Article
A family of isomorphic fusion algebras of twisted quantum doubles of finite groups
Journal of Algebra
(2003)
Abstract
Let D<sup>ω</sup>(G) be the twisted quantum double of a finite group, G, where ω∈Z<sup>3</sup>(G,C∗). For each n∈N, there exists an ω such that D(G) and D<sup>ω</sup>(E) have isomorphic fusion algebras, where G is an extraspecial 2-group with 2<sup>2n+1</sup> elements, and E is an elementary abelian group with |E|=|G|.
Disciplines
Publication Date
January 1, 2003
DOI
10.1016/S0021-8693(02)00565-3
Citation Information
Christopher Goff. "A family of isomorphic fusion algebras of twisted quantum doubles of finite groups" Journal of Algebra Vol. 259 Iss. 2 (2003) p. 494 - 511 ISSN: 0021-8693 Available at: http://works.bepress.com/chris-goff/2/
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