Yuxing Shi

most citedOn some classification of finite-dimensional Hopf algebras over the Hopf algebra

H_{b : 1}^{*}

of Kashina

4 citations · 7 across the 3 of their papers we have counts for

collaborators

3 papers

math.QA2022★ 4 cited

On some classification of finite-dimensional Hopf algebras over the Hopf algebra $H_{b : 1}^{*}$ of Kashina

Yiwei Zheng, Yun Gao, Naihong Hu +1

Let $H$ be the dual of $16$ -dimensional nontrivial semisimple Hopf algebra $H_{b : 1}$ in the classification work of Kashina \cite{K00}. We completely determine all finite-dimensiona…

math.QA2021★ 1 cited

The Nichols algebra $B (V_{ab e})$ and a class of combinatorial numbers

Yuxing Shi

We investigate the Nichols algebra $B (V_{ab e})$ which are from the Yetter-Drinfeld category of Suzuki algebras. The $4 n$ and $n^{2}$ dimensional Nichols algebras, first ap…

math.QA2021★ 2 cited

Finite dimensional Nichols algebras over Suzuki algebra II: over simple Yetter-Drinfeld modules of $A_{N 2 n + 1}^{μ λ}$

Yuxing Shi

In this paper, the author gives a complete set of simple Yetter-Drinfeld modules over Suzuki algebra $A_{N 2 n + 1}^{μ λ}$ and investigates the Nichols algebras over those irreducible…

On some classification of finite-dimensional Hopf algebras over the Hopf algebra Hb:1∗​ of Kashina

The Nichols algebra B(Vabe​) and a class of combinatorial numbers

Finite dimensional Nichols algebras over Suzuki algebra II: over simple Yetter-Drinfeld modules of AN2n+1μλ​

On some classification of finite-dimensional Hopf algebras over the Hopf algebra $H_{b : 1}^{*}$ of Kashina

The Nichols algebra $B (V_{ab e})$ and a class of combinatorial numbers

Finite dimensional Nichols algebras over Suzuki algebra II: over simple Yetter-Drinfeld modules of $A_{N 2 n + 1}^{μ λ}$