Auflösbare Gruppen mit endlichem Exponenten, deren Untergruppen alle subnormal sind. - II
Auflösbare Gruppen mit endlichem Exponenten, deren Untergruppen alle subnormal sind. - I
Automorfismi che fissano i centralizzanti di un gruppo
Automorphic subsets of the -dimensional cube.
Automorphism groups of free metabelian nilpotent groups.
Automorphism groups of right-angled buildings: simplicity and local splittings
We show that the group of type-preserving automorphisms of any irreducible semiregular thick right-angled building is abstractly simple. When the building is locally finite, this gives a large family of compactly generated abstractly simple locally compact groups. Specialising to appropriate cases, we obtain examples of such simple groups that are locally indecomposable, but have locally normal subgroups decomposing non-trivially as direct products, all of whose factors are locally normal.
Automorphism Towers of Extremal Groups.
Automorphismen nilpotenter proendlicher Gruppen.
Automorphismen und Erzeugende für Gruppen mit einer definierenden Relation.
Automorphismengruppen von Gruppen mit endlichen Bahnen gleichmäßig beschränkter Mächtigkeit.
Automorphismes et deformations des varietes de Borel
Automorphisms fixing every Normal Subgroup of a Nilpotent-by-abelian Group
Automorphisms of free groups and their fixed points.
Automorphisms of free groups with boundaries.
Automorphisms of linear semigroups over division rings.
Automorphisms of Locally Nilpotent FC-Groups.
Automorphisms of regular wreath product -groups.
Autormorphism groups of countable highly homogeneous partially ordererd sets.
Baer sums and fibered aspects of Mal'cev operations
Basic subgroups in abelian group rings
Suppose is a commutative ring with identity of prime characteristic and is an arbitrary abelian -group. In the present paper, a basic subgroup and a lower basic subgroup of the -component and of the factor-group of the unit group in the modular group algebra are established, in the case when is weakly perfect. Moreover, a lower basic subgroup and a basic subgroup of the normed -component and of the quotient group are given when is perfect and is arbitrary whose is -divisible....