activity
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

collaborators

12 papers

math.FA2020

Cyclic Composition Operators on Segal-Bargmann space

G. Ramesh, B. Sudip ranjan, D. Venku Naidu

We study the hypercyclic, supercyclic and cyclic properties of composition operator on the Segal-Bargmann space , where , $A\in \mathcal{…

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.RA2012★ 2 cited

Twisted quantum Drinfeld Hecke algebras

Deepak Naidu

We generalize quantum Drinfeld Hecke algebras by incorporating a 2-cocycle on the associated finite group. We identify these algebras as specializations of deformations of twisted…

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.RA2011★ 3 cited

Hochschild cohomology and quantum Drinfeld Hecke algebras

Deepak Naidu, Sarah Witherspoon

Quantum Drinfeld Hecke algebras are generalizations of Drinfeld Hecke algebras in which polynomial rings are replaced by quantum polynomial rings. We identify these algebras as def…

math.RA2009

Hochschild cohomology of group extensions of quantum symmetric algebras

Deepak Naidu, Piyush Shroff, Sarah Witherspoon

Quantum symmetric algebras (or noncommutative polynomial rings) arise in many places in mathematics. In this article we find the multiplicative structure of their Hochschild cohomo…