+ot) (2 H+Kt+ot))/(4 (H^2)+(mf^2)+4 H ot))) (6 (H^5)-6 (H^4) ot+4 (H^2) ot (Q^2)+(mf^2) ot (Q^2)+H (3 (mf^2)+2 (ot^2)) (Q^2)-2 (H^3) (3 (ot^2)+(Q^2)))+(3 (H^4) (mf^2)+12 (H^5) ot+2 H ot (-2 (Kt^2)+(mf^2)+2 (ot^2)) (Q^2)+(mf^2) (-2 (Kt^2)+3 (ot^2)) (Q^2)-(H^2) (mf^2) (3 (ot^2)+(Q^2))-2 (H^3) ot (3 (mf^2)+2 (Q^2))) Log[(((H+ot) (-2 H Kt+(mf^2)+2 H ot))/(4 (H^2)+(mf^2)+4 H ot))]-(3 (H^4) (mf^2)+12 (H^5) ot+2 H ot (-2 (Kt^2)+(mf^2)+2 (ot^2)) (Q^2)+(mf^2) (-2 (Kt^2)+3 (ot^2)) (Q^2)-(H^2) (mf^2) (3 (ot^2)+(Q^2))-2 (H^3) ot (3 (mf^2)+2 (Q^2))) Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)+4 H ot))]),(((2 H-Kt+ot)/Kt)∉ℝ||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉ℝ||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉ℝ||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/(4 (H^2)+(mf^2)+4 H ot))≠0&&((2 H+Kt+ot)/(4 (H^2)+(mf^2)+4 H ot))≠0]

Int56Gom1ftot=(1/(9 (mh^6) ((((mf^2)+4 H (H-ot)))^3)))128 (e^2) Kt π (-9 (H^2) ((mf^2)+4 H (H-ot)) ot (4 (H^5)-6 (H^4) ot+8 (H^2) ((mc^2)+(mf^2)) ot+(mf^2) ((mc^2)+(mf^2)) ot+2 (H^3) (-2 ((mc^2)+(mf^2))+(ot^2))-H (2 (mf^4)+3 (mf^2) (ot^2)+(mc^2) ((mf^2)+4 (ot^2))))-(3 (Kt^2) (mf^6)+96 (H^7) ot-9 H (mf^4) ot (2 (Kt^2)+(mf^2)-(ot^2))+24 (H^5) ot (13 (Kt^2)+10 (mf^2)+3 (ot^2))+3 (H^2) (mf^2) (3 (mf^4)-(mf^2) (ot^2)-2 (ot^4)+(Kt^2) (5 (mf^2)+2 (ot^2)))-8 (H^6) (14 (Kt^2)+9 ((mf^2)+3 (ot^2)))+6 (H^4) ((mf^4)-45 (mf^2) (ot^2)+20 (ot^4)-2 (Kt^2) ((mf^2)+24 (ot^2)))+2 (H^3) ot ((Kt^2) (3 (mf^2)+44 (ot^2))-6 ((mf^4)-9 (mf^2) (ot^2)+6 (ot^4)))) (Q^2)) (λ^4)

Int56Gom2ftot=(1/(9 (mh^6) ((((mf^2)+4 H (H+ot)))^3)))128 (e^2) Kt π (9 (H^2) ot ((mf^2)+4 H (H+ot)) (4 (H^5)+6 (H^4) ot-8 (H^2) ((mc^2)+(mf^2)) ot-(mf^2) ((mc^2)+(mf^2)) ot+2 (H^3) (-2 ((mc^2)+(mf^2))+(ot^2))-H (2 (mf^4)+3 (mf^2) (ot^2)+(mc^2) ((mf^2)+4 (ot^2))))+(-3 (Kt^2) (mf^6)+96 (H^7) ot-9 H (mf^4) ot (2 (Kt^2)+(mf^2)-(ot^2))+24 (H^5) ot (13 (Kt^2)+10 (mf^2)+3 (ot^2))+3 (H^2) (mf^2) (-3 (mf^4)+(mf^2) (ot^2)+2 (ot^4)-(Kt^2) (5 (mf^2)+2 (ot^2)))+8 (H^6) (14 (Kt^2)+9 ((mf^2)+3 (ot^2)))+6 (H^4) (-(mf^4)+45 (mf^2) (ot^2)-20 (ot^4)+2 (Kt^2) ((mf^2)+24 (ot^2)))+2 (H^3) ot ((Kt^2) (3 (mf^2)+44 (ot^2))-6 ((mf^4)-9 (mf^2) (ot^2)+6 (ot^4)))) (Q^2)) (λ^4)

For expanding denominator of thermal fermion real Gtilde and Ktilde terms:

x = ot/H

f1m = (1+ x + (x^2))/H (* (1+ x + (x^2)+ (x^3))/H *)

f1p =(1- x + (x^2))/H (*  (1- x + (x^2)- (x^3))/H *)

y = 4(H^2)+(mf^2)

z = 4 (H^2)x/y

g1m = (1+ z + (z^2))/y  (* (1+ z + (z^2) + (z^3))/y*)

g1m0 = (1+ x + (x^2))/ y (* (1+ x + (x^2)+ (x^3))/ y *)

g1p = (1- z + (z^2))/y (* (1- z + (z^2) - (z^3))/y *)

nF = 1/(Exp[beta ot] +1)

I2F = Integrate[ot nF, {ot, mf, Infinity}]

I2F0 = Integrate[ot nF, {ot, 0, Infinity}]

I4F0 = Integrate[(ot^2) nF, {ot, 0, Infinity}]

Simplifying and grouping finite thermal fermion contributions

G1om1ftot = Normal @ Int1Gom1ftot /. Log[a_]->0 // Simplify

G1om1ftots =(H-ot)f1m(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) (
(G1om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G1om2ftot = Normal @ Int1Gom2ftot /. Log[a_]->0 // Simplify

G1om2ftots =(H+ot) f1p (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G1om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G11omfftots = (G1om1ftots + G1om2ftots) + O[ot]^2// Simplify

G11omfftotswave  = G11omfftots /. {H-> mc, Q-> 0} // Simplify

G11omfftotlog  = (Normal @ (Int1Gom1ftot + Int1Gom2ftot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G1om1ftot - G1om2ftot // Simplify

G11omfftotlogswave = G11omfftotlog /. {H->mc, Q->0} // Simplify

G2om1ftot = Normal @ Int2Gom1ftot /. Log[a_]->0 // Simplify

G2om2ftot = Normal @ Int2Gom2ftot /. Log[a_]->0 // Simplify

G2om1ftots =(((4 (H^2)-4 H ot+(mf^2)))^3) (g1m^3) ((G2om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G2om2ftots = (((4 (H^2)+4 H ot+(mf^2)))^3) (g1p^3) ((G2om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G22omfftots = (G2om1ftots + G2om2ftots) + O[ot]^2// Simplify

G22omfftotswave  = G22omfftots /. {H-> mc, Q-> 0} // Simplify

G22omfftotlog  = (Normal @ (Int2Gom1ftot + Int2Gom2ftot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G2om1ftot - G2om2ftot // Simplify

G22omfftotlogswave = G22omfftotlog /. {H->mc, Q->0} // Simplify

G3om1ftot = Normal @ Int3Gom1ftot /. Log[a_]->0 // Expand // Simplify

G3om2ftot = Normal @ Int3Gom2ftot /. Log[a_]->0 // Expand // Simplify

G3om1ftots =(H-ot)f1m(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G3om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G3om2ftots =(H+ot) f1p (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G3om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G33omfftots = (G3om1ftots + G3om2ftots) + O[ot]^2// Simplify

G33omfftotswave  = G33omfftots /. {H-> mc, Q-> 0} // Simplify

G33omfftotlog  = (Normal @ (Int3Gom1ftot + Int3Gom2ftot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G3om1ftot - G3om2ftot // Simplify

G33omfftotlogswave = G33omfftotlog /. {H->mc, Q->0} // Simplify

G4om1ftot = Normal @ Int4Gom1ftot /. Log[a_]->0 // Simplify

G4om2ftot = Normal @ Int4Gom2ftot /. Log[a_]->0 // Simplify

G4om1ftots =(H-ot)f1m(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G4om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G4om2ftots =(H+ot) f1p (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G4om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G44omfftots = (G4om1ftots + G4om2ftots) + O[ot]^2// Simplify

G44omfftotswave  = G44omfftots /. {H-> mc, Q-> 0} // Simplify

G44omfftotlog  = (Normal @ (Int4Gom1ftot + Int4Gom2ftot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G4om1ftot - G4om2ftot // Simplify

G44omfftotlogswave = G44omfftotlog /. {H->mc, Q->0} // Simplify

G5om1ftot = Normal @ Int5Gom1ftot /. Log[a_]->0 // Simplify

G5om2ftot = Normal @ Int5Gom2ftot /. Log[a_]->0 // Simplify

G5om1ftots =(((4 (H^2)-4 H ot+(mf^2)))^3) (g1m^3) ((G5om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G5om2ftots =(((4 (H^2)+4 H ot+(mf^2)))^3) (g1p^3) ((G5om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G55omfftots = (G5om1ftots + G5om2ftots) + O[ot]^2// Simplify

G55omfftotswave  = G55omfftots /. {H-> mc, Q-> 0} // Simplify

G55omfftotlog  = (Normal @ (Int5Gom1ftot + Int5Gom2ftot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G5om1ftot - G5om2ftot // Simplify

G55omfftotlogswave = G55omfftotlog /. {H->mc, Q->0} // Simplify

G6om1ftot = Normal @ Int6Gom1ftot /. Log[a_]->0 //Expand // Simplify

G6om2ftot = Normal @ Int6Gom2ftot /. Log[a_]->0 // Expand // Simplify

G6om1ftots =(H-ot)f1m(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G6om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G6om2ftots =(H+ot) f1p (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G6om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G66omfftots = (G6om1ftots + G6om2ftots) + O[ot]^2// Simplify

G66omfftotswave  = G66omfftots /. {H-> mc, Q-> 0} // Simplify

G66omfftotlog  = (Normal @ (Int6Gom1ftot + Int6Gom2ftot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G6om1ftot - G6om2ftot // Simplify

G66omfftotlogswave = G66omfftotlog /. {H->mc, Q->0} // Simplify

G12om1ftot = Normal @ Int12Gom1ftot /. Log[a_]->0 // Simplify

G12om2ftot = Normal @ Int12Gom2ftot /. Log[a_]->0 // Simplify

G12om1ftots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G12om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G12om2ftots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G12om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G12omfftots = (G12om1ftots + G12om2ftots) + O[ot]^2// Simplify

G12omfftotswave  = G12omfftots /. {H-> mc, Q-> 0} // Simplify

G12omfftotlog  = (Normal @ (Int12Gom1ftot + Int12Gom2ftot) /. (* Log terms only *) {Log[-(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[-(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G12om1ftot - G12om2ftot // Simplify

G12omfftotlogswave = G12omfftotlog /. {H->mc, Q->0} // Simplify

G13om1ftot = Normal @ Int13Gom1ftot /. Log[a_]->0 // Simplify

G13om2ftot = Normal @ Int13Gom2ftot /. Log[a_]->0 // Simplify

G13om1ftots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G13om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G13om2ftots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G13om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G13omfftots = (G13om1ftots + G13om2ftots) + O[ot]^2// Simplify

G13omfftotswave  = G13omfftots /. {H-> mc, Q-> 0} // Simplify

Int13Gom2ftot

G13omfftotlog  = (((Normal @ (Int13Gom1ftot + Int13Gom2ftot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G13om1ftot - G13om2ftot)/.Kt-> Sqrt[ot^2-mf^2])+ O[ot]^2// Expand // Simplify

G13omfftotlogswave = (((H-ot)(H+ot) f1m f1p G13omfftotlog) /. {H->mc, Q->0} ) + O[ot]^2// Simplify

G14om1ftot = Normal @ Int14Gom1ftot /. Log[a_]->0 // Simplify

G14om2ftot = Normal @ Int14Gom2ftot /. Log[a_]->0 // Simplify

G14om1ftots =(H-ot)f1m ((G14om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G14om2ftots =(H+ot) f1p ((G14om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G14omfftots = (G14om1ftots + G14om2ftots) + O[ot]^2// Simplify

G14omfftotswave  = G14omfftots /. {H-> mc, Q-> 0} // Simplify

G14omfftotlog  = (Normal @ (Int14Gom1ftot + Int14Gom2ftot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G14om1ftot - G14om2ftot // Simplify

G14omfftotlogswave = G14omfftotlog /. {H->mc, Q->0} // Simplify

G15om1ftot = Normal @ Int15Gom1ftot /. Log[a_]->0 // Simplify

G15om2ftot = Normal @ Int15Gom2ftot /. Log[a_]->0 // Simplify

G15om1ftots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G15om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G15om2ftots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G15om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G15omfftots = (G15om1ftots + G15om2ftots) + O[ot]^2// Simplify

G15omfftotswave  = G15omfftots /. {H-> mc, Q-> 0} // Simplify

G15omfftotlog  = (Normal @ (Int15Gom1ftot + Int15Gom2ftot) /. (* Log terms only *) {Log[(((H-ot) (2 H (Kt-ot)+(mf^2)))/(4 H (H-ot)+(mf^2)))]->ylm1, Log[(((H-ot) ((mf^2)-2 H (Kt+ot)))/(4 H (H-ot)+(mf^2)))]-> ylm2, Log[(((H+ot) (2 H (ot-Kt)+(mf^2)))/(4 H (H+ot)+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 H (H+ot)+(mf^2)))]-> ylp2} )- G15om1ftot - G15om2ftot // Simplify

