-тождества и -многообразия
-тождества нильпотентных групп. I
-тождества нильпотентных групп. II
Galois-fixed points in the Bruhat-Tits building of a reductive group
We give a new proof of a useful result of Guy Rousseau on Galois-fixed points in the Bruhat-Tits building of a reductive group.
Généralisation d'un théorème de Haagerup
Let G be a group of automorphisms of a tree X (with set of vertices S) and H a kernel on S × S invariant under the action of G. We want to give an estimate of the -operator norm (1 ≤ r ≤ 2) of the operator associated to H in terms of a norm for H. This was obtained by U. Haagerup when G is the free group acting simply transitively on a homogeneous tree. Our result is valid when X is a locally finite tree and one of the orbits of G is the set of vertices at even distance from a given vertex; a technical...
Generalisations of the Tits representation.
Generalizations of Sylow's theorem.
Generalized Adams completion
Generalized orbifold Euler characteristic of symmetric products and equivariant Morava -theory.
Generalized orbifold Euler characteristics of symmetric orbifolds and covering spaces.
Generalizzazioni di subnormalità e nilpotenza per gruppi infiniti
Générateurs indépendants pour les systèmes d'isométries de dimension un
Un système fini d’isométries partielles de est dit à générateurs indépendants si les composés non triviaux fixent au plus un point. On décrit un procédé simple et naturel pour obtenir des générateurs indépendants, sans modifier les orbites, pour tout système sans composante minimale homogène : en prenant la restriction de chaque générateur à un certain sous-intervalle de son domaine. Un système avec une composante minimale homogène ne possède pas de générateurs indépendants.
Generating numbers for wreath products
Generating the mapping class group (an algebraic approach).
We give an algebraic proof of the fact that a generating set of the mapping class group Mg,1 (g ≥ 3) may be obtained by replicating a generating set of M2,1.
Generating wreath products and their augmentation ideals
Generators of Free Product with Amalgamation of two Infinite Cyclic Groups.
Generators of large subgroups of the unit group of integral group rings.
Geometric actions of surface groups on ...-trees.
Geometric realizations of substitutions
Geometric subgroups of surface braid groups
Let be a surface, let be a subsurface, and let be two positive integers. The inclusion of in gives rise to a homomorphism from the braid group with strings on to the braid group with strings on . We first determine necessary and sufficient conditions that this homomorphism is injective, and we characterize the commensurator, the normalizer and the centralizer of in . Then we calculate the commensurator, the normalizer and the centralizer of in for large surface braid...