activity
19962022
most citedRepresentations of the braid group B_3 and of SL(2,Z)

33 citations · 87 across the 13 of their papers we have counts for

collaborators

17 papers

math.QA2022

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…

hep-th2020

On SO spin vertex models

Vladimir Belavin, Doron Gepner, Hans Wenzl

We describe the Boltzmann weights of the algebra spin vertex models. Thus, we find the spin vertex models, for any , completing the case found earlier. We fu…

math.QA2020★ 3 cited

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…

math.QA2020

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…

math.RT2019

Generalized negligible morphisms and their tensor ideals

Thorsten Heidersdorf, Hans Wenzl

We introduce a generalization of the notion of a negligible morphism and study the associated tensor ideals and thick ideals. These ideals are defined by considering deformations o…

math.QA2018★ 1 cited

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…