G15omfftotlogswave = G15omfftotlog /. {H->mc, Q->0} // Simplify

G16om1ftot = Normal @ Int16Gom1ftot /. Log[a_]->0 // Simplify

G16om2ftot = Normal @ Int16Gom2ftot /. Log[a_]->0 // Simplify

G16om1ftots =(4 (H^2)-4 H ot+(mf^2)) g1m((G16om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G16om2ftots =(4 (H^2)+4 H ot+(mf^2)) g1p ((G16om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G16omfftots = (G16om1ftots + G16om2ftots) + O[ot]^2// Simplify

G16omfftotswave  = G16omfftots /. {H-> mc, Q-> 0} // Simplify

G16omfftotlog  = (Normal @ (Int16Gom1ftot + Int16Gom2ftot) /. (* Log terms only *) {Log[(((H-ot) (2 H (Kt-ot)+(mf^2)))/(4 H (H-ot)+(mf^2)))]->ylm1, Log[(((H-ot) ((mf^2)-2 H (Kt+ot)))/(4 H (H-ot)+(mf^2)))]-> ylm2, Log[(((H+ot) (2 H (ot-Kt)+(mf^2)))/(4 H (H+ot)+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 H (H+ot)+(mf^2)))]-> ylp2} )- G16om1ftot - G16om2ftot // Simplify

G16omfftotlogswave = (G16omfftotlog /. {H->mc, Q->0}) + O[ot]^2 // Simplify

G23om1ftot = Normal @ Int23Gom1ftot /. Log[a_]->0 // Simplify

G23om2ftot = Normal @ Int23Gom2ftot /. Log[a_]->0 // Simplify

G23om1ftots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G23om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G23om2ftots =(((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G23om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G23omfftots = (G23om1ftots + G23om2ftots) + O[ot]^2// Simplify

G23omfftotswave  = G23omfftots /. {H-> mc, Q-> 0} // Simplify

G23omfftotlog  = (Normal @ (Int23Gom1ftot + Int23Gom2ftot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G23om1ftot - G23om2ftot // Simplify

G23omfftotlogswave = G23omfftotlog /. {H->mc, Q->0} // Simplify

G24om1ftot = Normal @ Int24Gom1ftot /. Log[a_]->0 // Simplify

G24om2ftot = Normal @ Int24Gom2ftot /. Log[a_]->0 // Simplify

G24om1ftots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G24om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G24om2ftots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G24om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G24omfftots = (G24om1ftots + G24om2ftots) + O[ot]^2// Simplify

G24omfftotswave  = G24omfftots /. {H-> mc, Q-> 0} // Simplify

G24omfftotlog  = (Normal @ (Int24Gom1ftot + Int24Gom2ftot) /. (* Log terms only *) {Log[(((H-ot) (2 H (Kt-ot)+(mf^2)))/(4 H (H-ot)+(mf^2)))]->ylm1, Log[(((H-ot) ((mf^2)-2 H (Kt+ot)))/(4 H (H-ot)+(mf^2)))]-> ylm2, Log[(((H+ot) (2 H (ot-Kt)+(mf^2)))/(4 H (H+ot)+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 H (H+ot)+(mf^2)))]-> ylp2} )- G24om1ftot - G24om2ftot // Simplify

G24omfftotlogswave = G24omfftotlog /. {H->mc, Q->0} // Simplify

G25om1ftot = Normal @ Int25Gom1ftot /. Log[a_]->0 // Expand // Simplify

G25om2ftot = Normal @ Int25Gom2ftot /. Log[a_]->0 // Expand // Simplify

G25om1ftots =(((4 (H^2)-4 H ot+(mf^2)))^3) (g1m^3) ((G25om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G25om2ftots = (((4 (H^2)+4 H ot+(mf^2)))^3) (g1p^3) ((G25om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G25omfftots = (G25om1ftots + G25om2ftots) + O[ot]^2// Simplify

G25omfftotswave  = G25omfftots /. {H-> mc, Q-> 0} // Simplify

G25omfftotlog  = (Normal @ (Int25Gom1ftot + Int25Gom2ftot) /. (* Log terms only *) {Log[-(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[-(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (2 H (ot-Kt)+(mf^2)))/(4 H (H+ot)+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 H (H+ot)+(mf^2)))]-> ylp2} )- G25om1ftot - G25om2ftot // Simplify

G25omfftotlogswave = G25omfftotlog /. {H->mc, Q->0} // Simplify

G26om1ftot = Normal @ Int26Gom1ftot /. Log[a_]->0 // Simplify

G26om2ftot = Normal @ Int26Gom2ftot /. Log[a_]->0 // Simplify

G26om1ftots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G26om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G26om2ftots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G26om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G26omfftots = (G26om1ftots + G26om2ftots) + O[ot]^2// Simplify

G26omfftotswave  = G26omfftots /. {H-> mc, Q-> 0} // Simplify

G26omfftotlog  = (Normal @ (Int26Gom1ftot + Int26Gom2ftot) /. (* Log terms only *) {Log[-(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[-(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (2 H (ot-Kt)+(mf^2)))/(4 H (H+ot)+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 H (H+ot)+(mf^2)))]-> ylp2} )- G26om1ftot - G26om2ftot // Simplify

G26omfftotlogswave = G26omfftotlog /. {H->mc, Q->0} // Simplify

G34om1ftot = Normal @ Int34Gom1ftot /. Log[a_]->0 // Simplify

G34om2ftot = Normal @ Int34Gom2ftot /. Log[a_]->0 // Simplify

G34om1ftots =(4 (H^2)-4 H ot+(mf^2)) g1m ((G34om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G34om2ftots = (4 (H^2)+4 H ot+(mf^2)) g1p ((G34om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G34omfftots = (G34om1ftots + G34om2ftots) + O[ot]^2// Simplify

G34omfftotswave  = G34omfftots /. {H-> mc, Q-> 0} // Simplify

G34omfftotlog  = (Normal @ (Int34Gom1ftot + Int34Gom2ftot) /. (* Log terms only *) {Log[(((H-ot) (2 H (Kt-ot)+(mf^2)))/(4 H (H-ot)+(mf^2)))]->ylm1, Log[(((H-ot) ((mf^2)-2 H (Kt+ot)))/(4 H (H-ot)+(mf^2)))]-> ylm2, Log[(((H+ot) (2 H (ot-Kt)+(mf^2)))/(4 H (H+ot)+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 H (H+ot)+(mf^2)))]-> ylp2} )- G34om1ftot - G34om2ftot // Simplify

G34omfftotlogswave = (G34omfftotlog /. {H->mc, Q->0}) + O[ot]^2 // Simplify

G35om1ftot = Normal @ Int35Gom1ftot /. Log[a_]->0 // Simplify

G35om2ftot = Normal @ Int35Gom2ftot /. Log[a_]->0 // Simplify

G35om1ftots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G35om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G35om2ftots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G35om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G35omfftots = (G35om1ftots + G35om2ftots) + O[ot]^2// Simplify

G35omfftotswave  = G35omfftots /. {H-> mc, Q-> 0} // Simplify

G35omfftotlog  = (Normal @ (Int35Gom1ftot + Int35Gom2ftot) /. (* Log terms only *) {Log[-(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[-(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (2 H (ot-Kt)+(mf^2)))/(4 H (H+ot)+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 H (H+ot)+(mf^2)))]-> ylp2} )- G35om1ftot - G35om2ftot // Simplify

G35omfftotlogswave = G35omfftotlog /. {H->mc, Q->0} // Simplify

G36om1ftot = Normal @ Int36Gom1ftot /. Log[a_]->0 // Simplify

G36om2ftot = Normal @ Int36Gom2ftot /. Log[a_]->0 // Simplify

G36om1ftots =(H-ot) f1m (((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G36om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G36om2ftots =(H+ot) f1p (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G36om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G36omfftots = (G36om1ftots + G36om2ftots) + O[ot]^2// Simplify

G36omfftotswave  = G36omfftots /. {H-> mc, Q-> 0} // Simplify

G36omfftotlog  = (Normal @ (Int36Gom1ftot + Int36Gom2ftot) /. (* Log terms only *) {Log[-(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[-(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (2 H (ot-Kt)+(mf^2)))/(4 H (H+ot)+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 H (H+ot)+(mf^2)))]-> ylp2} )- G36om1ftot - G36om2ftot // Simplify

G36omfftotlogswave = G36omfftotlog /. {H->mc, Q->0} // Simplify

G45om1ftot = Normal @ Int45Gom1ftot /. Log[a_]->0 // Simplify

G45om2ftot = Normal @ Int45Gom2ftot /. Log[a_]->0 // Simplify

G45om1ftots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G45om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G45om2ftots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G45om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G45omfftots = (G45om1ftots + G45om2ftots) + O[ot]^2// Simplify

G45omfftotswave  = G45omfftots /. {H-> mc, Q-> 0} // Simplify

G45omfftotlog  = (Normal @ (Int45Gom1ftot + Int45Gom2ftot) /. (* Log terms only *) {Log[-(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[-(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G45om1ftot - G45om2ftot // Simplify

G45omfftotlogswave = G45omfftotlog /. {H->mc, Q->0} // Simplify

G46om1ftot = Normal @ Int46Gom1ftot /. Log[a_]->0 // Simplify

G46om2ftot = Normal @ Int46Gom2ftot /. Log[a_]->0 // Simplify

G46om1ftots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G46om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G46om2ftots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G46om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G46omfftots = (G46om1ftots + G46om2ftots) + O[ot]^2// Simplify

G46omfftotswave  = G46omfftots /. {H-> mc, Q-> 0} // Simplify

G46omfftotlog  = (Normal @ (Int46Gom1ftot + Int46Gom2ftot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G46om1ftot - G46om2ftot // Simplify

G46omfftotlogswave = (G46omfftotlog /. {H->mc, Q->0}) + O[ot]^2 // Simplify

G56om1ftot = Normal @ Int56Gom1ftot /. Log[a_]->0 // Simplify

G56om2ftot = Normal @ Int56Gom2ftot /. Log[a_]->0 // Simplify

G56om1ftots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G56om1ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G56om2ftots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G56om2ftot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G56omfftots = (G56om1ftots + G56om2ftots) + O[ot]^2// Simplify

G56omfftotswave  = G56omfftots /. {H-> mc, Q-> 0} // Simplify

G56omfftotlog  = (Normal @ (Int56Gom1ftot + Int56Gom2ftot) /. (* Log terms only *) {Log[-(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[-(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (2 H (ot-Kt)+(mf^2)))/(4 H (H+ot)+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 H (H+ot)+(mf^2)))]-> ylp2} )- G56om1ftot - G56om2ftot // Simplify

G56omfftotlogswave = G56omfftotlog /. {H->mc, Q->0} // Simplify

Add to get the total contribution from thermal fermion (to be integrated with -nF !)

Totfinitef = (G11omfftots + G22omfftots + G33omfftots + G12omfftots + G13omfftots + G23omfftots) + (G44omfftots + G55omfftots + G66omfftots + G45omfftots + G46omfftots + G56omfftots)-(G14omfftots + G15omfftots + G16omfftots + G24omfftots + G25omfftots  + G26omfftots + G34omfftots + G35omfftots + G36omfftots) /.Q->P// Simplify

TotfinitefDirac = G11omfftotswave + G22omfftotswave + G33omfftotswave +G12omfftotswave + G13omfftotswave + G23omfftotswave + O[mf]^2// Expand

Now for the thermal antifermion fermion contributions at NLOPhase Space Integral Calculations with special choice of frame of reference for minimizing calculations: After phi’, theta, and E’ integrations; only omega/ot integration left. Note no IR div in fermion so only Gtildetot given. Remove log part for now.

thermal antifermion tot finite + log terms

Int1Gom1atot=-((16 (e^2) Kt π (-3 (H^2) (2 H-ot) ot (4 (H^4)-(mf^4)-8 (H^3) ot+4 H (mf^2) ot+4 (H^2) (-(mf^2)+(ot^2)))+(4 (H^2) ((H^2)+(Kt^2)) (mf^2)+(Kt^2) (mf^4)-4 H (2 (H^2)+(Kt^2)) (mf^2) ot+4 (H^2) (-H+mf) (H+mf) (ot^2)+8 (H^3) (ot^3)-4 (H^2) (ot^4)) (Q^2)) (λ^4))/(3 H (mh^4) ((((mf^2)+4 H (H-ot)))^2) (H-ot)))

Int1Gom2atot=-((16 (e^2) Kt π (3 (H^2) ot (H+ot) (2 H+ot) (4 (H^4)-(mf^4)+8 (H^3) ot-4 H (mf^2) ot+4 (H^2) (-(mf^2)+(ot^2)))+(4 (H^2) (mf-ot) (((H+ot))^3) (mf+ot)+H (Kt^2) (mf^2) ((mf^2)+4 H (H+ot))+(Kt^2) (mf^2) ot ((mf^2)+4 H (H+ot))) (Q^2)) (λ^4))/(3 H (mh^4) (((H+ot))^2) ((((mf^2)+4 H (H+ot)))^2)))

