A. Skiba

activity

20112024

most citedA generalisation of Schenkman's theorem

7 citations · 22 across the 25 of their papers we have counts for

collaborators

Showing 2016Show all

4 papers · 1 filter

math.GR2016

On finite $P σ T$ -groups

Alexander N. Skiba

Let $σ = {σ_{i} ∣ i \in I}$ be some partition of the set of all primes $P$ and $G$ a finite group. $G$ is said to be \emph{ $σ$ -soluble} if every chief factor $H / K$ of $G$ is a…

math.GR2016

On $σ$ -semipermutable subgroups of finite groups

Wenbin Guo, Alexander N. Skiba

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

math.GR2016★ 7 cited

Finite groups whose $n$ -maximal subgroups are $σ$ -subnormal

Wenbin Guo, Alexander N. Skiba

Let $σ = {σ_{i} ∣ i \in I}$ be some partition of the set of all primes $P$ . A set $H$ of subgroups of $G$ is said to be a \emph{complete Hall $σ$ -set} of $G$ if every m…

math.GR2016★ 4 cited

On $Π$ -permutable subgroups of finite groups

Wenbin Guo, A. N. Skiba

Let $σ = {σ_{i} ∣ i \in I}$ be some partition of the set of all primes $P$ and $Π$ a non-empty subset of the set $σ$ . A set $H$ of subgroups of a finite group $G$ is sa…

On finite PσT-groups

On σ-semipermutable subgroups of finite groups

Finite groups whose n-maximal subgroups are σ-subnormal

On Π-permutable subgroups of finite groups

On finite $P σ T$ -groups

On $σ$ -semipermutable subgroups of finite groups

Finite groups whose $n$ -maximal subgroups are $σ$ -subnormal

On $Π$ -permutable subgroups of finite groups