33 citations · 87 across the 13 of their papers we have counts for
10 papers · 1 filter
On module categories related to Sp(N-1) \subset Sl(N)
Hans Wenzl
Let $V=\C^N$ with odd. We construct a -deformation of $\End_{Sp(N-1)}(V^{\otimes n})$ which contains $\End_{U_q\sl_N}(V^{\otimes n})$. It is a quotient of an abstract two-va…
Dualities for spin representations
Hans Wenzl
Let be the spinor representation of , for odd and not a rooot of unity. We show that the commutant of its action on is given by a…
Braid Rigidity for Path Algebras
Lilit Martirosyan, Hans Wenzl
Path algebras are a convenient way of describing decompositions of tensor powers of an object in a tensor category. If the category is braided, one obtains representations of the b…
On representations of
Hans Wenzl
We study representations of the non-standard quantum deformation of via a Verma module approach. This is used to recover the classification of finite-dimensional…
Braid group representations are Gaussian
Eric C. Rowell, Hans Wenzl
We give a description of the centralizer algebras for tensor powers of spin objects in the pre-modular categories (for odd) and (for even) in terms of qu…
On centralizer algebras for spin representations
Hans Wenzl
We give a presentation of the centralizer algebras for tensor products of spinor representations of quantum groups via generators and relations. In the even-dimensional case, this…