AbstractWe describe some results relating the spectral gap and logarithmic Sobolev constants. We work initially in the context of symmetric diffusions on a finite dimensional manifold and later apply our results to the analysis of certain infinite systems of mildly interacting diffusions
We present some classical and weighted Poincar\'e inequalities for some one-dimensional probability ...
This note presents a method based on Feynman-Kac semigroups for logarithmic Sobolev inequalities. It...
AbstractWe develop a general technique, based on a Bochner-type identity, to estimate spectral gaps ...
Following the recent work [13] fulfilled in the discrete case, we pro- vide in this paper new intert...
We study the L2 spectral gap of a large system of strongly coupled diffusions on unbounded state spa...
We develop a general method to prove the existence of spectral gaps for Markov semigroups on Banach ...
AbstractWe prove the logarithmic Sobolev inequality for a diffusion operator on the Wiener space. Th...
We develop a general method that allows to show the existence of spectral gaps for Markov semigroups...
Abstract We estimate the spectral gap of the two-dimensional stochastic Ising model for four classes...
AbstractIn the line of investigation of the works by D. Bakry and M. Emery (Lecture Notes in Math., ...
The topic of this thesis is a diffusion process on a potential landscape which is given by a smooth ...
Konarovskyi V, Marx V, von Renesse M. Spectral gap estimates for Brownian motion on domains with sti...
We estimate the spectral gap of the two-dimensional stochastic Ising model for four classes of mixed...
The main results of my work contribute to the mathematical study of microscopic non-equilibrium syst...
We develop a general technique, based on a Bochner-type identity, to estimate spectral gaps of a cla...
We present some classical and weighted Poincar\'e inequalities for some one-dimensional probability ...
This note presents a method based on Feynman-Kac semigroups for logarithmic Sobolev inequalities. It...
AbstractWe develop a general technique, based on a Bochner-type identity, to estimate spectral gaps ...
Following the recent work [13] fulfilled in the discrete case, we pro- vide in this paper new intert...
We study the L2 spectral gap of a large system of strongly coupled diffusions on unbounded state spa...
We develop a general method to prove the existence of spectral gaps for Markov semigroups on Banach ...
AbstractWe prove the logarithmic Sobolev inequality for a diffusion operator on the Wiener space. Th...
We develop a general method that allows to show the existence of spectral gaps for Markov semigroups...
Abstract We estimate the spectral gap of the two-dimensional stochastic Ising model for four classes...
AbstractIn the line of investigation of the works by D. Bakry and M. Emery (Lecture Notes in Math., ...
The topic of this thesis is a diffusion process on a potential landscape which is given by a smooth ...
Konarovskyi V, Marx V, von Renesse M. Spectral gap estimates for Brownian motion on domains with sti...
We estimate the spectral gap of the two-dimensional stochastic Ising model for four classes of mixed...
The main results of my work contribute to the mathematical study of microscopic non-equilibrium syst...
We develop a general technique, based on a Bochner-type identity, to estimate spectral gaps of a cla...
We present some classical and weighted Poincar\'e inequalities for some one-dimensional probability ...
This note presents a method based on Feynman-Kac semigroups for logarithmic Sobolev inequalities. It...
AbstractWe develop a general technique, based on a Bochner-type identity, to estimate spectral gaps ...