Abstract. We present new Φ-entropy inequalities for diffusion semigroups un-der the curvature-dimension criterion. They include the isoperimetric function of the Gaussian measure. Applications to the long time behaviour of solutions to Fokker-Planck equations are given
20 pagesBy constructing successful couplings for degenerate diffusion processes, explicit derivative...
J. Feng and T. Nguyen have shown that the solutions of the Fokker-Planck equation in $R^d$ satisfy...
This paper is devoted to φ-entropies applied to Fokker–Planck and kinetic Fokker–Planck equations in...
We present new $\Phi$-entropy inequalities for diffusion semigroups under the curvature-dimension cr...
We obtain and study new Φ-entropy inequalities for diffusion semigroups, with Poincare ́ or logarith...
AbstractWe obtain and study new Φ-entropy inequalities for diffusion semigroups, with Poincaré or lo...
We obtain and study new $\Phi$-entropy inequalities for diffusion semigroups, with Poincaré or logar...
AbstractWe obtain and study new Φ-entropy inequalities for diffusion semigroups, with Poincaré or lo...
The weighted log-Sobolev inequality and the entropy-cost inequality are established for a class of d...
International audienceThis paper is devoted to ϕ-entropies applied to Fokker-Planck and kinetic Fokk...
AbstractA gradient-entropy inequality is established for elliptic diffusion semigroups on arbitrary ...
AbstractSome equivalent gradient and Harnack inequalities of a diffusion semigroup are presented for...
The aim of this paper is to provide new characterizations of the curvature dimension condition in th...
The aim of this paper is to provide new characterizations of the curvature dimension condition in th...
In this paper we study the large time behavior of a fully implicit semi-discretization (in time) of ...
20 pagesBy constructing successful couplings for degenerate diffusion processes, explicit derivative...
J. Feng and T. Nguyen have shown that the solutions of the Fokker-Planck equation in $R^d$ satisfy...
This paper is devoted to φ-entropies applied to Fokker–Planck and kinetic Fokker–Planck equations in...
We present new $\Phi$-entropy inequalities for diffusion semigroups under the curvature-dimension cr...
We obtain and study new Φ-entropy inequalities for diffusion semigroups, with Poincare ́ or logarith...
AbstractWe obtain and study new Φ-entropy inequalities for diffusion semigroups, with Poincaré or lo...
We obtain and study new $\Phi$-entropy inequalities for diffusion semigroups, with Poincaré or logar...
AbstractWe obtain and study new Φ-entropy inequalities for diffusion semigroups, with Poincaré or lo...
The weighted log-Sobolev inequality and the entropy-cost inequality are established for a class of d...
International audienceThis paper is devoted to ϕ-entropies applied to Fokker-Planck and kinetic Fokk...
AbstractA gradient-entropy inequality is established for elliptic diffusion semigroups on arbitrary ...
AbstractSome equivalent gradient and Harnack inequalities of a diffusion semigroup are presented for...
The aim of this paper is to provide new characterizations of the curvature dimension condition in th...
The aim of this paper is to provide new characterizations of the curvature dimension condition in th...
In this paper we study the large time behavior of a fully implicit semi-discretization (in time) of ...
20 pagesBy constructing successful couplings for degenerate diffusion processes, explicit derivative...
J. Feng and T. Nguyen have shown that the solutions of the Fokker-Planck equation in $R^d$ satisfy...
This paper is devoted to φ-entropies applied to Fokker–Planck and kinetic Fokker–Planck equations in...