Yu Shen

most citedDerived Category of certain maximal order on

P^{2}

1 citations · 1 across the 4 of their papers we have counts for

collaborators

5 papers

math.RA2025

A counterexample to DG version of Han's conjecture

Yeqin Liu, Yu Shen

In 2004, Han proposed the following conjecture: let $B$ be a finite-dimensional $k$ -algebra. If $HH_{n} (B) \neq = 0$ for only finitely many $n \in Z$ , then $B$ is smo…

math.AG2025

Picard group action on the category of twisted sheaves

Ting Gong, Yeqin Liu, Yu Shen

In this paper, we study the category of twisted sheaves over a scheme $X$ . Let $M$ be a quasi-coherent sheaf on $X$ , and $α$ in $Br (X)$ . We show that the f…

math.RT2025

Representations of a class of infinite-dimensional primitive Lie superalgebras

Priyanshu Chakraborty, Yuhui shen, Bin Shu

In [Kac77, Section 5.4] and [Kac 98], V. G. Kac tried to raise, and finished a classification of infinite-dimensional primitive Lie superalgebras. The series $W (m, n)$ with…

math.AG2024★ 1 cited

Derived Category of certain maximal order on $P^{2}$

Yu Shen

We show that the moduli space of $A$ -line bundles with minimal second Chern class is a fine moduli space, where $A$ is a maximal quaternion order on $P^{2}$ ramified along…

math.AG2024

Morita theory of twisted sheaves on $μ_{n}$ -gerbes of line bundles

Yeqin Liu, Yu Shen

We study Morita theory of twisted sheaves on $μ_{n}$ -gerbes of line bundles $X$ . In this context, we find explicit equivalent conditions for when two Azumaya algebras on…

A counterexample to DG version of Han's conjecture

Picard group action on the category of twisted sheaves

Representations of a class of infinite-dimensional primitive Lie superalgebras

Derived Category of certain maximal order on P2

Morita theory of twisted sheaves on μn​-gerbes of line bundles

Derived Category of certain maximal order on $P^{2}$

Morita theory of twisted sheaves on $μ_{n}$ -gerbes of line bundles