Z. Qiu

activity

20232025

collaborators

4 papers

math.GR2025

On the $I C$ - $Π$ -property of subgroups of finite groups

Zhengtian Qiu, Shouhong Qiao

Let $H$ be a subgroup of a finite group $G$ . We say that $H$ satisfies the $Π$ -property in $G$ if $∣ G / K : N_{G / K} ((H \cap L) K / K) ∣$ is a $π ((H \cap L) K / K)$ -number fo…

math.GR2024

On the partial $L$ - $Π$ -property of subgroups of finite groups

Zhengtian Qiu, Adolfo Ballester-Bolinches

Let $H$ be a subgroup of a finite group $G$ . We say that $H$ satisfies the partial $L$ - $Π$ -property in $G$ if $H ⊴ G$ , or if $ | G / K : \mathrm{N} _{G /…

math.GR2024

A note on the $Π$ -property of some subgroups of finite groups

Zhengtian Qiu, Jianjun Liu, Guiyun Chen

Let $H$ be a subgroup of a finite group $G$ . We say that $H$ satisfies the $Π$ -property in $G$ if for any chief factor $L / K$ of $G$ , $ |G/K : N_{G/K}(HK/K\cap L/K )|…

math.GR2023

Finite groups with some subgroups satisfying the partial $Π$ -property

Zhengtian Qiu, Guiyun Chen, Jianjun Liu

Let $H$ be a subgroup of a finite group $G$ . We say that $H$ satisfies the partial $Π$ -property in $G$ if there exists a chief series $ \varGamma_{G}: 1 =G_{0} < G_{1} < \…

On the IC-Π-property of subgroups of finite groups

On the partial L-Π-property of subgroups of finite groups

A note on the Π-property of some subgroups of finite groups

Finite groups with some subgroups satisfying the partial Π-property

On the $I C$ - $Π$ -property of subgroups of finite groups

On the partial $L$ - $Π$ -property of subgroups of finite groups

A note on the $Π$ -property of some subgroups of finite groups

Finite groups with some subgroups satisfying the partial $Π$ -property