Publication date
January 2013
DOIAbstract
We prove that every finitely generated soluble group that is not virtuallyabelian has a subgroup of one of a small number of types
We prove that every finitely generated soluble group that is not virtuallyabelian has a subgroup of one of a small number of types
We describe (generalized) soluble-by-finite groups in which the set of non-normal subgroups which ar...
We describe (generalized) soluble-by-finite groups in which the set of non-normal subgroups which ar...
We describe (generalized) soluble-by-finite groups in which the set of non-normal subgroups which ar...
We prove that every finitely generated soluble group that is not virtuallyabelian has a subgroup of o...
We prove that every finitely generated soluble group that is not virtually abelian has a subgroup of...
We will prove the following result. Theorem Let G be a finite group in which every two elements gene...
AbstractWe prove that if a finite soluble group G can be generated by s subgroups with pairwise copr...
AbstractWe answer a question due to Babai and Goodman by showing that for each natural number n ther...
We answer a question due to Babai and Goodman by showing that for each natural number n there exists...
It is well known that a ®nite group is soluble if each of its 2-generator subgroups is soluble (see ...
This article is a survey of the author’s work on generation theorems for finite groups. The starting...
We study locally graded groups whose non-modular subgroups are soluble and satisfy some rank conditi...
We study locally graded groups whose non-modular subgroups are soluble and satisfy some rank conditi...
AbstractThe study of localizations of groups has concentrated on group theoretic properties which ar...
We describe (generalized) soluble-by-finite groups in which the set of non-normal subgroups which ar...
We describe (generalized) soluble-by-finite groups in which the set of non-normal subgroups which ar...
We describe (generalized) soluble-by-finite groups in which the set of non-normal subgroups which ar...
We describe (generalized) soluble-by-finite groups in which the set of non-normal subgroups which ar...
We prove that every finitely generated soluble group that is not virtuallyabelian has a subgroup of o...
We prove that every finitely generated soluble group that is not virtually abelian has a subgroup of...
We will prove the following result. Theorem Let G be a finite group in which every two elements gene...
AbstractWe prove that if a finite soluble group G can be generated by s subgroups with pairwise copr...
AbstractWe answer a question due to Babai and Goodman by showing that for each natural number n ther...
We answer a question due to Babai and Goodman by showing that for each natural number n there exists...
It is well known that a ®nite group is soluble if each of its 2-generator subgroups is soluble (see ...
This article is a survey of the author’s work on generation theorems for finite groups. The starting...
We study locally graded groups whose non-modular subgroups are soluble and satisfy some rank conditi...
We study locally graded groups whose non-modular subgroups are soluble and satisfy some rank conditi...
AbstractThe study of localizations of groups has concentrated on group theoretic properties which ar...
We describe (generalized) soluble-by-finite groups in which the set of non-normal subgroups which ar...
We describe (generalized) soluble-by-finite groups in which the set of non-normal subgroups which ar...
We describe (generalized) soluble-by-finite groups in which the set of non-normal subgroups which ar...
We describe (generalized) soluble-by-finite groups in which the set of non-normal subgroups which ar...
Add to ORKG