Int2Gom1atot=(1/(9 (mh^8)))256 (e^2) H Kt (H-ot) π ((3 (H^2) ot (48 (H^7)-96 (H^6) ot+3 (mf^4) ((mc^2)+(mf^2)) ot-6 H (mf^2) ((mc^2)+(mf^2)) ((mf^2)+3 (ot^2))+4 (H^4) ot (-2 (Kt^2)+30 (mc^2)+15 (mf^2)+6 (ot^2))+4 (H^5) ((Kt^2)-12 (mc^2)+9 (ot^2))+6 (H^2) ot (8 (mf^4)+5 (mf^2) (ot^2)+(mc^2) (9 (mf^2)+4 (ot^2)))-2 (H^3) (12 (mf^4)-2 (Kt^2) (ot^2)+45 (mf^2) (ot^2)+6 (ot^4)+6 (mc^2) (3 (mf^2)+8 (ot^2)))))/(((4 (H^2)+(mf^2)-4 H ot))^3)+((-3 (Kt^2) (mf^4) ((mc^2)+(mf^2))+48 (H^7) ot+6 H (mf^2) ((mc^2)+(mf^2)) ot (4 (Kt^2)+(mf^2)-(ot^2))+12 (H^5) ot (-21 (Kt^2)-2 (mf^2)+15 (ot^2))+16 (H^6) (10 (Kt^2)+3 ((mf^2)-4 (ot^2)))-12 (H^4) (8 (mf^2) (ot^2)-2 (ot^4)+2 (mc^2) (mf-ot) (mf+ot)+(Kt^2) (4 (mc^2)-5 (mf^2)-2 (ot^2)))+2 (H^3) ot ((Kt^2) (48 (mc^2)+3 (mf^2)+34 (ot^2))+6 (3 (mf^4)+3 (mf^2) (ot^2)-5 (ot^4)+4 (mc^2) (mf-ot) (mf+ot)))-6 (H^2) ((Kt^2) ((mf^4)+11 (mf^2) (ot^2)+4 (mc^2) ((mf^2)+2 (ot^2)))+(mf-ot) (mf+ot) ((mf^4)+6 (mf^2) (ot^2)+(mc^2) ((mf^2)+4 (ot^2))))) (Q^2))/((((mf^2)+4 H (H-ot)))^3)) (λ^4)

Int2Gom2atot=-((256 (e^2) H Kt π (36 (H^6) ot ((((mf^2)+4 H (H+ot)))^2)+54 (H^5) (ot^2) ((((mf^2)+4 H (H+ot)))^2)+18 (H^4) (ot^3) ((((mf^2)+4 H (H+ot)))^2)-24 (H^5) ((((mf^2)+4 H (H+ot)))^2) (Q^2)-24 (H^4) ot ((((mf^2)+4 H (H+ot)))^2) (Q^2)+3 (Kt^2) ((mc^2)+(mf^2)) (H+ot) ((((mf^2)+4 H (H+ot)))^2) (Q^2)+6 H ((mc^2)+(mf^2)) ot (H+ot) ((((mf^2)+4 H (H+ot)))^2) (Q^2)-6 (H^3) ot (H+ot) ((((mf^2)+4 H (H+ot)))^2) (3 ((mc^2)+(mf^2))+2 (Q^2))+4 (H^3) (((H+ot))^3) ((Kt^2)+3 (((2 H+ot))^2)) (3 (H^2) ot-(4 H+ot) (Q^2))+3 (H^2) (H+ot) ((((mf^2)+4 H (H+ot)))^2) (-3 ((mc^2)+(mf^2)) (ot^2)+2 (-3 (Kt^2)+(mc^2)+(mf^2)+2 (ot^2)) (Q^2))+6 H (((H+ot))^2) (2 H+ot) ((mf^2)+4 H (H+ot)) (3 (H^2) ot ((mc^2)+(mf^2)-H (4 H+ot))+(12 (H^3)+3 H (Kt^2)+4 (H^2) ot-((mc^2)+(mf^2)) ot-2 H ((mc^2)+(mf^2)+(ot^2))) (Q^2))) (λ^4))/(9 (mh^8) ((((mf^2)+4 H (H+ot)))^3)))

Int3Gom1atot=ConditionalExpression[-(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (-((H ((((mf^2)+2 H (Kt-ot)))^2) (((H-ot))^2) (3 (H^2)-(Q^2)))/(((4 (H^2)+(mf^2)-4 H ot))^2))-((((mf^2)+2 H (Kt-ot)) (H-ot) ((mf^2)+2 H ot) (3 (H^2)-(Q^2)))/(4 (H^2)+(mf^2)-4 H ot))+(((H-ot) ((mf^2)+2 H ot) ((mf^2)-2 H (Kt+ot)) (3 (H^2)-(Q^2)))/(4 (H^2)+(mf^2)-4 H ot))+((H (((H-ot))^2) ((((mf^2)-2 H (Kt+ot)))^2) (3 (H^2)-(Q^2)))/(((4 (H^2)+(mf^2)-4 H ot))^2))+(((mf^2) (4 (H^2)+(mf^2)-4 H ot) (3 (H^4)+(H^2) (Q^2)+((Kt^2)-(ot^2)) (Q^2)))/((H-ot) (-2 H Kt-(mf^2)+2 H ot)))-(((mf^2) (4 (H^2)+(mf^2)-4 H ot) (3 (H^4)+(H^2) (Q^2)+((Kt^2)-(ot^2)) (Q^2)))/((H-ot) (-(mf^2)+2 H (Kt+ot))))+2 H (3 (H^3) (H-ot)+((H^2)+(mf^2)-H ot) (Q^2)) Log[(((H-ot) (-2 H Kt-(mf^2)+2 H ot))/(4 (H^2)+(mf^2)-4 H ot))]-2 H (3 (H^3) (H-ot)+((H^2)+(mf^2)-H ot) (Q^2)) Log[(((H-ot) (-(mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)-4 H ot))]),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉(Reals)]

Int3Gom2atot=ConditionalExpression[-(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) ((((H+ot) ((mf^2)-2 H ot) (-2 H Kt+(mf^2)+2 H ot) (3 (H^2)-(Q^2)))/(4 (H^2)+(mf^2)+4 H ot))-(((H+ot) ((mf^2)-2 H ot) ((mf^2)+2 H (Kt+ot)) (3 (H^2)-(Q^2)))/(4 (H^2)+(mf^2)+4 H ot))-((H (((H+ot))^2) ((((mf^2)+2 H (Kt+ot)))^2) (3 (H^2)-(Q^2)))/(((4 (H^2)+(mf^2)+4 H ot))^2))+H (((H+ot-((2 H (H+ot) (2 H+Kt+ot))/(4 (H^2)+(mf^2)+4 H ot))))^2) (3 (H^2)-(Q^2))+(((mf^2) (4 (H^2)+(mf^2)+4 H ot) (3 (H^4)+(H^2) (Q^2)+((Kt^2)-(ot^2)) (Q^2)))/((H+ot) (-2 H Kt+(mf^2)+2 H ot)))-(((mf^2) (4 (H^2)+(mf^2)+4 H ot) (3 (H^4)+(H^2) (Q^2)+((Kt^2)-(ot^2)) (Q^2)))/((H+ot) ((mf^2)+2 H (Kt+ot))))-2 H (3 (H^4)+3 (H^3) ot+(H^2) (Q^2)+(mf^2) (Q^2)+H ot (Q^2)) Log[(((H+ot) (-2 H Kt+(mf^2)+2 H ot))/(4 (H^2)+(mf^2)+4 H ot))]+2 H (3 (H^4)+3 (H^3) ot+(H^2) (Q^2)+(mf^2) (Q^2)+H ot (Q^2)) Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)+4 H ot))]),(((2 H-Kt+ot)/Kt)∉(Reals)||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉(Reals)||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉(Reals)||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/(4 (H^2)+(mf^2)+4 H ot))≠0&&((2 H+Kt+ot)/(4 (H^2)+(mf^2)+4 H ot))≠0]

Int4Gom1atot=(16 (e^2) Kt π (3 (H^2) (2 H-ot) ot (4 (H^4)-(mf^4)-8 (H^3) ot+4 H (mf^2) ot+4 (H^2) (-(mf^2)+(ot^2)))+((Kt^2) (mf^4)+8 (H^3) (mf-ot) ot (mf+ot)-4 H (mf^2) ot ((Kt^2)+(mf^2)-(ot^2))+4 (H^4) (-(mf^2)+(ot^2))+4 (H^2) ((Kt^2) (mf^2)+((((mf^2)-(ot^2)))^2))) (Q^2)) (λ^4))/(3 H (mh^4) ((((mf^2)+4 H (H-ot)))^2) (H-ot))

Int4Gom2atot=-((16 (e^2) Kt π (3 (H^2) ot (2 H+ot) (4 (H^4)-(mf^4)+8 (H^3) ot-4 H (mf^2) ot+4 (H^2) (-(mf^2)+(ot^2)))-((Kt^2) (mf^4)+4 H (mf^2) ot ((Kt^2)+(mf^2)-(ot^2))+4 (H^4) (-(mf^2)+(ot^2))+8 (H^3) ot (-(mf^2)+(ot^2))+4 (H^2) ((Kt^2) (mf^2)+((((mf^2)-(ot^2)))^2))) (Q^2)) (λ^4))/(3 H (mh^4) (H+ot) ((((mf^2)+4 H (H+ot)))^2)))

Int5Gom1atot=(1/(9 (mh^8)))256 (e^2) H Kt (H-ot) π ((3 (H^2) ot (48 (H^7)-96 (H^6) ot+3 (mf^4) ((mc^2)+(mf^2)) ot-6 H (mf^2) ((mc^2)+(mf^2)) ((mf^2)+3 (ot^2))+4 (H^4) ot (-2 (Kt^2)+30 (mc^2)+15 (mf^2)+6 (ot^2))+4 (H^5) ((Kt^2)-12 (mc^2)+9 (ot^2))+6 (H^2) ot (8 (mf^4)+5 (mf^2) (ot^2)+(mc^2) (9 (mf^2)+4 (ot^2)))-2 (H^3) (12 (mf^4)-2 (Kt^2) (ot^2)+45 (mf^2) (ot^2)+6 (ot^4)+6 (mc^2) (3 (mf^2)+8 (ot^2)))))/(((4 (H^2)+(mf^2)-4 H ot))^3)-((-3 (Kt^2) (mf^4) ((mc^2)+(mf^2))+48 (H^7) ot-48 (H^6) ((Kt^2)+3 (ot^2))+4 (H^5) ot (67 (Kt^2)+24 (mf^2)+15 (ot^2))+6 H (mf^2) ot ((Kt^2) (4 (mc^2)+6 (mf^2))+((mc^2)+(mf^2)) (mf-ot) (mf+ot))-4 (H^4) ((Kt^2) (12 (mc^2)+21 (mf^2)+98 (ot^2))+6 ((mf^4)+7 (mf^2) (ot^2)-5 (ot^4)+(mc^2) (mf-ot) (mf+ot)))+2 (H^3) ot ((Kt^2) (48 (mc^2)+111 (mf^2)+86 (ot^2))+6 (6 (mf^4)+2 (mf^2) (ot^2)-7 (ot^4)+4 (mc^2) (mf-ot) (mf+ot)))+6 (H^2) (-((Kt^2) (5 (mf^4)+23 (mf^2) (ot^2)+4 (mc^2) ((mf^2)+2 (ot^2))))-(mf-ot) (mf+ot) ((mf^4)+8 (mf^2) (ot^2)+(mc^2) ((mf^2)+4 (ot^2))))) (Q^2))/((((mf^2)+4 H (H-ot)))^3)) (λ^4)

Int5Gom2atot=-((256 (e^2) H Kt π (3 (H^2) ot (H+ot) (48 (H^7)+96 (H^6) ot-3 (mf^4) ((mc^2)+(mf^2)) ot-6 H (mf^2) ((mc^2)+(mf^2)) ((mf^2)+3 (ot^2))-4 (H^4) ot (-2 (Kt^2)+30 (mc^2)+15 (mf^2)+6 (ot^2))+4 (H^5) ((Kt^2)-12 (mc^2)+9 (ot^2))-6 (H^2) ot (8 (mf^4)+5 (mf^2) (ot^2)+(mc^2) (9 (mf^2)+4 (ot^2)))-2 (H^3) (12 (mf^4)+(-2 (Kt^2)+45 (mf^2)) (ot^2)+6 (ot^4)+6 (mc^2) (3 (mf^2)+8 (ot^2))))-(3 H (Kt^2) (mc^2) ((((mf^2)+4 H (H+ot)))^2)+3 H (Kt^2) (mf^2) ((((mf^2)+4 H (H+ot)))^2)+24 (H^4) ot ((((mf^2)+4 H (H+ot)))^2)+3 (Kt^2) (mc^2) ot ((((mf^2)+4 H (H+ot)))^2)+3 (Kt^2) (mf^2) ot ((((mf^2)+4 H (H+ot)))^2)+24 (H^3) (ot^2) ((((mf^2)+4 H (H+ot)))^2)+6 H (2 (Kt^2)+(mc^2)+(mf^2)) ot (H+ot) ((((mf^2)+4 H (H+ot)))^2)+6 (H^2) (H+ot) ((Kt^2)+(mc^2)+(mf^2)+4 (ot^2)) ((((mf^2)+4 H (H+ot)))^2)+4 (H^3) ot (((H+ot))^3) ((Kt^2)+3 (((2 H+ot))^2))-6 H (((H+ot))^2) (2 H+ot) ((mf^2)+4 H (H+ot)) (8 (H^2) ot+((mc^2)+(mf^2)) ot+H ((Kt^2)+2 ((mc^2)+(mf^2)+2 (ot^2))))) (Q^2)) (λ^4))/(9 (mh^8) ((((mf^2)+4 H (H+ot)))^3)))

