We study coercive inequalities in Orlicz spaces associated to the probability measures on finite and infinite dimensional spaces which tails decay slower than the Gaussian ones. We provide necessary and sufficient criteria for such inequalities to hold and discuss relations between various classes of inequalities
We are mainly concerned with the asymptotic behaviour of both discrete and continuous semigroups of...
50 pagesInternational audienceWe study the existence, smoothing properties and the long time behavio...
We investigate ergodic properties of Markov semigroups in von Neumann algebras with the help of the ...
We study coercive inequalities in Orlicz spaces associated to the probability measures on finite and...
AbstractWe study coercive inequalities in Orlicz spaces associated to the probability measures on fi...
We introduce and study a notion of Orlicz hypercontractive semigroups. We analyze their relations wi...
We introduce and study a notion of Orlicz hypercontractive semigroups. We analyze their relations wi...
76 pages, 1 figureWe introduce and study a notion of Orlicz hypercontractive semigroups. We analyze ...
Abstract: We dene a covariance-type operator on Wiener space: for F and G two random variables in th...
Abstract. Given an ergodic semigroup of transformations Tt of a probability space (X,A, µ), we intro...
We investigate the exponential convergence of a Markovian semigroup in the Zygmund space under the a...
We investigate isoperimetric and functional inequalities for probability measures in the sub-ellipti...
AbstractGaussian measures on some non-Banach spaces of measurable functions are investigated. The ma...
This thesis deals with Markov operators and semigroups. A Markov operator is a positive linear opera...
We provide an elementary proof that ergodic measures on one-sided shift spaces are ‘uniformly scalin...
We are mainly concerned with the asymptotic behaviour of both discrete and continuous semigroups of...
50 pagesInternational audienceWe study the existence, smoothing properties and the long time behavio...
We investigate ergodic properties of Markov semigroups in von Neumann algebras with the help of the ...
We study coercive inequalities in Orlicz spaces associated to the probability measures on finite and...
AbstractWe study coercive inequalities in Orlicz spaces associated to the probability measures on fi...
We introduce and study a notion of Orlicz hypercontractive semigroups. We analyze their relations wi...
We introduce and study a notion of Orlicz hypercontractive semigroups. We analyze their relations wi...
76 pages, 1 figureWe introduce and study a notion of Orlicz hypercontractive semigroups. We analyze ...
Abstract: We dene a covariance-type operator on Wiener space: for F and G two random variables in th...
Abstract. Given an ergodic semigroup of transformations Tt of a probability space (X,A, µ), we intro...
We investigate the exponential convergence of a Markovian semigroup in the Zygmund space under the a...
We investigate isoperimetric and functional inequalities for probability measures in the sub-ellipti...
AbstractGaussian measures on some non-Banach spaces of measurable functions are investigated. The ma...
This thesis deals with Markov operators and semigroups. A Markov operator is a positive linear opera...
We provide an elementary proof that ergodic measures on one-sided shift spaces are ‘uniformly scalin...
We are mainly concerned with the asymptotic behaviour of both discrete and continuous semigroups of...
50 pagesInternational audienceWe study the existence, smoothing properties and the long time behavio...
We investigate ergodic properties of Markov semigroups in von Neumann algebras with the help of the ...