Some commutativity criteria. - II
Some group theoretic problems inspired by ring theoretic analogies.
Some groups whose reduced -algebra is simple
Some Groups with Non-Trivial Multiplicators.
Some infinite p-groups.
Some lattice properties of normal-by-finite subgroups
A subgroup of a group is said to be normal-by-finite if the core of in has finite index in . It has been proved by Buckley, Lennox, Neumann, Smith and Wiegold that if every subgroup of a group G is normal-by-finite, then is abelian-by-finite, provided that all its periodic homomorphic images are locally finite. The aim of this article is to describe the structure of groups G for which the partially ordered set consisting of all normal-by-finite subgroups satisfies certain relevant...
Some New Groups Admitting Essentially Unique Directly Indecomposable Decompositions.
Some properties of generalized wreath products
Some Remarks about Multiplicators and Finitely Presented Groups.
Some remarks on groups in which elements with the same -power commute
In this paper we characterize certain classes of groups in which, from (, a fixed prime), it follows that . Our results extend results previously obtained by other authors, in the finite case.
Some Remarks on Sylow Subgroups of General Linear Groups.
Some Results on 2-Transitive Groups.
Some results on -solvable and supersolvable groups.
Sous-groupes finis des groupes de Lie
Spaces whose only finite-sheeted covers are themselves. I.
Spectral deformations of automorphic functions over graphs of groups.
Spherical conjugacy classes and the Bruhat decomposition
Let be a connected, reductive algebraic group over an algebraically closed field of zero or good and odd characteristic. We characterize spherical conjugacy classes in as those intersecting only Bruhat cells in corresponding to involutions in the Weyl group of .
Spherical functions and uniformly bounded representations of free groups
We give a construction of an analytic series of uniformly bounded representations of a free group G, through the action of G on its Poisson boundary. These representations are irreducible and give as their coefficients all the spherical functions on G which tend to zero at infinity. The principal and the complementary series of unitary representations are included. We also prove that this construction and the other known constructions lead to equivalent representations.
Splitting Theorems and Engel Groups.
Splittings of groups and intersection numbers.