Int6Gom1atot=ConditionalExpression[-(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) (-((H ((((mf^2)+2 H (Kt-ot)))^2) (((H-ot))^2) (3 (H^2)+(Q^2)))/(((4 (H^2)+(mf^2)-4 H ot))^2))-((((mf^2)+2 H (Kt-ot)) (H-ot) ((mf^2)+2 H ot) (3 (H^2)+(Q^2)))/(4 (H^2)+(mf^2)-4 H ot))+(((H-ot) ((mf^2)+2 H ot) ((mf^2)-2 H (Kt+ot)) (3 (H^2)+(Q^2)))/(4 (H^2)+(mf^2)-4 H ot))+((H (((H-ot))^2) ((((mf^2)-2 H (Kt+ot)))^2) (3 (H^2)+(Q^2)))/(((4 (H^2)+(mf^2)-4 H ot))^2))-(((mf^2) (4 (H^2)+(mf^2)-4 H ot) (-3 (H^4)+((H^2)+(Kt^2)-(ot^2)) (Q^2)))/((H-ot) (-2 H Kt-(mf^2)+2 H ot)))+(((mf^2) (4 (H^2)+(mf^2)-4 H ot) (-3 (H^4)+((H^2)+(Kt^2)-(ot^2)) (Q^2)))/((H-ot) (-(mf^2)+2 H (Kt+ot))))-2 H (3 (H^3) (-H+ot)+((H^2)+(mf^2)-H ot) (Q^2)) Log[(((H-ot) (-2 H Kt-(mf^2)+2 H ot))/(4 (H^2)+(mf^2)-4 H ot))]+2 H (3 (H^3) (-H+ot)+((H^2)+(mf^2)-H ot) (Q^2)) Log[(((H-ot) (-(mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)-4 H ot))]),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉(Reals)]

Int6Gom2atot=ConditionalExpression[-(1/(3 (H^2) (mh^4)))4 (e^2) π (λ^4) ((((H+ot) ((mf^2)-2 H ot) (-2 H Kt+(mf^2)+2 H ot) (3 (H^2)+(Q^2)))/(4 (H^2)+(mf^2)+4 H ot))-(((H+ot) ((mf^2)-2 H ot) ((mf^2)+2 H (Kt+ot)) (3 (H^2)+(Q^2)))/(4 (H^2)+(mf^2)+4 H ot))-((H (((H+ot))^2) ((((mf^2)+2 H (Kt+ot)))^2) (3 (H^2)+(Q^2)))/(((4 (H^2)+(mf^2)+4 H ot))^2))+H (((H+ot-((2 H (H+ot) (2 H+Kt+ot))/(4 (H^2)+(mf^2)+4 H ot))))^2) (3 (H^2)+(Q^2))+(((mf^2) (4 (H^2)+(mf^2)+4 H ot) (-3 (H^4)+((H^2)+(Kt^2)-(ot^2)) (Q^2)))/((H+ot) ((mf^2)+2 H (Kt+ot))))-(((mf^2) (-3 (H^4)+((H^2)+(Kt^2)-(ot^2)) (Q^2)))/(H+ot-((2 H (H+ot) (2 H+Kt+ot))/(4 (H^2)+(mf^2)+4 H ot))))-2 H (3 (H^4)+3 (H^3) ot-(H^2) (Q^2)-(mf^2) (Q^2)-H ot (Q^2)) Log[(((H+ot) (-2 H Kt+(mf^2)+2 H ot))/(4 (H^2)+(mf^2)+4 H ot))]+2 H (3 (H^4)+3 (H^3) ot-(H^2) (Q^2)-(mf^2) (Q^2)-H ot (Q^2)) Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)+4 H ot))]),(((2 H-Kt+ot)/Kt)∉(Reals)||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉(Reals)||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉(Reals)||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/(4 (H^2)+(mf^2)+4 H ot))≠0&&((2 H+Kt+ot)/(4 (H^2)+(mf^2)+4 H ot))≠0]

Int12Gom1atot=(128 (e^2) Kt π (-9 (H^2) ((mf^2)+4 H (H-ot)) ot (2 (H^4) ot+9 (H^2) (mf^2) ot+(mf^4) ot-(H^3) (5 (mf^2)+2 (ot^2))-H (2 (mf^4)+3 (mf^2) (ot^2)))+(3 (Kt^2) (mf^6)-96 (H^7) ot-3 H (mf^4) ot (8 (Kt^2)+(mf^2)-(ot^2))-3 (H^3) (mf^2) ot (40 (Kt^2)+17 (mf^2)+6 (ot^2))-4 (H^5) ot (28 (Kt^2)+39 (mf^2)+48 (ot^2))+8 (H^6) (7 (Kt^2)+6 ((mf^2)+5 (ot^2)))+3 (H^2) (mf^2) ((mf^4)+6 (mf^2) (ot^2)-4 (ot^4)+(Kt^2) (9 (mf^2)+16 (ot^2)))+2 (H^4) (4 (Kt^2) (9 (mf^2)+7 (ot^2))+3 (5 (mf^4)+23 (mf^2) (ot^2)+8 (ot^4)))) (Q^2)) (λ^4))/(9 (mh^6) ((((mf^2)+4 H (H-ot)))^3))

Int12Gom2atot=(128 (e^2) Kt π (-9 (H^2) ot ((mf^2)+4 H (H+ot)) (2 (H^4) ot+9 (H^2) (mf^2) ot+(mf^4) ot+(H^3) (5 (mf^2)+2 (ot^2))+H (2 (mf^4)+3 (mf^2) (ot^2)))+(3 (Kt^2) (mf^6)+96 (H^7) ot+3 H (mf^4) ot (8 (Kt^2)+(mf^2)-(ot^2))+3 (H^3) (mf^2) ot (40 (Kt^2)+17 (mf^2)+6 (ot^2))+4 (H^5) ot (28 (Kt^2)+39 (mf^2)+48 (ot^2))+8 (H^6) (7 (Kt^2)+6 ((mf^2)+5 (ot^2)))+3 (H^2) (mf^2) ((mf^4)+6 (mf^2) (ot^2)-4 (ot^4)+(Kt^2) (9 (mf^2)+16 (ot^2)))+2 (H^4) (4 (Kt^2) (9 (mf^2)+7 (ot^2))+3 (5 (mf^4)+23 (mf^2) (ot^2)+8 (ot^4)))) (Q^2)) (λ^4))/(9 (mh^6) ((((mf^2)+4 H (H+ot)))^3))

Int13Gom1atot=ConditionalExpression[-(1/(9 (H^2) (mh^4) (H-ot)))2 (e^2) π (λ^4) (((8 H ((((mf^2)+2 H (Kt-ot)))^3) (((H-ot))^3) (Q^2))/(((4 (H^2)+(mf^2)-4 H ot))^3))+((8 H (((H-ot))^3) (((-(mf^2)+2 H (Kt+ot)))^3) (Q^2))/(((4 (H^2)+(mf^2)-4 H ot))^3))-(1/(4 (H^2)+(mf^2)-4 H ot))12 H (H-ot) (-2 H Kt-(mf^2)+2 H ot) (6 (H^2) ((H^2)+H ot-(ot^2))+(4 (H^2)+2 (Kt^2)-(mf^2)-2 H ot) (Q^2))+(1/(4 (H^2)+(mf^2)-4 H ot))12 H (H-ot) (-(mf^2)+2 H (Kt+ot)) (6 (H^2) ((H^2)+H ot-(ot^2))+(4 (H^2)+2 (Kt^2)-(mf^2)-2 H ot) (Q^2))+(3 ((((mf^2)+2 H (Kt-ot)))^2) (((H-ot))^2) (3 (H^2) ((mf^2)+4 H (H-ot))+(-(mf^2)+4 H (H+ot)) (Q^2)))/(((4 (H^2)+(mf^2)-4 H ot))^2)-(3 (((H-ot))^2) ((((mf^2)-2 H (Kt+ot)))^2) (3 (H^2) ((mf^2)+4 H (H-ot))+(-(mf^2)+4 H (H+ot)) (Q^2)))/(((4 (H^2)+(mf^2)-4 H ot))^2)-6 (3 (H^4) (mf^2)-12 (H^5) ot+(mf^2) (2 (Kt^2)-(ot^2)) (Q^2)+(H^3) (6 (mf^2) ot-4 ot (Q^2))+(H^2) (-3 (mf^2) (ot^2)+(-4 (Kt^2)+(mf^2)+4 (ot^2)) (Q^2))) Log[(((H-ot) (-2 H Kt-(mf^2)+2 H ot))/(4 (H^2)+(mf^2)-4 H ot))]+6 (3 (H^4) (mf^2)-12 (H^5) ot+(mf^2) (2 (Kt^2)-(ot^2)) (Q^2)+(H^3) (6 (mf^2) ot-4 ot (Q^2))+(H^2) (-3 (mf^2) (ot^2)+(-4 (Kt^2)+(mf^2)+4 (ot^2)) (Q^2))) Log[(((H-ot) (-(mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)-4 H ot))]),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉(Reals)]

Int13Gom2atot=ConditionalExpression[-(1/(9 (H^2) (mh^4) (H+ot)))2 (e^2) π (λ^4) (((8 H (((H+ot))^3) ((((mf^2)+2 H (Kt+ot)))^3) (Q^2))/(((4 (H^2)+(mf^2)+4 H ot))^3))-8 H (((H+ot-((2 H (H+ot) (2 H+Kt+ot))/(4 (H^2)+(mf^2)+4 H ot))))^3) (Q^2)+(3 (((H+ot))^2) ((((mf^2)+2 H (Kt+ot)))^2) (3 (H^2) ((mf^2)+4 H (H+ot))-((mf^2)+4 H (-H+ot)) (Q^2)))/(((4 (H^2)+(mf^2)+4 H ot))^2)-3 (((H+ot-((2 H (H+ot) (2 H+Kt+ot))/(4 (H^2)+(mf^2)+4 H ot))))^2) (3 (H^2) ((mf^2)+4 H (H+ot))-((mf^2)+4 H (-H+ot)) (Q^2))+(1/(4 (H^2)+(mf^2)+4 H ot))12 H (H+ot) ((mf^2)+2 H (Kt+ot)) (6 (H^2) ((H^2)-H ot-(ot^2))+(2 (Kt^2)-(mf^2)+2 H (2 H+ot)) (Q^2))-12 H (H+ot-((2 H (H+ot) (2 H+Kt+ot))/(4 (H^2)+(mf^2)+4 H ot))) (6 (H^2) ((H^2)-H ot-(ot^2))+(2 (Kt^2)-(mf^2)+2 H (2 H+ot)) (Q^2))+6 (3 (H^4) (mf^2)+12 (H^5) ot+(mf^2) (2 (Kt^2)-(ot^2)) (Q^2)+(H^3) (-6 (mf^2) ot+4 ot (Q^2))+(H^2) (4 (-(Kt^2)+(ot^2)) (Q^2)+(mf^2) (-3 (ot^2)+(Q^2)))) Log[(((H+ot) (-2 H Kt+(mf^2)+2 H ot))/(4 (H^2)+(mf^2)+4 H ot))]-6 (3 (H^4) (mf^2)+12 (H^5) ot+(mf^2) (2 (Kt^2)-(ot^2)) (Q^2)+(H^3) (-6 (mf^2) ot+4 ot (Q^2))+(H^2) (4 (-(Kt^2)+(ot^2)) (Q^2)+(mf^2) (-3 (ot^2)+(Q^2)))) Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)+4 H ot))]),(((2 H-Kt+ot)/Kt)∉(Reals)||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉(Reals)||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉(Reals)||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/(4 (H^2)+(mf^2)+4 H ot))≠0&&((2 H+Kt+ot)/(4 (H^2)+(mf^2)+4 H ot))≠0]

Int14Gom1atot=(16 (e^2) Kt (mc^2) ((mf^2)-2 H ot) (-4 (H^4)+(mf^4)+8 (H^3) ot-4 H (mf^2) ot+4 (H^2) (mf-ot) (mf+ot)) π (λ^4))/(H (mh^4) ((((mf^2)+4 H (H-ot)))^2) (H-ot))

Int14Gom2atot=(16 (e^2) Kt (mc^2) ((mf^2)+2 H ot) (-4 (H^4)+(mf^4)-8 (H^3) ot+4 H (mf^2) ot+4 (H^2) (mf-ot) (mf+ot)) π (λ^4))/(H (mh^4) (H+ot) ((((mf^2)+4 H (H+ot)))^2))

Int15Gom1atot=(64 (e^2) Kt (mc^2) (-(mf^6)+5 H (mf^4) ot+2 (H^4) ((mf^2)-2 (ot^2))-(H^2) (2 (mf^4)+7 (mf^2) (ot^2))+(H^3) (3 (mf^2) ot+4 (ot^3))) π (λ^4))/((mh^6) (((4 (H^2)+(mf^2)-4 H ot))^2))

Int15Gom2atot=-((64 (e^2) Kt (mc^2) ((mf^6)+5 H (mf^4) ot-2 (H^4) ((mf^2)-2 (ot^2))+(H^2) (2 (mf^4)+7 (mf^2) (ot^2))+(H^3) (3 (mf^2) ot+4 (ot^3))) π (λ^4))/((mh^6) ((((mf^2)+4 H (H+ot)))^2)))

