Two relevant theorems of B.H. Neumann characterize groups with finite conjugacy classes of subgroups and groups in which every subgroup has finite index in its normal closure as central-by-finite groups and finite-by-abelian groups, respectively. These results have later been extended to the case of groups with similar restrictions on abelian subgroups. Moreover, Romalis and Sesekin have studied groups in which all non-abelian subgroups are normal, and in this paper we consider groups with normality conditions of Neumann’s type for non-abelian subgroups
We study groups having the property that every non-abelian subgroup is equal to its normalizer. This...
We study groups having the property that every non-abelian subgroup is equal to its normalizer. This...
A well-known theorem of B. H. Neumann states that a group has finite conjugacy classes of subgroups ...
Two relevant theorems of B.H. Neumann characterize groups with finite conjugacy classes of subgroups...
Two relevant theorems of B.H. Neumann characterize groups with finite conjugacy classes of subgroups...
Two relevant theorems of B.H. Neumann characterize groups with finite conjugacy classes of subgroups...
AbstractTwo relevant theorems of B.H. Neumann characterize groups with finite conjugacy classes of s...
A subgroup H of a group G is said to be nearly normal in G if it has finite index in its normal clos...
A subgroup H of a group G is said to be nearly normal in G if it has finite index in its normal clos...
A subgroup of a group is called almost normal if it has only finitely many conjugates, or equivalen...
A subgroup of a group is called almost normal if it has only finitely many conjugates, or equivalen...
The main purpose of this paper is to describe the structure of uncountable groups of cardinality $\a...
A subgroup of a group is called almost normal if it has only finitely many conjugates, or equivalen...
We study groups having the property that every non-abelian subgroup is equal to its normalizer. This...
non-normal subgroups Examples of such groups are, of course, groups that do not have any non-normal ...
We study groups having the property that every non-abelian subgroup is equal to its normalizer. This...
We study groups having the property that every non-abelian subgroup is equal to its normalizer. This...
A well-known theorem of B. H. Neumann states that a group has finite conjugacy classes of subgroups ...
Two relevant theorems of B.H. Neumann characterize groups with finite conjugacy classes of subgroups...
Two relevant theorems of B.H. Neumann characterize groups with finite conjugacy classes of subgroups...
Two relevant theorems of B.H. Neumann characterize groups with finite conjugacy classes of subgroups...
AbstractTwo relevant theorems of B.H. Neumann characterize groups with finite conjugacy classes of s...
A subgroup H of a group G is said to be nearly normal in G if it has finite index in its normal clos...
A subgroup H of a group G is said to be nearly normal in G if it has finite index in its normal clos...
A subgroup of a group is called almost normal if it has only finitely many conjugates, or equivalen...
A subgroup of a group is called almost normal if it has only finitely many conjugates, or equivalen...
The main purpose of this paper is to describe the structure of uncountable groups of cardinality $\a...
A subgroup of a group is called almost normal if it has only finitely many conjugates, or equivalen...
We study groups having the property that every non-abelian subgroup is equal to its normalizer. This...
non-normal subgroups Examples of such groups are, of course, groups that do not have any non-normal ...
We study groups having the property that every non-abelian subgroup is equal to its normalizer. This...
We study groups having the property that every non-abelian subgroup is equal to its normalizer. This...
A well-known theorem of B. H. Neumann states that a group has finite conjugacy classes of subgroups ...