Zhen-Lin Wu

activity

20162023

most citedOn the sharp Baer--Suzuki theorem for

π

-radicals: sporadic groups

7 citations · 8 across the 6 of their papers we have counts for

collaborators

Showing 2021Show all

3 papers · 1 filter

math.GR2021★ 7 cited

On the sharp Baer--Suzuki theorem for $π$ -radicals: sporadic groups

Nanying Yang, Zhenfeng Wu, Danila O. Revin

Let $π$ be a proper subset of the set of all primes. Denote by $r$ the smallest prime which does not belong to $π$ and set $m = r$ if $r = 2$ or $3$ and $m = r - 1$ if $r \geqslant 5…

math.GR2021★ 1 cited

On the sharp Baer--Suzuki theorem for the $π$ -radical

Nanying Yang, Zhenfeng Wu, Danila O. Revin +1

Let $π$ be a set of primes such that $∣ π ∣ ⩾ 2$ and $π$ differs from the set of all primes. Denote by $r$ the smallest prime which does not belong to $π$ and set $m = r$ if $r=…

math.GR2021

On finite groups factorized by $σ$ -nilpotent subgroups

Zhenfeng Wu, Chi Zhang

Let $G$ be a finite group and $σ = {σ_{i} ∣ i \in I}$ be a partition of the set of all primes $P$ , that is, $P = ⋃_{i \in I} σ_{i}$ and $σ_{i} \cap σ_{j} = \emptyset$ …

On the sharp Baer--Suzuki theorem for π-radicals: sporadic groups

On the sharp Baer--Suzuki theorem for the π-radical

On finite groups factorized by σ-nilpotent subgroups

On the sharp Baer--Suzuki theorem for $π$ -radicals: sporadic groups

On the sharp Baer--Suzuki theorem for the $π$ -radical

On finite groups factorized by $σ$ -nilpotent subgroups