S. Kanade

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20172022

L_{k} (osp (1∣2))

from vertex tensor categories and Jacobi forms

5 citations · 8 across the 7 of their papers we have counts for

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3 papers · 1 filter

math.QA2020

$A_{2 l}^{(2)}$ at level $- l - \frac{1}{2}$

Shashank Kanade

Let $L_{l} = L (sl_{2 l + 1}, - l - \frac{1}{2})$ be the simple vertex operator algebra based on the affine Lie algebra $sl_{2 l + 1}$ at boundary admissible lev…

math.QA2019

Braided Tensor Categories related to $B_{p}$ Vertex Algebras

Jean Auger, Thomas Creutzig, Shashank Kanade +1

The $B_{p}$ -algebras are a family of vertex operator algebras parameterized by $p \in Z_{\geq 2}$ . They are important examples of logarithmic CFTs and appear as chir…

math.QA2017★ 5 cited

Representation theory of $L_{k} (osp (1∣2))$ from vertex tensor categories and Jacobi forms

Thomas Creutzig, Jesse Frohlich, Shashank Kanade

The purpose of this work is to illustrate in a family of interesting examples how to study the representation theory of vertex operator superalgebras by combining the theory of ver…

A2l(2)​ at level −l−21​

Braided Tensor Categories related to Bp​ Vertex Algebras

Representation theory of Lk​(osp(1∣2)) from vertex tensor categories and Jacobi forms

$A_{2 l}^{(2)}$ at level $- l - \frac{1}{2}$

Braided Tensor Categories related to $B_{p}$ Vertex Algebras

Representation theory of $L_{k} (osp (1∣2))$ from vertex tensor categories and Jacobi forms