activity
20092026
most citedJordan Derivations and Antiderivations of Generalized Matrix Algebras

4 citations · 19 across the 18 of their papers we have counts for

collaborators

18 papers

math.NT2026

Core abaci and Diophantine equations I: fundamental weight

Yanbo Li, Jiansheng Zhang, Shasha Zhu

In the light of a series of papers on moving vectors, we define and study core abaci of classical affine types for arbitrary charge. This greatly extends the concept of cores with…

math.RA2023

Semisimplicity of affine cellular algebras

Yanbo Li, Bowen Sun

In this note, we prove that an affine cellular algebra is semisimple if and only if the scheme associated to is reduced and 0-dimensional, and the bilinear forms with respe…

math.RA2023

Derivations and Hochschild cohomology of zigzag algebras

Yanbo Li, Zeren Zheng

Let be a connected graph without loops, cycles or multiple edges and the corresponding zigzag algebra. Then every Jordan derivation of is a derivation. Moreover,…

math.RT2023★ 1 cited

Moving vectors I: Representation type of blocks of Ariki-Koike algebras

Yanbo Li, Xiangyu Qi

We introduce a new invariant for blocks of Ariki-Koike algebras, called block moving vector, which is a vector of non-negative integers summing up to the weight of the block. In th…

math.RT2020

On Grothendieck ring of the sequence of walled Brauer algebras

Pei Wang, Yanbo Li

In this paper, we provide a diagrammatic approach to study the branching rules for cell modules on a sequence of walled Brauer algebras. This also allows us to calculate the struct…

math.RT2020

Semi-simplicity of Temperley-Lieb Algebras of type D

Yanbo Li, Xiaolin Shi

We provide a necessary and sufficient condition for a type D Temperley-Lieb algebra being semi-simple by studying branching rule for cell modules. As a byproduct,…