Bin Hu

collaborators

2 papers

math.GR2017

On generalized $σ$ -soluble groups

Jianhong Huang, Bin Hu, Alexander N. Skiba

Let $σ = {σ_{i} ∣ i \in I}$ be a partition of the set of all primes $P$ and $G$ a finite group. Let $σ (G) = {σ_{i} : σ_{i} \cap π (G) \neq = \emptyset$ . A set $H$ of subgroups…

math.GR2017

On one generalization of modular subgroups

Jianhong Huang, Bin Hu, Xun Zheng

Let $G$ be a finite group. If $M_{n} < M_{n - 1} < \dots < M_{1} < M_{0} = G$ where $M_{i}$ is a maximal subgroup of $M_{i - 1}$ for all $i = 1, \dots, n$ , then $M_{n}$ ( $n > 0$ ) is an \emph{$…

On generalized σ-soluble groups

On one generalization of modular subgroups

On generalized $σ$ -soluble groups