Solvable linear groups on vector spaces whose dimension is the product of two primes.
Solvable subgroups of p-solvable semilinear groups.
Some additive applications of the isoperimetric approach
Let be a group and let be a finite subset. The isoperimetric method investigates the objective function , defined on the subsets with and , where is the product of by .In this paper we present all the basic facts about the isoperimetric method. We improve some of our previous results and obtain generalizations and short proofs for several known results. We also give some new applications.Some of the results obtained here will be used in coming papers to improve Kempermann structure...
Some Amalgams of type 2A6 in a field of characteristic 3
Some Applications of a Fundamental Theorem by Gluck and Wolf in the Character Theory of Finite Groups.
Some commutativity criteria. - II
Some Examples in the Theory of Injectors of Finite Soluble Groups.
Some families of finite groups and their rings of invariants
Some finite congruence lattices, I
Some Generalized Characters of Finite Chevalley Groups.
Some Groups with Non-Trivial Multiplicators.
Some Lie rings associated with Burnside groups.
Some new results in probalistic group theory.
Some problems in number theory that arise from group theory.
In this expository paper, we present several open problerns in number theory that have arisen while doing research in group theory. These problems are on arithmetical functions or partitions. Solving some of these problems would allow to solve some open problem in group theory.[Proceedings of the Primeras Jornadas de Teoría de Números (Vilanova i la Geltrú (Barcelona), 30 June - 2 July 2005)].
Some problems on splittings of groups.
Some Properties of p -Groups and Commutative p -Groups
This article describes some properties of p-groups and some properties of commutative p-groups.
Some questions on quasinilpotent groups and related classes.
In this paper we will prove that if G is a finite group, X a subnormal subgroup of X F*(G) such that X F*(G) is quasinilpotent and Y is a quasinilpotent subgroup of NG(X), then Y F*(NG(X)) is quasinilpotent if and only if Y F*(G) is quasinilpotent. Also we will obtain that F*(G) controls its own fusion in G if and only if G = F*(G).
Some questions on the number of generators of a finite group
Some Remarks on a Certain Class of Finite p-Groups.
Some remarks on G-functors and the Brauer morphism.