Add to ORKGIn this paper we classify finite 2-groups G which possess a self-centralizing abelian subgroup A of type (4,2). In the difficult case, where A is contained in the Frattini subgroup (G), we describe the structure of the group G in great detail. In the other case, where A (G), there is an open problem
AbstractWe classify here the title groups and note that such groups must be of exponent >4 if both D...
summary:A group $G$ has all of its subgroups normal-by-finite if $H/H_{G}$ is finite for all subgrou...
A group G has all of its subgroups normal-by-finite if H/H (G) is finite for all subgroups H of G. T...
In this paper we classify finite 2-groups G which possess a self-centralizing abelian subgroup A of ...
Abstract. In this paper we classify nite 2-groups G which possess a self-centralizing abelian subgro...
It is a known fact that the subgroup (G) generated by all elements of order at most 4 in a finite 2-...
We determine completely the structure of finite 2-groups which possess exactly six cyclic subgroups ...
This article describes the structure of locally graded groups in which every (infinite) proper self-...
We continue investigation of a p-group G containing a maximal elementary abelian subgroup R of order...
We study groups having the property that every non-abelian subgroup contains its centralizer. We des...
Let $G$ be a group and $Aut^{Phi}(G)$ denote the group of all automorphisms of $G$ centralizing $G/P...
We give here a complete classification (up to isomorphism) of the title groups (Theorem 1 and Theore...
We shall determine the title groups G up to isomorphism. This solves the problem Nr.861 for p=2 stat...
In this paper we classify finite non-metacyclic 2-groups G such that Ω2*(G) (the subgroup generated ...
AbstractIn Theorem 2.3 we determine finite 2-groups all of whose minimal nonabelian subgroups are of...
AbstractWe classify here the title groups and note that such groups must be of exponent >4 if both D...
summary:A group $G$ has all of its subgroups normal-by-finite if $H/H_{G}$ is finite for all subgrou...
A group G has all of its subgroups normal-by-finite if H/H (G) is finite for all subgroups H of G. T...
In this paper we classify finite 2-groups G which possess a self-centralizing abelian subgroup A of ...
Abstract. In this paper we classify nite 2-groups G which possess a self-centralizing abelian subgro...
It is a known fact that the subgroup (G) generated by all elements of order at most 4 in a finite 2-...
We determine completely the structure of finite 2-groups which possess exactly six cyclic subgroups ...
This article describes the structure of locally graded groups in which every (infinite) proper self-...
We continue investigation of a p-group G containing a maximal elementary abelian subgroup R of order...
We study groups having the property that every non-abelian subgroup contains its centralizer. We des...
Let $G$ be a group and $Aut^{Phi}(G)$ denote the group of all automorphisms of $G$ centralizing $G/P...
We give here a complete classification (up to isomorphism) of the title groups (Theorem 1 and Theore...
We shall determine the title groups G up to isomorphism. This solves the problem Nr.861 for p=2 stat...
In this paper we classify finite non-metacyclic 2-groups G such that Ω2*(G) (the subgroup generated ...
AbstractIn Theorem 2.3 we determine finite 2-groups all of whose minimal nonabelian subgroups are of...
AbstractWe classify here the title groups and note that such groups must be of exponent >4 if both D...
summary:A group $G$ has all of its subgroups normal-by-finite if $H/H_{G}$ is finite for all subgrou...
A group G has all of its subgroups normal-by-finite if H/H (G) is finite for all subgroups H of G. T...