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20182021
most citedThe inductive blockwise Alperin weight condition for PSp2n(q) and odd primes

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

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math.RT2021

Restrictions of irreducible characters of finite groups of Lie type to derived subgroups and regular semisimple elements

Conghui Li

In this note, we formulate an observation that "almost all" irreducible ordinary characters of finite groups of Lie type remain irreducible when restricted to the derived subgroups…

math.RT2020

Inductive blockwise Alperin weight condition for type B and odd primes

Zhicheng Feng, Conghui Li, Jiping Zhang

By the reduction theorems of Navarro--Tiep and Späth, a way to prove the Alperin weight conjecture and its blockwise version is to verify the co-called inductive Alperin weight con…

math.RT2020

Equivariant correspondences and the inductive Alperin weight condition for type

Zhicheng Feng, Conghui Li, Jiping Zhang

In this paper, we establish the inductive Alperin weight condition for the finite simple groups of Lie type , contributing to the program to prove the Alperin weight con…

math.RT20202 cited

The inductive blockwise Alperin weight condition for PSp2n(q) and odd primes

Conghui Li

In this paper, using a criterion given by J. Brough and B. Spaeth recently, we verify the inductive blockwise Alperin weight condition for the simple groups PSp2n(q) and any odd pr…

math.RT20191 cited

An equivariant bijection between irreducible Brauer characters and weights for Sp(2n, q)

Conghui Li

The longstanding Alperin weight conjecture and its blockwise version have been reduced to simple groups recently by Navarro, Tiep, Spaeth and Koshitani. Thus, to prove this conject…