Mingjie Li

works on

cuspidal modules 1 finite-dimensional modules 1 finite w-algebra 1 gl_n embedding 1 minimal nilpotent 1 sl_{n+1} representations 1

From the 1 of 2 linked papers with an AI index.

collaborators

2 papers

math.RT2026

Irreducible cuspidal $sl_{n + 1}$ -modules from finite-dimensional modules over the minimal nilpotent finite $W$ -algebra

Genqiang Liu, Mingjie Li

The paper shows that every finite‑dimensional irreducible module over the minimal nilpotent finite W‑algebra for $\mathfrak{sl}_{n+1}$ can be realized as a quotient of a finite‑d…

math.RT2024

Minimal nilpotent finite $W$ -algebra and cuspidal module category of $sp_{2 n}$

Genqiang Liu, Mingjie Li

Let $U_{S}$ be the localization of $U (sp_{2 n})$ with respect to the Ore subset $S$ generated by the root vectors $X_{I^µ_{1} - I^µ_{2}}, \dots, X_{I^µ_{1} - I^µ_{n}}, X_{2 I^µ_{1}}$ . We show th…

Irreducible cuspidal sln+1​-modules from finite-dimensional modules over the minimal nilpotent finite W-algebra

Minimal nilpotent finite W-algebra and cuspidal module category of sp2n​

Irreducible cuspidal $sl_{n + 1}$ -modules from finite-dimensional modules over the minimal nilpotent finite $W$ -algebra

Minimal nilpotent finite $W$ -algebra and cuspidal module category of $sp_{2 n}$