Int16Gom1atot=ConditionalExpression[-(1/((H^2) (mh^4) (H-ot)))4 (e^2) (mc^2) π (λ^4) (((4 (H^2) Kt (4 (H^2)-(mf^2)) (H-ot))/((mf^2)+4 H (H-ot)))+(-3 (H^2) (mf^2)+(mf^4)+4 (H^3) ot-H (mf^2) ot) (Log[((((mf^2)+2 H (Kt-ot)) (H-ot))/((mf^2)+4 H (H-ot)))]-Log[(((H-ot) ((mf^2)-2 H (Kt+ot)))/((mf^2)+4 H (H-ot)))])),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉(Reals)]

Int16Gom2atot=ConditionalExpression[-(1/((H^2) (mh^4) (H+ot)))4 (e^2) (mc^2) π (λ^4) (((4 (H^2) Kt (4 (H^2)-(mf^2)) (H+ot))/((mf^2)+4 H (H+ot)))+(3 (H^2) (mf^2)-(mf^4)+4 (H^3) ot-H (mf^2) ot) (Log[(((H+ot) ((mf^2)+2 H (-Kt+ot)))/((mf^2)+4 H (H+ot)))]-Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/((mf^2)+4 H (H+ot)))])),(((2 H-Kt+ot)/Kt)∉(Reals)||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉(Reals)||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉(Reals)||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/((mf^2)+4 H (H+ot)))≠0&&((2 H+Kt+ot)/((mf^2)+4 H (H+ot)))≠0]

Int23Gom1atot=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) π (λ^4) ((((mf^2)+2 H (Kt-ot)) (H-ot) (3 (H^2) (4 (H^2)+(mf^2)-4 H ot) (6 H (mc^2)+H (mf^2)+4 (H^2) ot-2 (mc^2) ot-3 (mf^2) ot)+2 H (mf^2) (H-ot) (2 H-Kt-ot) (Q^2)+(4 (H^2)+(mf^2)-4 H ot) (20 (H^3)+3 (mf^2) ot+H (4 (Kt^2)-9 (mf^2)-4 (ot^2))) (Q^2)-2 (H^3) (H-ot) (2 H-Kt-ot) (6 (mc^2)+3 (mf^2)+4 (Q^2))))/(2 (((4 (H^2)+(mf^2)-4 H ot))^2))-((H-ot) ((mf^2)-2 H (Kt+ot)) (3 (H^2) (4 (H^2)+(mf^2)-4 H ot) (6 H (mc^2)+H (mf^2)+4 (H^2) ot-2 (mc^2) ot-3 (mf^2) ot)+2 H (mf^2) (H-ot) (2 H+Kt-ot) (Q^2)+(4 (H^2)+(mf^2)-4 H ot) (20 (H^3)+3 (mf^2) ot+H (4 (Kt^2)-9 (mf^2)-4 (ot^2))) (Q^2)-2 (H^3) (H-ot) (2 H+Kt-ot) (6 (mc^2)+3 (mf^2)+4 (Q^2))))/(2 (((4 (H^2)+(mf^2)-4 H ot))^2))-(3 (H^3) (H (mf^2)-2 (H^2) ot+(mf^2) ot)+(-6 (H^3) ot+2 (mf^2) (Kt-ot) (Kt+ot)+H ot (-2 (Kt^2)+(mf^2)+2 (ot^2))+(H^2) (-4 (Kt^2)+(mf^2)+4 (ot^2))) (Q^2)) Log[-(((H-ot) (-2 H Kt-(mf^2)+2 H ot))/(4 (H^2)+(mf^2)-4 H ot))]+(3 (H^3) (H (mf^2)-2 (H^2) ot+(mf^2) ot)+(-6 (H^3) ot+2 (mf^2) (Kt-ot) (Kt+ot)+H ot (-2 (Kt^2)+(mf^2)+2 (ot^2))+(H^2) (-4 (Kt^2)+(mf^2)+4 (ot^2))) (Q^2)) Log[-(((H-ot) (-(mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)-4 H ot))]),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉(Reals)]

Int23Gom2atot=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) π (λ^4) (-(((H+ot) ((mf^2)+2 H (Kt+ot)) (-3 (H^3) (6 (mc^2)+(mf^2))+3 (H^2) (4 (H^2)-2 (mc^2)-3 (mf^2)) ot-((2 H (mf^2) (H+ot) (2 H-Kt+ot) (Q^2))/(4 (H^2)+(mf^2)+4 H ot))+(-20 (H^3)+3 (mf^2) ot+H (-4 (Kt^2)+9 (mf^2)+4 (ot^2))) (Q^2)+((2 (H^3) (H+ot) (2 H-Kt+ot) (6 (mc^2)+3 (mf^2)+4 (Q^2)))/(4 (H^2)+(mf^2)+4 H ot))))/(2 (4 (H^2)+(mf^2)+4 H ot)))+((H+ot) (-2 H Kt+(mf^2)+2 H ot) (-3 (H^3) (6 (mc^2)+(mf^2))+3 (H^2) (4 (H^2)-2 (mc^2)-3 (mf^2)) ot-((2 H (mf^2) (H+ot) (2 H+Kt+ot) (Q^2))/(4 (H^2)+(mf^2)+4 H ot))+(-20 (H^3)+3 (mf^2) ot+H (-4 (Kt^2)+9 (mf^2)+4 (ot^2))) (Q^2)+((2 (H^3) (H+ot) (2 H+Kt+ot) (6 (mc^2)+3 (mf^2)+4 (Q^2)))/(4 (H^2)+(mf^2)+4 H ot))))/(2 (4 (H^2)+(mf^2)+4 H ot))+(3 (H^3) (H (mf^2)+2 (H^2) ot-(mf^2) ot)+(6 (H^3) ot+2 (mf^2) (Kt-ot) (Kt+ot)-H ot (-2 (Kt^2)+(mf^2)+2 (ot^2))+(H^2) (-4 (Kt^2)+(mf^2)+4 (ot^2))) (Q^2)) Log[(((H+ot) (-2 H Kt+(mf^2)+2 H ot))/(4 (H^2)+(mf^2)+4 H ot))]-(3 (H^3) (H (mf^2)+2 (H^2) ot-(mf^2) ot)+(6 (H^3) ot+2 (mf^2) (Kt-ot) (Kt+ot)-H ot (-2 (Kt^2)+(mf^2)+2 (ot^2))+(H^2) (-4 (Kt^2)+(mf^2)+4 (ot^2))) (Q^2)) Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)+4 H ot))]),(((2 H-Kt+ot)/Kt)∉(Reals)||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉(Reals)||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉(Reals)||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/(4 (H^2)+(mf^2)+4 H ot))≠0&&((2 H+Kt+ot)/(4 (H^2)+(mf^2)+4 H ot))≠0]

Int24Gom1atot=(64 (e^2) Kt (mc^2) (-(mf^6)+5 H (mf^4) ot+2 (H^4) ((mf^2)-2 (ot^2))-(H^2) (2 (mf^4)+7 (mf^2) (ot^2))+(H^3) (3 (mf^2) ot+4 (ot^3))) π (λ^4))/((mh^6) (((4 (H^2)+(mf^2)-4 H ot))^2))

Int24Gom2atot=-((64 (e^2) Kt (mc^2) ((mf^6)+5 H (mf^4) ot-2 (H^4) ((mf^2)-2 (ot^2))+(H^2) (2 (mf^4)+7 (mf^2) (ot^2))+(H^3) (3 (mf^2) ot+4 (ot^3))) π (λ^4))/((mh^6) ((((mf^2)+4 H (H+ot)))^2)))

Int25Gom1atot=(256 (e^2) H Kt (mc^2) (H-ot) π (8 (H^6) ((Kt^2)+3 (ot^2))+3 (mf^6) ((mf^2)+(Q^2))-24 H (mf^4) ot ((mf^2)+(Q^2))-16 (H^5) ot ((Kt^2)+3 ((mf^2)+(ot^2)+(Q^2)))+3 (H^2) (5 (mf^6)+20 (mf^2) (ot^2) (Q^2)+(mf^4) (22 (ot^2)+6 (Q^2)))-6 (H^3) ot (13 (mf^4)+8 (ot^2) (Q^2)+2 (mf^2) (6 (ot^2)+7 (Q^2)))+2 (H^4) (9 (mf^4)+12 (mf^2) (5 (ot^2)+(Q^2))+4 (ot^2) ((Kt^2)+3 (ot^2)+12 (Q^2)))) (λ^4))/(3 (mh^8) (((4 (H^2)+(mf^2)-4 H ot))^3))

Int25Gom2atot=(256 (e^2) H Kt (mc^2) (H+ot) π (8 (H^6) (Kt^2)+18 (H^4) (mf^4)+15 (H^2) (mf^6)+3 (mf^8)+16 (H^5) (Kt^2) ot+48 (H^5) (mf^2) ot+78 (H^3) (mf^4) ot+24 H (mf^6) ot+24 (H^6) (ot^2)+8 (H^4) (Kt^2) (ot^2)+120 (H^4) (mf^2) (ot^2)+66 (H^2) (mf^4) (ot^2)+48 (H^5) (ot^3)+72 (H^3) (mf^2) (ot^3)+24 (H^4) (ot^4)+3 ((mf^2)+2 H ot) ((mf^2)+2 H (H+ot)) ((mf^2)+4 H (H+ot)) (Q^2)) (λ^4))/(3 (mh^8) ((((mf^2)+4 H (H+ot)))^3))

Int26Gom1atot=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) ((4 (H^2) Kt (H-ot) (16 (H^4)-5 (mf^4)-8 (H^3) ot+20 H (mf^2) ot-4 (H^2) (3 (mf^2)+2 (ot^2))))/((((mf^2)+4 H (H-ot)))^2)+(-3 (H^2) (mf^2)+2 (mf^4)+4 (H^3) ot-3 H (mf^2) ot) (Log[((((mf^2)+2 H (Kt-ot)) (H-ot))/((mf^2)+4 H (H-ot)))]-Log[(((H-ot) ((mf^2)-2 H (Kt+ot)))/((mf^2)+4 H (H-ot)))])),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉(Reals)]

Int26Gom2atot=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) ((4 (H^2) Kt (H+ot) (16 (H^4)-5 (mf^4)+8 (H^3) ot-20 H (mf^2) ot-4 (H^2) (3 (mf^2)+2 (ot^2))))/((((mf^2)+4 H (H+ot)))^2)+(3 (H^2) (mf^2)-2 (mf^4)+4 (H^3) ot-3 H (mf^2) ot) (Log[(((H+ot) ((mf^2)+2 H (-Kt+ot)))/((mf^2)+4 H (H+ot)))]-Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/((mf^2)+4 H (H+ot)))])),(((2 H-Kt+ot)/Kt)∉(Reals)||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉(Reals)||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉(Reals)||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/((mf^2)+4 H (H+ot)))≠0&&((2 H+Kt+ot)/((mf^2)+4 H (H+ot)))≠0]

Int34Gom1atot=ConditionalExpression[-(1/((H^2) (mh^4) (H-ot)))4 (e^2) (mc^2) π (λ^4) (((4 (H^2) Kt (4 (H^2)-(mf^2)) (H-ot))/((mf^2)+4 H (H-ot)))+(-3 (H^2) (mf^2)+(mf^4)+4 (H^3) ot-H (mf^2) ot) (Log[((((mf^2)+2 H (Kt-ot)) (H-ot))/((mf^2)+4 H (H-ot)))]-Log[(((H-ot) ((mf^2)-2 H (Kt+ot)))/((mf^2)+4 H (H-ot)))])),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉(Reals)]

Int34Gom2atot=ConditionalExpression[-(1/((H^2) (mh^4) (H+ot)))4 (e^2) (mc^2) π (λ^4) (((4 (H^2) Kt (4 (H^2)-(mf^2)) (H+ot))/((mf^2)+4 H (H+ot)))+(3 (H^2) (mf^2)-(mf^4)+4 (H^3) ot-H (mf^2) ot) (Log[(((H+ot) ((mf^2)+2 H (-Kt+ot)))/((mf^2)+4 H (H+ot)))]-Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/((mf^2)+4 H (H+ot)))])),(((2 H-Kt+ot)/Kt)∉(Reals)||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉(Reals)||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉(Reals)||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/((mf^2)+4 H (H+ot)))≠0&&((2 H+Kt+ot)/((mf^2)+4 H (H+ot)))≠0]

Int35Gom1atot=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) ((4 (H^2) Kt (H-ot) (16 (H^4)-5 (mf^4)-8 (H^3) ot+20 H (mf^2) ot-4 (H^2) (3 (mf^2)+2 (ot^2))))/((((mf^2)+4 H (H-ot)))^2)+(-3 (H^2) (mf^2)+2 (mf^4)+4 (H^3) ot-3 H (mf^2) ot) (Log[((((mf^2)+2 H (Kt-ot)) (H-ot))/((mf^2)+4 H (H-ot)))]-Log[(((H-ot) ((mf^2)-2 H (Kt+ot)))/((mf^2)+4 H (H-ot)))])),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉(Reals)]

