Jinwei Yang

activity

20242026

collaborators

4 papers

math.QA2026

$N = 1$ super Virasoro tensor categories

Thomas Creutzig, Robert McRae, Florencia Orosz Hunziker +1

We show that the category of $C_{1}$ -cofinite modules for the universal $N = 1$ super Virasoro vertex operator superalgebra $S (c, 0)$ at any central charge $c$ is locally fini…

math.QA2025

The non-semisimple Kazhdan-Lusztig category for affine $sl_{2}$ at admissible levels

Robert McRae, Jinwei Yang

We show that Kazhdan and Lusztig's category $K L^{k} (sl_{2})$ of modules for the affine Lie algebra $sl_{2}$ at an admissible level $k$ , equivalently the c…

math.QA2025

Structure of Virasoro tensor categories at central charge $13 - 6 p - 6 p^{- 1}$ for integers $p > 1$

Robert McRae, Jinwei Yang

Let $O_{c}$ be the category of finite-length central-charge- $c$ modules for the Virasoro Lie algebra whose composition factors are irreducible quotients of reducible Verma…

math.QA2024

Ribbon categories of weight modules for affine $sl_{2}$ at admissible levels

Thomas Creutzig, Robert McRae, Jinwei Yang

We show that the braided tensor category of finitely-generated weight modules for the simple affine vertex operator algebra $L_{k} (sl_{2})$ of $sl_{2}$ at any admis…

N=1 super Virasoro tensor categories

The non-semisimple Kazhdan-Lusztig category for affine sl2​ at admissible levels

Structure of Virasoro tensor categories at central charge 13−6p−6p−1 for integers p>1

Ribbon categories of weight modules for affine sl2​ at admissible levels

$N = 1$ super Virasoro tensor categories

The non-semisimple Kazhdan-Lusztig category for affine $sl_{2}$ at admissible levels

Structure of Virasoro tensor categories at central charge $13 - 6 p - 6 p^{- 1}$ for integers $p > 1$

Ribbon categories of weight modules for affine $sl_{2}$ at admissible levels