(ii) u~-<_~, if ~<~, (i~) c -H --U (u~- ~), Injectors in certain classes of locally -soluble groups

An alternative proof can be given by viewing the group of locally inner automorphisms of a locally normal group as the completion of the group of inner

Finally, to prove the theorem we need only construct the desired metric for a locally compact, second countable group G. For

Hall, a finite completely Sylow integrated group is soluble and so an arbitrary completely Sylow inte- grated group is locally soluble.. Theorem E can easily be

As the intersection of a class of pseudovarieties of monoids is again a pseudovariety, and as all finite monoids form a pseudovariety, we can conclude that for every class C of

By [10, 1.A.10] we may assume that G is a non-linear locally finite simple group with a local system consisting of a unique type of classical Lie group and the ranks of these groups

Letting C denote the class of LCA groups which can be written as the topological direct sum of a compactly generated group and a discrete group, we determine the groups G in C which

L’accès aux archives de la revue « Rendiconti del Seminario Matematico della Università di Padova » ( http://rendiconti.math.unipd.it/ ) implique l’accord avec les

Let X be a finite sample group of classical type and F be a nice abelian subgroups of order m consisting of semisimple