An Open Mapping Theorem for Measures.
Analysis of a Bose–Einstein Markov chain
Analysis on compact Lie groups of large dimension and on connected compact groups
The study of Gaussian convolution semigroups is a subject at the crossroad between abstract and concrete problems in harmonic analysis. This article suggests selected open problems that are in large part motivated by joint work with Alexander Bendikov.
Analytic and sequential Feynman integrals on abstract Wiener and Hilbert spaces, and a Cameron-Martin formula
Analytic potential theory over the -adics
Over a non-archimedean local field the absolute value, raised to any positive power , is a negative definite function and generates (the analogue of) the symmetric stable process. For , this process is transient with potential operator given by M. Riesz’ kernel. We develop this potential theory purely analytically and in an explicit manner, obtaining special features afforded by the non-archimedean setting ; e.g. Harnack’s inequality becomes an equality.
Analytically normed spaces.
(Annexe n° 1) Remarques sur l'exposé d'Assouad (n° XVI)
Another look at the moment method for large dimensional random matrices.
Aperiodische Wahrscheinlichkeitsmaße auf topologischen Gruppen.
Appendice : « Décomposition en produit de deux browniens d'une martingale à valeurs dans un groupe muni d'une métrique bi-invariante »
Application de l’étude de certaines formes linéaires aléatoires au plongement d’espaces de Banach dans des espaces
Applications p-radonifiantes et théorème de dualité
Approximation martingale characterization of Wiener prcesses on locally compact abelian gorups.
Approximation of convolutions by accompanying laws without centering.
Approximation of homogeneous measures in the 2-Wasserstein metric.
Asimptotic Distribution and Weak Convergence on Compact Riemannian Manifolds.
Asymptotic properties of harmonic measures on homogeneous trees
Let Aff(𝕋) be the group of isometries of a homogeneous tree 𝕋 fixing an end of its boundary. Given a probability measure on Aff(𝕋) we consider an associated random process on the tree. It is known that under suitable hypothesis this random process converges to the boundary of the tree defining a harmonic measure there. In this paper we study the asymptotic behaviour of this measure.
Asymptotic results for super-Brownian motions and semilinear differential equations.
Asymptotics of Bernoulli random walks, bridges, excursions and meanders with a given number of peaks.
Atomes et lois indéfiniment divisibles dans un espace vectoriel