Indices of elements and normal structure of finite groups.

From MaRDI portal
Publication:1763739

DOI10.1016/j.jalgebra.2004.10.003zbMath1112.20021OpenAlexW2080567278MaRDI QIDQ1763739

Lev S. Kazarin, Yakov G. Berkovich

Publication date: 22 February 2005

Published in: Journal of Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jalgebra.2004.10.003




Related Items (26)

THE INFLUENCE OF CONJUGACY CLASS SIZES ON THE STRUCTURE OF FINITE GROUPS: A SURVEYFinite groups with given systems of weakly \(S\)-propermutable subgroupsUnnamed ItemOn the conjugacy class lengths of finite groups.On an extension of a theorem on conjugacy class sizes.Squares of real conjugacy classes in finite groupsOn groups whose small-order elements generate a small subgroup.On the normal subgroup with coprime \(G\)-conjugacy class sizesRemarks on the supersolvability of a group with prime indices of some subgroupsUnnamed ItemPrime power indices in factorised groupsOn zeros of irreducible characters lying in a normal subgroup\(\mathfrak{F}_{\tau}\)-embedded and \(\mathfrak{F}_{\tau\phi}\)-embedded subgroups of finite groupsOnm-S-supplemented subgroups of finite groupsOn the normal subgroup with minimal \(G\)-conjugacy class sizesA note on conjugacy class sizes of finite groups.Finite groups with three conjugacy class sizes of some elements.Some problems about products of conjugacy classes in finite groupsOn the centralizers of the \(p\)-regular elements in a finite groupProducts of groups and class sizes of \(\pi \)-elementsOn coprime \(G\)-conjugacy class sizes in a normal subgroup.On Conjugacy Class Sizes of the p′-Elements with Prime Power OrderGroups whose vanishing class sizes are prime powersFactorizations of groups and related topics.Finite groups with generalized Ore supplement conditions for primary subgroups.Some Conditions Under which a Finite Group Belongs to a Baer-Local Formation



Cites Work


This page was built for publication: Indices of elements and normal structure of finite groups.