Int35Gom2atot=ConditionalExpression[(1/(H (mh^6)))8 (e^2) (mc^2) π (λ^4) ((4 (H^2) Kt (H+ot) (16 (H^4)-5 (mf^4)+8 (H^3) ot-20 H (mf^2) ot-4 (H^2) (3 (mf^2)+2 (ot^2))))/((((mf^2)+4 H (H+ot)))^2)+(3 (H^2) (mf^2)-2 (mf^4)+4 (H^3) ot-3 H (mf^2) ot) (Log[(((H+ot) ((mf^2)+2 H (-Kt+ot)))/((mf^2)+4 H (H+ot)))]-Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/((mf^2)+4 H (H+ot)))])),(((2 H-Kt+ot)/Kt)∉(Reals)||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉(Reals)||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉(Reals)||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/((mf^2)+4 H (H+ot)))≠0&&((2 H+Kt+ot)/((mf^2)+4 H (H+ot)))≠0]

Int36Gom1atot=ConditionalExpression[-(1/((H^2) (mh^4)))4 (e^2) (mc^2) π (λ^4) ((((2 (H^2) (mf^2)-(mf^4)) (4 (H^2)+(mf^2)-4 H ot))/((H-ot) (-2 H Kt-(mf^2)+2 H ot)))-(((2 (H^2) (mf^2)-(mf^4)) (4 (H^2)+(mf^2)-4 H ot))/((H-ot) (-(mf^2)+2 H (Kt+ot))))+2 H ((mf^2)+2 H (H-ot)) Log[(((H-ot) (-2 H Kt-(mf^2)+2 H ot))/(4 (H^2)+(mf^2)-4 H ot))]-2 H ((mf^2)+2 H (H-ot)) Log[(((H-ot) (-(mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)-4 H ot))]),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉(Reals)]

Int36Gom2atot=ConditionalExpression[-(1/((H^2) (mh^4)))4 (e^2) (mc^2) π (λ^4) ((((2 (H^2) (mf^2)-(mf^4)) (4 (H^2)+(mf^2)+4 H ot))/((H+ot) (-2 H Kt+(mf^2)+2 H ot)))-(((2 (H^2) (mf^2)-(mf^4)) (4 (H^2)+(mf^2)+4 H ot))/((H+ot) ((mf^2)+2 H (Kt+ot))))-2 H ((mf^2)+2 H (H+ot)) Log[(((H+ot) (-2 H Kt+(mf^2)+2 H ot))/(4 (H^2)+(mf^2)+4 H ot))]+2 H ((mf^2)+2 H (H+ot)) Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)+4 H ot))]),(((2 H-Kt+ot)/Kt)∉(Reals)||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉(Reals)||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉(Reals)||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/(4 (H^2)+(mf^2)+4 H ot))≠0&&((2 H+Kt+ot)/(4 (H^2)+(mf^2)+4 H ot))≠0]

Int45Gom1atot=-((128 (e^2) Kt π (9 (H^2) ((mf^2)+4 H (H-ot)) ot (2 (H^4) ot+9 (H^2) (mf^2) ot+(mf^4) ot-(H^3) (5 (mf^2)+2 (ot^2))-H (2 (mf^4)+3 (mf^2) (ot^2)))+(3 (Kt^2) (mf^6)+96 (H^7) ot-9 H (mf^4) ot (4 (Kt^2)+(mf^2)-(ot^2))+4 (H^5) ot (-116 (Kt^2)-33 (mf^2)+120 (ot^2))+8 (H^6) (17 (Kt^2)+6 ((mf^2)-7 (ot^2)))+3 (H^3) ot (-31 (mf^4)+22 (mf^2) (ot^2)+32 (ot^4)-8 (Kt^2) (11 (mf^2)+8 (ot^2)))+3 (H^2) (mf^2) (3 (mf^4)+14 (mf^2) (ot^2)-20 (ot^4)+(Kt^2) (11 (mf^2)+48 (ot^2)))+2 (H^4) (20 (Kt^2) (3 (mf^2)+13 (ot^2))+3 (7 (mf^4)+13 (mf^2) (ot^2)-56 (ot^4)))) (Q^2)) (λ^4))/(9 (mh^6) ((((mf^2)+4 H (H-ot)))^3)))

Int45Gom2atot=(128 (e^2) Kt π (-9 (H^2) ot ((mf^2)+4 H (H+ot)) (2 (H^4) ot+9 (H^2) (mf^2) ot+(mf^4) ot+(H^3) (5 (mf^2)+2 (ot^2))+H (2 (mf^4)+3 (mf^2) (ot^2)))+(-3 (Kt^2) (mf^6)+96 (H^7) ot-9 H (mf^4) ot (4 (Kt^2)+(mf^2)-(ot^2))+4 (H^5) ot (-116 (Kt^2)-33 (mf^2)+120 (ot^2))-8 (H^6) (17 (Kt^2)+6 ((mf^2)-7 (ot^2)))+3 (H^3) ot (-31 (mf^4)+22 (mf^2) (ot^2)+32 (ot^4)-8 (Kt^2) (11 (mf^2)+8 (ot^2)))-3 (H^2) (mf^2) (3 (mf^4)+14 (mf^2) (ot^2)-20 (ot^4)+(Kt^2) (11 (mf^2)+48 (ot^2)))-2 (H^4) (20 (Kt^2) (3 (mf^2)+13 (ot^2))+3 (7 (mf^4)+13 (mf^2) (ot^2)-56 (ot^4)))) (Q^2)) (λ^4))/(9 (mh^6) ((((mf^2)+4 H (H+ot)))^3))

Int46Gom1atot=ConditionalExpression[(1/(3 (H^2) (mh^4) (H-ot)))4 (e^2) π (λ^4) (-(((H-ot) (-2 H Kt-(mf^2)+2 H ot) (6 (H^3) (H-ot) (2 H-Kt-ot)+3 (H^2) (-12 (H^3)-H (mf^2)+(mf^2) ot+4 H (ot^2))+((2 H (-4 (H^2)+(mf^2)) (H-ot) (2 H-Kt-ot) (Q^2))/(4 (H^2)+(mf^2)-4 H ot))+(12 (H^3)-13 H (mf^2)+12 (H^2) ot+5 (mf^2) ot-8 H (ot^2)) (Q^2)))/(2 (4 (H^2)+(mf^2)-4 H ot)))+((H-ot) (-(mf^2)+2 H (Kt+ot)) (6 (H^3) (H-ot) (2 H+Kt-ot)+3 (H^2) (-12 (H^3)-H (mf^2)+(mf^2) ot+4 H (ot^2))+((2 H (-4 (H^2)+(mf^2)) (H-ot) (2 H+Kt-ot) (Q^2))/(4 (H^2)+(mf^2)-4 H ot))+(12 (H^3)-13 H (mf^2)+12 (H^2) ot+5 (mf^2) ot-8 H (ot^2)) (Q^2)))/(2 (4 (H^2)+(mf^2)-4 H ot))-(3 (H^2) (-((H^2) (mf^2))+4 (H^3) ot-2 H (mf^2) ot+(mf^2) (ot^2))+(((H^2)+2 (Kt^2)) (mf^2)+2 H (-2 ((H^2)+(Kt^2))+(mf^2)) ot-3 (mf^2) (ot^2)+4 H (ot^3)) (Q^2)) Log[(((H-ot) (-2 H Kt-(mf^2)+2 H ot))/(4 (H^2)+(mf^2)-4 H ot))]+(3 (H^2) (-((H^2) (mf^2))+4 (H^3) ot-2 H (mf^2) ot+(mf^2) (ot^2))+(((H^2)+2 (Kt^2)) (mf^2)+2 H (-2 ((H^2)+(Kt^2))+(mf^2)) ot-3 (mf^2) (ot^2)+4 H (ot^3)) (Q^2)) Log[(((H-ot) (-(mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)-4 H ot))]),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉(Reals)]

Int46Gom2atot=ConditionalExpression[-(1/(3 (H^2) (mh^4) (H+ot)))4 (e^2) π (λ^4) (((((H+ot))^2) ((((mf^2)+2 H (Kt+ot)))^2) (3 (H^2) ((mf^2)+4 H (H+ot))+(-4 (H^2)+(mf^2)) (Q^2)))/(2 (((4 (H^2)+(mf^2)+4 H ot))^2))+(1/(4 (H^2)+(mf^2)+4 H ot))2 (H+ot) ((mf^2)+2 H (Kt+ot)) (6 (H^5)-6 (H^4) ot+4 (H^2) ot (Q^2)+(mf^2) ot (Q^2)+H (3 (mf^2)+2 (ot^2)) (Q^2)-2 (H^3) (3 (ot^2)+(Q^2)))-((H+ot) (-192 (H^8) (Kt-ot)+48 (H^7) ((Kt^2)+2 (mf^2)-2 Kt ot+(ot^2))+5 (mf^6) ot (Q^2)+H (mf^4) (13 (mf^2)+12 ot (-Kt+3 ot)) (Q^2)+32 (H^6) (-3 Kt (mf^2)+3 (Kt^2) ot+3 (mf^2) ot+6 Kt (ot^2)-9 (ot^3)+2 Kt (Q^2)-2 ot (Q^2))+(H^2) (mf^2) (3 (mf^4) ot-4 (mf^2) (7 Kt-26 ot) (Q^2)+4 ot ((Kt^2)-14 Kt ot+21 (ot^2)) (Q^2))+(H^3) (3 (mf^6)+64 (ot^3) (-Kt+ot) (Q^2)+4 (mf^2) ((Kt^2)-38 Kt ot+61 (ot^2)) (Q^2)-12 (mf^4) (Kt ot-3 (Q^2)))+4 (H^5) (9 (mf^4)+2 Kt ot (-9 (mf^2)+12 (ot^2)-4 (Q^2))+(Kt^2) (3 (mf^2)+12 (ot^2)-4 (Q^2))+12 (ot^2) (-3 (ot^2)+(Q^2))-(mf^2) (33 (ot^2)+8 (Q^2)))+4 (H^4) ((Kt^2) ot (3 (mf^2)-4 (Q^2))+ot (3 (mf^4)+44 (ot^2) (Q^2)-3 (mf^2) (7 (ot^2)-8 (Q^2)))-Kt (3 (mf^4)+40 (ot^2) (Q^2)+2 (mf^2) (3 (ot^2)+8 (Q^2))))))/(2 (((4 (H^2)+(mf^2)+4 H ot))^2))+(3 (H^4) (mf^2)+12 (H^5) ot+2 H ot (-2 (Kt^2)+(mf^2)+2 (ot^2)) (Q^2)+(mf^2) (-2 (Kt^2)+3 (ot^2)) (Q^2)-(H^2) (mf^2) (3 (ot^2)+(Q^2))-2 (H^3) ot (3 (mf^2)+2 (Q^2))) Log[(((H+ot) (-2 H Kt+(mf^2)+2 H ot))/(4 (H^2)+(mf^2)+4 H ot))]-(3 (H^4) (mf^2)+12 (H^5) ot+2 H ot (-2 (Kt^2)+(mf^2)+2 (ot^2)) (Q^2)+(mf^2) (-2 (Kt^2)+3 (ot^2)) (Q^2)-(H^2) (mf^2) (3 (ot^2)+(Q^2))-2 (H^3) ot (3 (mf^2)+2 (Q^2))) Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)+4 H ot))]),(((2 H-Kt+ot)/Kt)∉(Reals)||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉(Reals)||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉(Reals)||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/(4 (H^2)+(mf^2)+4 H ot))≠0&&((2 H+Kt+ot)/(4 (H^2)+(mf^2)+4 H ot))≠0]

Int56Gom1atot=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) π (λ^4) (((H-ot) (-2 H Kt-(mf^2)+2 H ot) (-3 (H^2) (6 H (mc^2)+H (mf^2)+4 (H^2) ot-2 (mc^2) ot-3 (mf^2) ot)+(-4 H ((H^2)+(Kt^2))-9 H (mf^2)+3 (4 (H^2)+(mf^2)) ot) (Q^2)+(2 H (H-ot) (2 H-Kt-ot) (3 (H^2) (2 (mc^2)+(mf^2))+((mf^2)+4 H (H-ot)) (Q^2)))/(4 (H^2)+(mf^2)-4 H ot)))/(2 (4 (H^2)+(mf^2)-4 H ot))-((H-ot) (-(mf^2)+2 H (Kt+ot)) (-3 (H^2) (6 H (mc^2)+H (mf^2)+4 (H^2) ot-2 (mc^2) ot-3 (mf^2) ot)+(-4 H ((H^2)+(Kt^2))-9 H (mf^2)+3 (4 (H^2)+(mf^2)) ot) (Q^2)+(2 H (H-ot) (2 H+Kt-ot) (3 (H^2) (2 (mc^2)+(mf^2))+((mf^2)+4 H (H-ot)) (Q^2)))/(4 (H^2)+(mf^2)-4 H ot)))/(2 (4 (H^2)+(mf^2)-4 H ot))+(3 (H^3) (-(H (mf^2))+2 (H^2) ot-(mf^2) ot)+(((H^2)+2 (Kt^2)) (mf^2)+H (-2 ((H^2)+(Kt^2))+(mf^2)) ot-2 (mf^2) (ot^2)+2 H (ot^3)) (Q^2)) Log[-(((H-ot) (-2 H Kt-(mf^2)+2 H ot))/(4 (H^2)+(mf^2)-4 H ot))]-(3 (H^3) (-(H (mf^2))+2 (H^2) ot-(mf^2) ot)+(((H^2)+2 (Kt^2)) (mf^2)+H (-2 ((H^2)+(Kt^2))+(mf^2)) ot-2 (mf^2) (ot^2)+2 H (ot^3)) (Q^2)) Log[-(((H-ot) (-(mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)-4 H ot))]),Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]>4||Re[((2 H Kt+(mf^2)-2 H ot)/(H Kt))]<0||((2 H Kt+(mf^2)-2 H ot)/(H Kt))∉(Reals)]

