Let FG be the group ring of a group G over a field F. Write U (FG) for the group of units of FG.
It is an important problem to determine the conditions under which U (FG) satisfies a group …

Let G be a group such that the set of p-elements of G forms a finite nonabelian subgroup,
where p is an odd prime, and let F be a field of characteristic p. In this paper we prove that …

Let F be a field and G a group having an involution∗. Extend∗ to an involution of the group
ring, FG. We discuss recent results concerning Lie properties satisfied by the set of skew …

LIE SOLVABLE GROUP ALGEBRAS OF DERIVED LENGTH THREE IN CHARACTERISTIC
THREE Page 1 Journal of Algebra and Its Applications Vol. 11, No. 5 (2012) 1250098 (12 …

Let G be a group and let F be a field of characteristic different from 2. Denote by (FG)+ the
set of symmetric elements and by U+(FG) the set of symmetric units of the group algebra FG …

Let F be a field of characteristic p≠ 2 and G a group without 2-elements having an
involution∗. Extend the involution linearly to the group ring FG, and let (FG)− denote the set …

Given an involution in a group G, it can be extended in various ways to an involution in the
group ring RG, where R is a ring, not necessarily commutative. In this paper nonlinear …

Conditions for groups whose group algebras have minimal Lie derived length Page 1 Annales
Mathematicae et Informaticae 37 (2010) pp. 13–20 http://ami.ektf.hu Conditions for groups …

Let K be a field of odd characteristic p, and let G be the direct product of a finite p-group P≠
1 and a Hamiltonian 2-group. We show that the set of symmetric elements (KG)* of the group …

Let $ G $ be a group and let $ F $ be a field of characteristic different from 2. Denote by
$(FG)^+ $ the set of symmetric elements and by $\mathcal {U}^+(FG) $ the set of symmetric …