Add to ORKGA subgroup H of a group G is called inert if, for each g in G, the index of H intersection H^g in H is finite. We give a classication of soluble-by-finite groups G in which subnormal subgroups are inert in the cases where G has no nontrivial torsion normal subgroups or G is finitely generated
A subgroup H of an Abelian group G is called fully inert if (φH + H)/H is finite for every φ ∈ End(G...
summary:Let $G$ be an uncountable universal locally finite group. We study subgroups $H<G$ such that...
In this paper some new conditions are given under which a finite group is soluble.</p
A subgroup H of a group G is called inert if, for each g in G, the index of H intersection H^g in H ...
A subgroup $H$ of a group $G$ is said to be inert if $H\cap H^g$ has finite index in both $H$ and $...
Abstract. A subgroup H of a group G is called inert if, for each g 2 G, the index of H \Hg in H is n...
A subgroup H of a group G is called inert if [H : H \ Hg] is finite for all g 2 G. A group is called...
A subgroup H of an Abelian group G is said to be fully inert if the quotient (H + phi(H)/H is finite...
If H is a subgroup of an abelian group G and φ ∈ End(G), H is called φ-inert (and φ is H-inertial) i...
Let G be a group and Ï be an endomorphism of G. A subgroup H of G is called Ï-inert if H â© H has fi...
A subgroup H of an Abelian group G is said to be fully inert in G, if for every endomorphism ϕ of G,...
A subgroup H of an Abelian group G is called fully inert if (φH + H)/H is finite for every φ ∈ End(G...
summary:Let $G$ be an uncountable universal locally finite group. We study subgroups $H<G$ such that...
In this paper some new conditions are given under which a finite group is soluble.</p
A subgroup H of a group G is called inert if, for each g in G, the index of H intersection H^g in H ...
A subgroup $H$ of a group $G$ is said to be inert if $H\cap H^g$ has finite index in both $H$ and $...
Abstract. A subgroup H of a group G is called inert if, for each g 2 G, the index of H \Hg in H is n...
A subgroup H of a group G is called inert if [H : H \ Hg] is finite for all g 2 G. A group is called...
A subgroup H of an Abelian group G is said to be fully inert if the quotient (H + phi(H)/H is finite...
If H is a subgroup of an abelian group G and φ ∈ End(G), H is called φ-inert (and φ is H-inertial) i...
Let G be a group and Ï be an endomorphism of G. A subgroup H of G is called Ï-inert if H â© H has fi...
A subgroup H of an Abelian group G is said to be fully inert in G, if for every endomorphism ϕ of G,...
A subgroup H of an Abelian group G is called fully inert if (φH + H)/H is finite for every φ ∈ End(G...
summary:Let $G$ be an uncountable universal locally finite group. We study subgroups $H<G$ such that...
In this paper some new conditions are given under which a finite group is soluble.</p