V. Monakhov

activity

20092023

most citedOn the supersoluble residual of mutually permutable products

4 citations · 13 across the 16 of their papers we have counts for

collaborators

18 papers

math.GR2023

On finite groups factorised by submodular subgroups

Victor S. Monakhov, Irina L. Sokhor

A subgroup $H$ of a finite group $G$ is submodular in $G$ if there is a subgroup chain $H = H_{0} \leq \dots \leq H_{i} \leq H_{i + 1} \leq \dots \leq H_{n} = G$ such that $H_{i}$ is a modular subg…

math.GR2023

On $K F$ -subnormality and submodularity in a finite group

Victor S. Monakhov, Irina L. Sokhor

Let $F$ be a formation and let $G$ be a group. A subgroup $H$ of $G$ is $K F$ -subnormal (submodular) in $G$ if there is a subgroup chain $H=H_0\le \ H_1…

math.GR2023

On groups with modular Schmidt subgroups

Victor S. Monakhov, Irina L. Sokhor

We prove that if every Schmidt subgroup of a group $G$ is subnormal or modular, then $G / F (G)$ is cyclic

math.GR2022

On a Finite Group Generated by Subnormal Supersoluble Subgroups

Victor S. Monakhov

Supersolubility of a finite group $G = ⟨ A, B ⟩$ with the nilpotent derived subgroup $G^{'}$ is established under the condition that the subgroups $A$ and $B$ are both s…

math.GR2021

Finite groups with $P$ -subnormal and strongly permutable subgroups

V. S. Monakhov, I. L. Sokhor

Let $H$ be a subgroup of a group $G$ . The permutizer $P_{G} (H)$ is the subgroup generated by all cyclic subgroups of $G$ which permute with $H$ . A subgroup $H$ of a group $G$ is stro…

math.GR2020★ 1 cited

Finite groups with Hall 2-maximal subgroups

M. N. Konovalova, V. S. Monakhov

In this paper, we study a group in which every 2-maximal subgroup is a Hall subgroup.

On finite groups factorised by submodular subgroups

On KF-subnormality and submodularity in a finite group

On groups with modular Schmidt subgroups

On a Finite Group Generated by Subnormal Supersoluble Subgroups

Finite groups with P-subnormal and strongly permutable subgroups

Finite groups with Hall 2-maximal subgroups

On $K F$ -subnormality and submodularity in a finite group

Finite groups with $P$ -subnormal and strongly permutable subgroups