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On braided tensor categories of type BCD | | Imre Tuba
; Hans Wenzl
; | | Date: |
14 Dec 2002 | | Subject: | Quantum Algebra; Rings and Algebras; Representation Theory MSC-class: 20G42, 17B37 (Primary) 18D10, 20F36, 20C08, 46L37 (Secondary) | math.QA math.RA math.RT | | Abstract: | We give a full classification of all braided semisimple tensor categories whose Grothendieck semiring is the one of Rep(O(infty) (formally), Rep(O(N), Rep(Sp(N) or of one of its associated fusion categories. If the braiding is not symmetric, they are completely determined by the eigenvalues of a certain braiding morphism, and we determine precisely which values can occur in the various cases. If the category allows a symmetric braiding, it is essentially determined by the dimension of the object corresponding to the vector representation. | | Source: | arXiv, math.QA/0301142 | | Services: | Forum | Review | PDF | Favorites | |
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