On polynomial algebras and relativistic wave equations

Nalini, B. Menon

dc.contributor.author	Nalini, B. Menon
dc.date.accessioned	2009-08-04T10:39:32Z
dc.date.available	2009-08-04T10:39:32Z
dc.date.issued	2009-08-04T10:39:32Z
dc.date.submitted	1972
dc.identifier.uri	https://dspace.imsc.res.in/xmlui/handle/123456789/38
dc.description.abstract	This thesis deals with polynomial algebras and applications to relativistic wave equations. It consists of three parts, Part I deals with polynomial algebras and some applications to the higher spin theories of relativistic wave equations. Part II deals with the general involutional matrices, and their representations. Part III discussses the relativistic equations for a spin 1/2 particle inequivalent to the Dirac equations and the algebra involved. The thesis deals with the generalisations of L-Matrix theory on the one hand to more general polynomial algebras, and on the other to problems relating to higher spins.	en_US
dc.subject	Polynomial Algebra	en_US
dc.subject	Wave Equations	en_US
dc.subject	L-Matrices	en_US
dc.title	On polynomial algebras and relativistic wave equations	en_US
dc.type.degree	Ph.D	en_US
dc.type.institution	University of Madras	en_US
dc.description.advisor	Ramakrishnan, Alladi
dc.description.pages	viii; 98p.	en_US
dc.type.mainsub	Physics	en_US