Planar Algebra of the Subgroup-Subfactor[HBNI Th 1]

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Planar Algebra of the Subgroup-Subfactor[HBNI Th 1]

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dc.contributor.author Ved Prakash, Gupta
dc.date.accessioned 2009-09-14T11:15:49Z
dc.date.available 2009-09-14T11:15:49Z
dc.date.issued 2009-09-14T11:15:49Z
dc.date.submitted 2008
dc.identifier.uri http://hdl.handle.net/123456789/114
dc.description.abstract An identification between the planar algebra of the subgroup-subfactor R x H subset of R x G is given and the G-invariant planar subalgebra of the planar algebra of the bipartite graph *n (the graph with 1 odd and n even vertices), where n = [G:H]. The crucial step in this identification process is the exhibition of a model for the basic construction tower, and thereafter of the standard invariant, of R x H subset of R x G, interms of operator matrices. The relationship between Jones' Planar algebra and Ocneanu's paragroup approaches to the standard invariant. en_US
dc.subject Planar Algebra en_US
dc.title Planar Algebra of the Subgroup-Subfactor[HBNI Th 1] en_US
dc.type.degree Ph.D en_US
dc.type.institution HBNI en_US
dc.description.advisor Sunder, V. S.
dc.description.pages xi; 102p. en_US
dc.type.mainsub Mathematics en_US

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