activity
20162023
most citedFinite soluble groups with nilpotent wide subgroups

2 citations · 2 across the 7 of their papers we have counts for

collaborators

7 papers

math.GR2023

On finite groups factorised by submodular subgroups

Victor S. Monakhov, Irina L. Sokhor

A subgroup of a finite group is submodular in if there is a subgroup chain such that is a modular subg…

math.GR2023

On -subnormality and submodularity in a finite group

Victor S. Monakhov, Irina L. Sokhor

Let be a formation and let be a group. A subgroup of is -subnormal (submodular) in 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 is subnormal or modular, then is cyclic

math.GR2021

Finite groups with -subnormal and strongly permutable subgroups

V. S. Monakhov, I. L. Sokhor

Let be a subgroup of a group . The permutizer is the subgroup generated by all cyclic subgroups of which permute with . A subgroup of a group is stro…

math.GR2020

The continuation of finite -groups theory

Irina Sokhor

We describe the structure of finite groups with -subnormal or self-normalizing primary cyclic subgroups when is a subgroup-closed saturate superradical…

math.GR2019

On grouops with formational subnormal or self-normalizing subgroups

I. L. Sokhor

We establish the structure of finite groups with -subnormal or self-normalizing primary cyclic subgroups in case is a subgroup-closed saturated superra…

math.GR2016★ 2 cited

Finite soluble groups with nilpotent wide subgroups

V. S. Monakhov, I. L. Sokhor

A subgroup of a finite group is wide if each prime divisor of the group order divides the subgroup order. We obtain the description of finite soluble groups with no wide subgroups.…