Int56Gom2atot=ConditionalExpression[(1/(3 H (mh^6)))16 (e^2) π (λ^4) (-(((H+ot) ((mf^2)+2 H (Kt+ot)) (-3 (H^3) (6 (mc^2)+(mf^2))+3 (H^2) (4 (H^2)-2 (mc^2)-3 (mf^2)) ot+((6 (H^3) (2 (mc^2)+(mf^2)) (H+ot) (2 H-Kt+ot))/(4 (H^2)+(mf^2)+4 H ot))+2 H (H+ot) (2 H-Kt+ot) (Q^2)-(4 (H^3)+4 H (Kt^2)+9 H (mf^2)+12 (H^2) ot+3 (mf^2) ot) (Q^2)))/(2 (4 (H^2)+(mf^2)+4 H ot)))+((H+ot) (-2 H Kt+(mf^2)+2 H ot) (-3 (H^3) (6 (mc^2)+(mf^2))+3 (H^2) (4 (H^2)-2 (mc^2)-3 (mf^2)) ot+((6 (H^3) (2 (mc^2)+(mf^2)) (H+ot) (2 H+Kt+ot))/(4 (H^2)+(mf^2)+4 H ot))+2 H (H+ot) (2 H+Kt+ot) (Q^2)-(4 (H^3)+4 H (Kt^2)+9 H (mf^2)+12 (H^2) ot+3 (mf^2) ot) (Q^2)))/(2 (4 (H^2)+(mf^2)+4 H ot))+(3 (H^4) (mf^2)+6 (H^5) ot-(H^2) (mf^2) (Q^2)+2 (mf^2) (-(Kt^2)+(ot^2)) (Q^2)+H ot (-2 (Kt^2)+(mf^2)+2 (ot^2)) (Q^2)-(H^3) ot (3 (mf^2)+2 (Q^2))) Log[(((H+ot) (-2 H Kt+(mf^2)+2 H ot))/(4 (H^2)+(mf^2)+4 H ot))]-(3 (H^4) (mf^2)+6 (H^5) ot-(H^2) (mf^2) (Q^2)+2 (mf^2) (-(Kt^2)+(ot^2)) (Q^2)+H ot (-2 (Kt^2)+(mf^2)+2 (ot^2)) (Q^2)-(H^3) ot (3 (mf^2)+2 (Q^2))) Log[(((H+ot) ((mf^2)+2 H (Kt+ot)))/(4 (H^2)+(mf^2)+4 H ot))]),(((2 H-Kt+ot)/Kt)∉(Reals)||Re[((2 H-Kt+ot)/Kt)]>0||Re[((2 H-Kt+ot)/Kt)]<-2)&&(((2 H+Kt+ot)/Kt)∉(Reals)||Re[((2 H+Kt+ot)/Kt)]>2||Re[((2 H+Kt+ot)/Kt)]<0)&&((((mf^2)+2 H (Kt+ot))/(H Kt))∉(Reals)||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]>4||Re[(((mf^2)+2 H (Kt+ot))/(H Kt))]<0)&&((H (H+ot))/(4 (H^2)+(mf^2)+4 H ot))≠0&&((2 H+Kt+ot)/(4 (H^2)+(mf^2)+4 H ot))≠0]

For expanding denominator of thermal antifermion real Gtilde and Ktilde terms:

x = ot/H

f1m = (1+ x + (x^2))/H (* (1+ x + (x^2)+ (x^3))/H *)

f1p =(1- x + (x^2))/H (*  (1- x + (x^2)- (x^3))/H *)

y = 4(H^2)+(mf^2)

z = 4 (H^2)x/y

g1m = (1+ z + (z^2))/y  (* (1+ z + (z^2) + (z^3))/y*)

g1m0 = (1+ x + (x^2))/ y (* (1+ x + (x^2)+ (x^3))/ y *)

g1p = (1- z + (z^2))/y (* (1- z + (z^2) - (z^3))/y *)

nF = 1/(Exp[beta ot] +1)

I2F = Integrate[ot nF, {ot, mf, Infinity}]

I2F0 = Integrate[ot nF, {ot, 0, Infinity}]

I4F0 = Integrate[(ot^2) nF, {ot, 0, Infinity}]

Simplifying and grouping finite Gtildetot from antifermions

G1om1atot = Normal @ Int1Gom1atot /. Log[a_]->0 // Simplify

G1om1atots =(H-ot)f1m(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G1om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G1om2atot = Normal @ Int1Gom2atot /. Log[a_]->0 // Simplify

G1om2atots =(H+ot) f1p (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G1om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G11omaatots = (G1om1atots + G1om2atots) + O[ot]^2// Simplify

G11omaatotswave  = G11omaatots /. {H-> mc, Q-> 0} // Simplify

G11omaatotlog  = (Normal @ (Int1Gom1atot + Int1Gom2atot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G1om1atot - G1om2atot // Simplify

G11omaatotlogswave = G11omaatotlog /. {H->mc, Q->0} // Simplify

G2om1atot = Normal @ Int2Gom1atot /. Log[a_]->0 // Simplify

G2om2atot = Normal @ Int2Gom2atot /. Log[a_]->0 // Simplify

G2om1atots =(((4 (H^2)-4 H ot+(mf^2)))^3) (g1m^3) ((G2om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G2om2atots = (((4 (H^2)+4 H ot+(mf^2)))^3) (g1p^3) ((G2om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G22omaatots = (G2om1atots + G2om2atots) + O[ot]^2// Simplify

G22omaatotswave  = G22omaatots /. {H-> mc, Q-> 0} // Simplify

G22omaatotlog  = (Normal @ (Int2Gom1atot + Int2Gom2atot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G2om1atot - G2om2atot // Simplify

G22omaatotlogswave = G22omaatotlog /. {H->mc, Q->0} // Simplify

G3om1atot = Normal @ Int3Gom1atot /. Log[a_]->0 // Expand // Simplify

G3om2atot = Normal @ Int3Gom2atot /. Log[a_]->0 // Expand // Simplify

G3om1atots =(H-ot)f1m(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G3om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G3om2atots =(H+ot) f1p (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G3om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G33omaatots = (G3om1atots + G3om2atots) + O[ot]^2// Simplify

G33omaatotswave  = G33omaatots /. {H-> mc, Q-> 0} // Simplify

G33omaatotlog  = (Normal @ (Int3Gom1atot + Int3Gom2atot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G3om1atot - G3om2atot // Simplify

G33omaatotlogswave = G33omaatotlog /. {H->mc, Q->0} // Simplify

G4om1atot = Normal @ Int4Gom1atot /. Log[a_]->0 // Simplify

G4om2atot = Normal @ Int4Gom2atot /. Log[a_]->0 // Simplify

G4om1atots =(H-ot)f1m(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G4om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G4om2atots =(H+ot) f1p (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G4om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G44omaatots = (G4om1atots + G4om2atots) + O[ot]^2// Simplify

G44omaatotswave  = G44omaatots /. {H-> mc, Q-> 0} // Simplify

G44omaatotlog  = (Normal @ (Int4Gom1atot + Int4Gom2atot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G4om1atot - G4om2atot // Simplify

G44omaatotlogswave = G44omaatotlog /. {H->mc, Q->0} // Simplify

G5om1atot = Normal @ Int5Gom1atot /. Log[a_]->0 // Simplify

G5om2atot = Normal @ Int5Gom2atot /. Log[a_]->0 // Simplify

G5om1atots =(((4 (H^2)-4 H ot+(mf^2)))^3) (g1m^3) ((G5om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G5om2atots =(((4 (H^2)+4 H ot+(mf^2)))^3) (g1p^3) ((G5om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G55omaatots = (G5om1atots + G5om2atots) + O[ot]^2// Simplify

G55omaatotswave  = G55omaatots /. {H-> mc, Q-> 0} // Simplify

G55omaatotlog  = (Normal @ (Int5Gom1atot + Int5Gom2atot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G5om1atot - G5om2atot // Simplify

G55omaatotlogswave = G55omaatotlog /. {H->mc, Q->0} // Simplify

G6om1atot = Normal @ Int6Gom1atot /. Log[a_]->0 //Expand // Simplify

G6om2atot = Normal @ Int6Gom2atot /. Log[a_]->0 // Expand // Simplify

G6om1atots =(H-ot)f1m(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G6om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G6om2atots =(H+ot) f1p (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G6om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G66omaatots = (G6om1atots + G6om2atots) + O[ot]^2// Simplify

G66omaatotswave  = G66omaatots /. {H-> mc, Q-> 0} // Simplify

G66omaatotlog  = (Normal @ (Int6Gom1atot + Int6Gom2atot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G6om1atot - G6om2atot // Simplify

G66omaatotlogswave = G66omaatotlog /. {H->mc, Q->0} // Simplify

G12om1atot = Normal @ Int12Gom1atot /. Log[a_]->0 // Simplify

G12om2atot = Normal @ Int12Gom2atot /. Log[a_]->0 // Simplify

G12om1atots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G12om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G12om2atots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G12om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G12omaatots = (G12om1atots + G12om2atots) + O[ot]^2// Simplify

G12omaatotswave  = G12omaatots /. {H-> mc, Q-> 0} // Simplify

G12omaatotlog  = (Normal @ (Int12Gom1atot + Int12Gom2atot) /. (* Log terms only *) {Log[-(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[-(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G12om1atot - G12om2atot // Simplify

G12omaatotlogswave = G12omaatotlog /. {H->mc, Q->0} // Simplify

G13om1atot = Normal @ Int13Gom1atot /. Log[a_]->0 // Simplify

G13om2atot = Normal @ Int13Gom2atot /. Log[a_]->0 // Simplify

G13om1atots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G13om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G13om2atots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G13om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G13omaatots = (G13om1atots + G13om2atots) + O[ot]^2// Simplify

G13omaatotswave  = G13omaatots /. {H-> mc, Q-> 0} // Simplify

G13omaatotlog  = (Normal @ (Int13Gom1atot + Int13Gom2atot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G13om1atot - G13om2atot /.Kt-> Sqrt[ot^2 - mf^2]+ O[ot]^2// Simplify

G13omaatotlogswave = (((H-ot)(H+ot) f1m f1p G13omaatotlog) /. {H->mc, Q->0} ) + O[ot]^2// Simplify

G14om1atot = Normal @ Int14Gom1atot /. Log[a_]->0 // Simplify

G14om2atot = Normal @ Int14Gom2atot /. Log[a_]->0 // Simplify

G14om1atots =(H-ot)f1m (((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G14om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G14om2atots =(H+ot) f1p (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G14om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G14omaatots = (G14om1atots + G14om2atots) + O[ot]^2// Simplify

G14omaatotswave  = G14omaatots /. {H-> mc, Q-> 0} // Simplify

G14omaatotlog  = (Normal @ (Int14Gom1atot + Int14Gom2atot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G14om1atot - G14om2atot // Simplify

G14omaatotlogswave = G14omaatotlog /. {H->mc, Q->0} // Simplify

G15om1atot = Normal @ Int15Gom1atot /. Log[a_]->0 // Simplify

G15om2atot = Normal @ Int15Gom2atot /. Log[a_]->0 // Simplify

G15om1atots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G15om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G15om2atots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G15om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G15omaatots = (G15om1atots + G15om2atots) + O[ot]^2// Simplify

G15omaatotswave  = G15omaatots /. {H-> mc, Q-> 0} // Simplify

G15omaatotlog  = (Normal @ (Int15Gom1atot + Int15Gom2atot) /. (* Log terms only *) {Log[-(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[-(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (2 H (ot-Kt)+(mf^2)))/(4 H (H+ot)+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 H (H+ot)+(mf^2)))]-> ylp2} )- G15om1atot - G15om2atot // Simplify

G15omaatotlogswave = G15omaatotlog /. {H->mc, Q->0} // Simplify

G16om1atot = Normal @ Int16Gom1atot /. Log[a_]->0 // Simplify

G16om2atot = Normal @ Int16Gom2atot /. Log[a_]->0 // Simplify

G16om1atots =(4 (H^2)-4 H ot+(mf^2)) g1m((G16om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G16om2atots =(4 (H^2)+4 H ot+(mf^2)) g1p ((G16om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G16omaatots = (G16om1atots + G16om2atots) + O[ot]^2// Simplify

G16omaatotswave  = G16omaatots /. {H-> mc, Q-> 0} // Simplify

G16omaatotlog  = (Normal @ (Int16Gom1atot + Int16Gom2atot) /. (* Log terms only *) {Log[(((H-ot) (2 H (Kt-ot)+(mf^2)))/(4 H (H-ot)+(mf^2)))]->ylm1, Log[(((H-ot) ((mf^2)-2 H (Kt+ot)))/(4 H (H-ot)+(mf^2)))]-> ylm2, Log[(((H+ot) (2 H (ot-Kt)+(mf^2)))/(4 H (H+ot)+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 H (H+ot)+(mf^2)))]-> ylp2} )- G16om1atot - G16om2atot // Simplify

