Subgroups normalized by the commutator subgroup of the Levi subgroup.
Subgroups of finite index in generalized -groups
Subgroups of finite index in nilpotent groups.
Subgroups of Finite Index in Profinite Groups.
Subgroups of quasi-HNN groups.
Subgroups of small cancellation groups.
Subgroups of split orthogonal groups. II.
Subgroups of the Chevalley groups of type arising from a polar space.
Subgroups of the Clifford group.
Subgroups of the group Zn and a generalization of the Golab-Schinzel functional equation.
Subgroups of the orthogonal groups of even degree over a local field.
Subnormalizers and embedding properties of subgroups of finite groups.
Sui gruppi con molti sottogruppi subnormali
Sui gruppi relativamente complementati
Sur les représentations de Krammer génériques
Nous définissons une représentation des groupes d’Artin de type par monodromie de systèmes KZ généralisés, dont nous montrons qu’elle est isomorphe à la représentation de Krammer généralisée définie originellement par A.M.Cohen et D.Wales, et indépendamment par F.Digne. Cela implique que tous les groupes d’Artin purs de type sphérique sont résiduellement nilpotents-sans-torsion, donc (bi-)ordonnables. En utilisant cette construction nous montrons que ces représentations irréductibles sont Zariski-denses...
Sylow P-Subgroups of Abelian Group Rings
2000 Mathematics Subject Classification: Primary 20C07, 20K10, 20K20, 20K21; Secondary 16U60, 16S34.Let PG be the abelian modular group ring of the abelian group G over the abelian ring P with 1 and prime char P = p. In the present article,the p-primary components Up(PG) and S(PG) of the groups of units U(PG) and V(PG) are classified for some major classes of abelian groups. Suppose K is a first kind field with respect to p in char K ≠ p and A is an abelian p-group. In the present work, the p-primary...
Sylow theory in locally finite groups
Sylow theory of -groups