Caractérisation des groupes de Lie connexes récurrents
Caractérisation des groupes localement compacts de type (T) ayant la propriété de point fixe
Central limit theorems for the brownian motion on large unitary groups
In this paper, we are concerned with the large limit of the distributions of linear combinations of the entries of a Brownian motion on the group of unitary matrices. We prove that the process of such a linear combination converges to a Gaussian one. Various scales of time and various initial distributions are considered, giving rise to various limit processes, related to the geometric construction of the unitary Brownian motion. As an application, we propose a very short proof of the asymptotic...
Chaos multiplicatif : un traitement simple et complet de la fonction de partition
Charakterisierung stetiger Faltungshalbgruppen durch das Lévy-Maß.
Comparaison des expériences
Complément à la bibliographie de l'article de A. Tortrat : «τ-régularité des lois, séparation au sens de A. Tulcea et propriété de Radon-Nicodym»
Comportement asymptotique du mouvement brownien sur une variété homogène à courbure négative ou nulle
Comportement asymptotique du noyau potentiel sur les groupes de Lie
Comportement des exposants de Lyapounov d'une matrice perturbée par des rotations
Concentration Functions and a Class of Non-Compact Groups.
Conjugate transforms and limit theorems for semigroups
Connectivity and Supernormality Results for Hypergroups.
Connexions et martingales dans les groupes de Lie
Continuous Convolution Semigroups Integrating a Submultiplicative Function.
Continuous Measures on Homogenous Spaces
In this paper we generalize Wiener’s characterization of continuous measures to compact homogenous manifolds. In particular, we give necessary and sufficient conditions on probability measures on compact semisimple Lie groups and nilmanifolds to be continuous. The methods use only simple properties of heat kernels.
Convolution powers of spread-out probabilities
Convolution Semigroups and Generalized Telegraph Equations.
Convolution Semigroups and Resolvent Families of Measures on Hypergroups.
Convolutional attractors of stationary sequences of random measures on compact groups