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20062020
most citedLagrangian subcategories and braided tensor equivalences of twisted quantum doubles of finite groups

49 citations · 67 across the 10 of their papers we have counts for

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8 papers · 1 filter

math.QA2013★ 4 cited

Classification of integral modular categories of Frobenius-Perron dimension pq^4 and p^2q^2

Paul Bruillard, César Galindo, Seung-Moon Hong +5

We classify integral modular categories of dimension pq^4 and p^2q^2 where p and q are distinct primes. We show that such categories are always group-theoretical except for categor…

math.QA2011★ 1 cited

Crossed pointed categories and their equivariantizations

Deepak Naidu

We propose the notion of quasi-abelian third cohomology of crossed modules, generalizing Eilenberg and MacLane's abelian cohomology and Ospel's quasi-abelian cohomology, and classi…

math.QA2009

Centers of graded fusion categories

Shlomo Gelaki, Deepak Naidu, Dmitri Nikshych

Let C be a fusion category faithfully graded by a finite group G and let D be the trivial component of this grading. The center Z(C) of C is shown to be canonically equivalent to a…

math.QA2009★ 2 cited

A finiteness property for braided fusion categories

Deepak Naidu, Eric C. Rowell

We introduce a finiteness property for braided fusion categories, describe a conjecture that would characterize categories possessing this, and verify the conjecture in a number of…

math.QA2008★ 6 cited

Fusion subcategories of representation categories of twisted quantum doubles of finite groups

Deepak Naidu, Dmitri Nikshych, Sarah Witherspoon

We describe all fusion subcategories of the representation category of a twisted quantum double of a finite group. In view of the fact that every group-theoretical braided fusion c…

math.QA2007

Some properties of group-theoretical categories

Shlomo Gelaki, Deepak Naidu

We first show that every group-theoretical category is graded by a certain double coset ring. As a consequence, we obtain a necessary and sufficient condition for a group-theoretic…