activity
20062026
most citedEquivariant correspondences and the inductive Alperin weight condition for type

7 citations · 26 across the 29 of their papers we have counts for

collaborators

29 papers

math.RT2026

The Eaton--Moretó Conjecture Holds True for \(p\)-Solvable Groups

Yanjun Liu, Lizhong Wang, Jiping Zhang +1

In this paper we prove that the Eaton--Moretó conjecture holds true for all -solvable groups.

math.GR2026

A Proof of the Isaacs_Navarro_Wolf Conjecture

Quanfu Yan, Jiping Zhang

An element of a finite group is non-vanishing if no irreducible complex character vanishes on it. We prove that every non-vanishing element of a finite solvable group belongs to th…

math.GR2026

Thompson's Conjecture for Finite Simple Groups of Lie Type over Small Fields

Jun Liao, Lizhong Wang, Jiping Zhang

We prove that every finite simple group of Lie type over a field of order at most 8 contains a conjugacy class whose square is the whole group. Together with the previously establi…

math.GR2025

The Blockwise Navarro Alperin Weight Conjecture for Double Covers of Symmetric and Alternating Groups

Yucong Du, Xin Huang, Jiping Zhang

We prove the blockwise Navarro Alperin weight conjecture for double covers of symmetric and alternating groups.

math.RT2025

Generic weights for finite reductive groups

Zhicheng Feng, Gunter Malle, Jiping Zhang

This paper is motivated by the study of Alperin's weight conjecture in the representation theory of finite groups. We generalize the notion of -cuspidality in the -Harish-Cha…

math.GR2024

Control of fusion by elementary abelian subgroups of rank at least 2

Lizhong Wang, Xingzhong Xu, Jiping Zhang

In this paper, we focus on the subgroups control -fusion, and we improve the Theorem B of [4] for odd prime. For odd prime, we prove that elementary abelian subgroups of rank at…