Add to ORKGWe discuss a property, called P1, for a special class of locally compact groups. The following theorem is proved. Let G be the group of rational points of a connected, semisimple, linear algebraic group, defined over a local field2). Then G does not have the property P1 unless G is compact
In the first chapter, we characterize p-adic linear algebraic groups with the Haagerup Property. We ...
International audienceLet GF denote the rational points of a semisimple group G over a non-archimede...
Let X be the wonderful compactification of a connected adjoint semisimple group G defined over a num...
We discuss a property, called P1, for a special class of locally compact groups. The following theor...
AbstractWe discuss a property, called P1, for a special class of locally compact groups. The followi...
International audienceThe purpose of this paper is to link anisotropy properties of an algebraic gro...
International audienceLet G be an algebraic group over a local field k of characteristic zero. We sh...
International audienceLet G be a locally compact group and let C∗(G) and C∗r(G) be the full group C∗...
ABSTRACT. – Let k denote a complete nonarchimedean local field with finite residue field. Let G be t...
Abstract. Consider the character of an irreducible admissible representation of a p-adic reductive g...
Abstract. For a certain class of locally profinite groups, we show that an irreducible smooth discre...
Let G be a semisimple almost simple algebraic group defined and split over a nonarchimedean local fi...
The spectrum of an admissible subalgebra A(G) of LUC(G), the algebra of right uniformly continuous ...
We prove that a closed subgroup H of a locally compact group G is a set of p-uniqueness (1 < p < inf...
AbstractLet G be a reductive group over a local non-archimedean field F of zero characteristic. For ...
In the first chapter, we characterize p-adic linear algebraic groups with the Haagerup Property. We ...
International audienceLet GF denote the rational points of a semisimple group G over a non-archimede...
Let X be the wonderful compactification of a connected adjoint semisimple group G defined over a num...
We discuss a property, called P1, for a special class of locally compact groups. The following theor...
AbstractWe discuss a property, called P1, for a special class of locally compact groups. The followi...
International audienceThe purpose of this paper is to link anisotropy properties of an algebraic gro...
International audienceLet G be an algebraic group over a local field k of characteristic zero. We sh...
International audienceLet G be a locally compact group and let C∗(G) and C∗r(G) be the full group C∗...
ABSTRACT. – Let k denote a complete nonarchimedean local field with finite residue field. Let G be t...
Abstract. Consider the character of an irreducible admissible representation of a p-adic reductive g...
Abstract. For a certain class of locally profinite groups, we show that an irreducible smooth discre...
Let G be a semisimple almost simple algebraic group defined and split over a nonarchimedean local fi...
The spectrum of an admissible subalgebra A(G) of LUC(G), the algebra of right uniformly continuous ...
We prove that a closed subgroup H of a locally compact group G is a set of p-uniqueness (1 < p < inf...
AbstractLet G be a reductive group over a local non-archimedean field F of zero characteristic. For ...
In the first chapter, we characterize p-adic linear algebraic groups with the Haagerup Property. We ...
International audienceLet GF denote the rational points of a semisimple group G over a non-archimede...
Let X be the wonderful compactification of a connected adjoint semisimple group G defined over a num...