10 citations · 16 across the 8 of their papers we have counts for
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Enveloping algebras of some quantum Lie algebras
Arash Pourkia
We define a family of Hopf algebra objects, , in the braided category of -modules (known as anyonic vector spaces), for which the property $ψ^2_{H\otimes H}=id_{H\…
A note on Hopf Cyclic Cohomology in Non-symmetric Monoidal Categories
Arash Pourkia
In our previous work, Hopf cyclic cohomology in braided monoidal categories, we extended the formalism of Hopf cyclic cohomology due to Connes and Moscovici and the more general ca…
A Super Version of the Connes-Moscovici Hopf Algebra
Masoud Khalkhali, Arash Pourkia
We define a super version of the Connes-Moscovici Hopf algebra, . For that, we consider the supergroup of orientation preserving diffe…
Hopf cyclic cohomology in braided monoidal categories
Masoud Khalkhali, Arash Pourkia
We extend the formalism of Hopf cyclic cohomology to the context of braided categories. For a Hopf algebra in a braided monoidal abelian category we introduce the notion of stable…