G16omaatotlogswave = (G16omaatotlog /. {H->mc, Q->0}) + O[ot]^2 // Simplify

G23om1atot = Normal @ Int23Gom1atot /. Log[a_]->0 // Simplify

G23om2atot = Normal @ Int23Gom2atot /. Log[a_]->0 // Simplify

G23om1atots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G23om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G23om2atots =(((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G23om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G23omaatots = (G23om1atots + G23om2atots) + O[ot]^2// Simplify

G23omaatotswave  = G23omaatots /. {H-> mc, Q-> 0} // Simplify

G23omaatotlog  = (Normal @ (Int23Gom1atot + Int23Gom2atot) /. (* Log terms only *) {Log[-(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[-(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G23om1atot - G23om2atot /. Kt->Sqrt[ot^2 - mf^2]// Simplify

G23omaatotlogswave = G23omaatotlog /. {H->mc, Q->0} // Simplify

G24om1atot = Normal @ Int24Gom1atot /. Log[a_]->0 // Simplify

G24om2atot = Normal @ Int24Gom2atot /. Log[a_]->0 // Simplify

G24om1atots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G24om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G24om2atots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G24om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G24omaatots = (G24om1atots + G24om2atots) + O[ot]^2// Simplify

G24omaatotswave  = G24omaatots /. {H-> mc, Q-> 0} // Simplify

G24omaatotlog  = (Normal @ (Int24Gom1atot + Int24Gom2atot) /. (* Log terms only *) {Log[-(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[-(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (2 H (ot-Kt)+(mf^2)))/(4 H (H+ot)+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 H (H+ot)+(mf^2)))]-> ylp2} )- G24om1atot - G24om2atot // Simplify

G24omaatotlogswave = G24omaatotlog /. {H->mc, Q->0} // Simplify

G25om1atot = Normal @ Int25Gom1atot /. Log[a_]->0 // Expand // Simplify

G25om2atot = Normal @ Int25Gom2atot /. Log[a_]->0 // Expand // Simplify

G25om1atots =(((4 (H^2)-4 H ot+(mf^2)))^3) (g1m^3) ((G25om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G25om2atots = (((4 (H^2)+4 H ot+(mf^2)))^3) (g1p^3) ((G25om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G25omaatots = (G25om1atots + G25om2atots) + O[ot]^2// Simplify

G25omaatotswave  = G25omaatots /. {H-> mc, Q-> 0} // Simplify

G25omaatotlog  = (Normal @ (Int25Gom1atot + Int25Gom2atot) /. (* Log terms only *) {Log[-(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[-(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (2 H (ot-Kt)+(mf^2)))/(4 H (H+ot)+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 H (H+ot)+(mf^2)))]-> ylp2} )- G25om1atot - G25om2atot // Simplify

G25omaatotlogswave = G25omaatotlog /. {H->mc, Q->0} // Simplify

G26om1atot = Normal @ Int26Gom1atot /. Log[a_]->0 // Simplify

G26om2atot = Normal @ Int26Gom2atot /. Log[a_]->0 // Simplify

G26om1atots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G26om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G26om2atots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G26om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G26omaatots = (G26om1atots + G26om2atots) + O[ot]^2// Simplify

G26omaatotswave  = G26omaatots /. {H-> mc, Q-> 0} // Simplify

G26omaatotlog  = (Normal @ (Int26Gom1atot + Int26Gom2atot) /. (* Log terms only *) {Log[(((H-ot) (2 H (Kt-ot)+(mf^2)))/(4 H (H-ot)+(mf^2)))]->ylm1, Log[(((H-ot) ((mf^2)-2 H (Kt+ot)))/(4 H (H-ot)+(mf^2)))]-> ylm2, Log[(((H+ot) (2 H (ot-Kt)+(mf^2)))/(4 H (H+ot)+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 H (H+ot)+(mf^2)))]-> ylp2} )- G26om1atot - G26om2atot // Simplify

G26omaatotlogswave = G26omaatotlog /. {H->mc, Q->0} // Simplify

G34om1atot = Normal @ Int34Gom1atot /. Log[a_]->0 // Simplify

G34om2atot = Normal @ Int34Gom2atot /. Log[a_]->0 // Simplify

G34om1atots =(4 (H^2)-4 H ot+(mf^2)) g1m ((G34om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G34om2atots = (4 (H^2)+4 H ot+(mf^2)) g1p ((G34om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G34omaatots = (G34om1atots + G34om2atots) + O[ot]^2// Simplify

G34omaatotswave  = G34omaatots /. {H-> mc, Q-> 0} // Simplify

G34omaatotlog  = (Normal @ (Int34Gom1atot + Int34Gom2atot) /. (* Log terms only *) {Log[(((H-ot) (2 H (Kt-ot)+(mf^2)))/(4 H (H-ot)+(mf^2)))]->ylm1, Log[(((H-ot) ((mf^2)-2 H (Kt+ot)))/(4 H (H-ot)+(mf^2)))]-> ylm2, Log[(((H+ot) (2 H (ot-Kt)+(mf^2)))/(4 H (H+ot)+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 H (H+ot)+(mf^2)))]-> ylp2} )- G34om1atot - G34om2atot // Simplify

G34omaatotlogswave = (G34omaatotlog /. {H->mc, Q->0}) + O[ot]^2 // Simplify

G35om1atot = Normal @ Int35Gom1atot /. Log[a_]->0 // Simplify

G35om2atot = Normal @ Int35Gom2atot /. Log[a_]->0 // Simplify

G35om1atots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G35om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G35om2atots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G35om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G35omaatots = (G35om1atots + G35om2atots) + O[ot]^2// Simplify

G35omaatotswave  = G35omaatots /. {H-> mc, Q-> 0} // Simplify

G35omaatotlog  = (Normal @ (Int35Gom1atot + Int35Gom2atot) /. (* Log terms only *) {Log[(((H-ot) (2 H (Kt-ot)+(mf^2)))/(4 H (H-ot)+(mf^2)))]->ylm1, Log[(((H-ot) ((mf^2)-2 H (Kt+ot)))/(4 H (H-ot)+(mf^2)))]-> ylm2, Log[(((H+ot) (2 H (ot-Kt)+(mf^2)))/(4 H (H+ot)+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 H (H+ot)+(mf^2)))]-> ylp2} )- G35om1atot - G35om2atot // Simplify

G35omaatotlogswave = G35omaatotlog /. {H->mc, Q->0} // Simplify

G36om1atot = Normal @ Int36Gom1atot /. Log[a_]->0 // Simplify

G36om2atot = Normal @ Int36Gom2atot /. Log[a_]->0 // Simplify

G36om1atots =(H-ot) f1m ((G36om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G36om2atots =(H+ot) f1p  ((G36om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G36omaatots = (G36om1atots + G36om2atots) + O[ot]^2// Simplify

G36omaatotswave  = G36omaatots /. {H-> mc, Q-> 0} // Simplify

G36omaatotlog  = (Normal @ (Int36Gom1atot + Int36Gom2atot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G36om1atot - G36om2atot // Simplify

G36omaatotlogswave = G36omaatotlog /. {H->mc, Q->0} // Simplify

G45om1atot = Normal @ Int45Gom1atot /. Log[a_]->0 // Simplify

G45om2atot = Normal @ Int45Gom2atot /. Log[a_]->0 // Simplify

G45om1atots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G45om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G45om2atots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G45om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G45omaatots = (G45om1atots + G45om2atots) + O[ot]^2// Simplify

G45omaatotswave  = G45omaatots /. {H-> mc, Q-> 0} // Simplify

G45omaatotlog  = (Normal @ (Int45Gom1atot + Int45Gom2atot) /. (* Log terms only *) {Log[-(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[-(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G45om1atot - G45om2atot // Simplify

G45omaatotlogswave = G45omaatotlog /. {H->mc, Q->0} // Simplify

G46om1atot = Normal @ Int46Gom1atot /. Log[a_]->0 // Simplify

G46om2atot = Normal @ Int46Gom2atot /. Log[a_]->0 // Simplify

G46om1atots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G46om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G46om2atots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G46om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G46omaatots = (G46om1atots + G46om2atots) + O[ot]^2// Simplify

G46omaatotswave  = G46omaatots /. {H-> mc, Q-> 0} // Simplify

G46omaatotlog  = (Normal @ (Int46Gom1atot + Int46Gom2atot) /. (* Log terms only *) {Log[(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G46om1atot - G46om2atot // Simplify

G46omaatotlogswave = (G46omaatotlog /. {H->mc, Q->0}) + O[ot]^2 // Simplify

G56om1atot = Normal @ Int56Gom1atot /. Log[a_]->0 // Simplify

G56om2atot = Normal @ Int56Gom2atot /. Log[a_]->0 // Simplify

G56om1atots =(((4 (H^2)-4 H ot+(mf^2)))^2) (g1m^2) ((G56om1atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G56om2atots = (((4 (H^2)+4 H ot+(mf^2)))^2) (g1p^2) ((G56om2atot/Kt )/.Kt->Sqrt[(ot^2)-(mf^2)])Kt //Simplify

G56omaatots = (G56om1atots + G56om2atots) + O[ot]^2// Simplify

G56omaatotswave  = G56omaatots /. {H-> mc, Q-> 0} // Simplify

G56omaatotlog  = (Normal @ (Int56Gom1atot + Int56Gom2atot) /. (* Log terms only *) {Log[-(((H-ot) (-2 H Kt+2 H ot-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]->ylm1, Log[-(((H-ot) (2 H (Kt+ot)-(mf^2)))/(4 (H^2)-4 H ot+(mf^2)))]-> ylm2, Log[(((H+ot) (-2 H Kt+2 H ot+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]->ylp1, Log[(((H+ot) (2 H (Kt+ot)+(mf^2)))/(4 (H^2)+4 H ot+(mf^2)))]-> ylp2} )- G56om1atot - G56om2atot // Simplify

G56omaatotlogswave = G56omaatotlog /. {H->mc, Q->0} // Simplify

Combining to get total finite thermal antifermion contribution (to be multiplied with -nF)

Totfinitea = (G11omaatots + G22omaatots + G33omaatots + G12omaatots + G13omaatots + G23omaatots) + (G44omaatots + G55omaatots + G66omaatots + G45omaatots + G46omaatots + G56omaatots)-(G14omaatots + G15omaatots + G16omaatots + G24omaatots + G25omaatots  + G26omaatots + G34omaatots + G35omaatots + G36omaatots) /.Q->P// Simplify

TotfiniteaDirac = G11omaatots + G22omaatots + G33omaatots +G12omaatots + G13omaatots + G23omaatots + O[mf]^2/.Q->P// Expand  // Simplify

Total finite part from gamma, f and fbar: Need to integrate *separately* with nB or -nF before adding:

Totfinitegammam2 =Totfinitegamma + O[mf]^4 // Simplify

Totfinitefm2 =(Totfinitef/.Kt-> ot)+ O[mf]^4 // Simplify

Totfiniteam2 =(Totfinitea /.Kt-> ot)+ O[mf]^4 // Simplify

Finitegamma = Integrate[Normal@Totfinitegammam2 nB, {ω, 0, Infinity}]

Finitef = Integrate[-Normal@Totfinitefm2 nF, {ot, 0, Infinity}]

Finitea = Integrate[-Normal@Totfiniteam2 nF, {ot, 0, Infinity}]

FiniteMajorana1 = Finitegamma + Finitef + Finitea // Simplify

FiniteMajorana = (* Now appears to have a 1/mphi^4 contribution !! *)  (Coefficient[(mh^8)Normal@FiniteMajorana1, mh, 4] / ((mh^(4 ))) // Simplify)+ (Coefficient[(mh^8)Normal@FiniteMajorana1, mh, 2] / ((mh^(6 ))) // Simplify)+ (Coefficient[(mh^8)Normal@FiniteMajorana1, mh, 0] / ((mh^(8 ))) // Simplify)

FiniteMajoranaswave = (* Now appears to have a 1/mphi^4 contribution !! *)  (Coefficient[(mh^8)Normal@FiniteMajorana1, mh, 4] / ((mh^(4 ))) /.{H->mc, P->0}// Simplify)+ (Coefficient[(mh^8)Normal@FiniteMajorana1, mh, 2] / ((mh^(6 ))) /.{H->mc, P->0}// Simplify)+ (Coefficient[(mh^8)Normal@FiniteMajorana1, mh, 0] / ((mh^(8 ))) /.{H->mc, P->0}// Simplify)

FinitegammaDirac = Integrate[Normal@TotfinitegammaDirac nB, {ω, 0, Infinity}]

FinitefDirac = Integrate[-Normal@TotfinitefDirac nF/.Kt-> ot, {ot, 0, Infinity}]

FiniteaDirac = Integrate[-Normal@TotfiniteaDirac nF/. Kt-> ot, {ot, 0, Infinity}]

FiniteDirac1 = (FinitegammaDirac + FinitefDirac + FiniteaDirac) + O[mf]^4 // Simplify

FiniteDiracswave1 = FiniteDirac1 /.{H-> mc, P-> 0} // Simplify

FiniteDiracswave = (* Now appears to have a 1/mphi^4 contribution !! *)  (Coefficient[(mh^8)Normal@FiniteDirac1, mh, 4] / ((mh^(4 ))) /.{H->mc, P->0}// Simplify)+ (Coefficient[(mh^8)Normal@FiniteDirac1, mh, 2] / ((mh^(6 ))) /.{H->mc, P->0}// Simplify)+ (Coefficient[(mh^8)Normal@FiniteDirac1, mh, 0] / ((mh^(8 ))) /.{H->mc, P->0}// Simplify)

Collinear Divergences: removed to separate file