Elementary ...-languages and finite semilattices of groups.
Elementary orthodox semigroups.
Elementary proof of a theorem of Bruhat-Tits-Rousseau and of a theorem of Tits
Elementary semigroups.
Elementi distributivi nel reticolo dei sottogruppi d'un gruppo localmente nilpotente
Elementi neutri nel reticolo dei sottogruppi d'un gruppo
Éléments réguliers et représentations de Gelfand-Graev des groupes réductifs non connexes
Soient un groupe algébrique réductif connexe défini sur et l’endomorphisme de Frobenius correspondant. Soit un automorphisme rationnel quasi-central de . Nous construisons ci-dessous l’équivalent des représentations de Gelfand-Graev du groupe , lorsque est unipotent et lorsqu’il est semi-simple. Nous montrons de plus que ces représentations vérifient des propriétés semblables à celles vérifiées par les représentations de Gelfand-Graev dans le cas connexe en particulier par rapport aux...
Éléments unipotents et sous-groupes paraboliques de groupes réductifes. I.
Elimination of generators in partially commutative structures. (Élimination de générateurs dans les structures partiellement commutatives.)
Elliptic genera and the moonshine module.
Elliptic subgroups of linear groups over a valued field. (Sous-groupes elliptiques de groupes linéaires sur un corps valué.)
Elliptische Fixpunkte symplektischer Matrizen.
Embedding -homogeneous latin trades into abelian -groups
Let be a partial latin square and be a latin square with . We say that is a latin trade if there exists a partial latin square with such that is a latin square. A -homogeneous latin trade is one which intersects each row, each column and each entry either or times. In this paper, we show the existence of -homogeneous latin trades in abelian -groups.
Embedding any countable semigroups in a 2-generated congruence-free semigroup.
Embedding finite semigroups in finite semibands of minimal depth.
Embedding in bisimple semigroups.
Embedding in globals of finite semilattices
Embedding in globals of groups and semilattices.
Embedding inverse semigroups in coset semigroups.
Embedding orders into central simple algebras
The question of embedding fields into central simple algebras over a number field was the realm of class field theory. The subject of embedding orders contained in the ring of integers of maximal subfields of such an algebra into orders in that algebra is more nuanced. The first such result along those lines is an elegant result of Chevalley [6] which says that with the ratio of the number of isomorphism classes of maximal orders in into which the ring of integers of can be embedded...