International audienceBased on a coupling approach, we prove uniform in time propagation of chaos for weakly interacting mean-field particle systems with possibly non-convex confinement and interaction potentials. The approach is based on a combination of reflection and synchronous couplings applied to the individual particles. It provides explicit quantitative bounds that significantly extend previous results for the convex case
(Communicated by George Papanicolaou) Abstract. We study an interacting particle system whose dynami...
In this article, we adapt the work of Jabin and Wang to show the first result of uniform in time pro...
We prove the existence of a contraction rate for Vlasov-Fokker-Planck equation in Wasserstein distan...
International audienceBased on a coupling approach, we prove uniform in time propagation of chaos fo...
14 pagesIn this article we wish to show, in a concise manner, a result of uniform in time propagatio...
45 pagesIn this article, we are interested in the behavior of a fully connected network of $N$ neuro...
International audienceWe are interested in nonlinear diffusions in which the own law intervenes in t...
In this article, we are interested in the behavior of a fully connectednetwork of $N$ neurons, where...
This paper is devoted to the study of mean-field limit for systems of indistinguables particles unde...
Combining the results of [14] and [10], the trend to equilibrium in large time is studied for a larg...
In this work we give a proof of the mean-field limit for λ-convex potentials using a purely variatio...
The article deals with the propagation of chaos for a system of interacting particles. Under suitabl...
International audienceIn this article, we prove the first quantitative uniform in time propagation o...
The trend to equilibrium in large time is studied for a large particle system associated to a Vlasov...
Dynamical systems of N particles in R-D interacting by a singular pair potential of mean field type ...
(Communicated by George Papanicolaou) Abstract. We study an interacting particle system whose dynami...
In this article, we adapt the work of Jabin and Wang to show the first result of uniform in time pro...
We prove the existence of a contraction rate for Vlasov-Fokker-Planck equation in Wasserstein distan...
International audienceBased on a coupling approach, we prove uniform in time propagation of chaos fo...
14 pagesIn this article we wish to show, in a concise manner, a result of uniform in time propagatio...
45 pagesIn this article, we are interested in the behavior of a fully connected network of $N$ neuro...
International audienceWe are interested in nonlinear diffusions in which the own law intervenes in t...
In this article, we are interested in the behavior of a fully connectednetwork of $N$ neurons, where...
This paper is devoted to the study of mean-field limit for systems of indistinguables particles unde...
Combining the results of [14] and [10], the trend to equilibrium in large time is studied for a larg...
In this work we give a proof of the mean-field limit for λ-convex potentials using a purely variatio...
The article deals with the propagation of chaos for a system of interacting particles. Under suitabl...
International audienceIn this article, we prove the first quantitative uniform in time propagation o...
The trend to equilibrium in large time is studied for a large particle system associated to a Vlasov...
Dynamical systems of N particles in R-D interacting by a singular pair potential of mean field type ...
(Communicated by George Papanicolaou) Abstract. We study an interacting particle system whose dynami...
In this article, we adapt the work of Jabin and Wang to show the first result of uniform in time pro...
We prove the existence of a contraction rate for Vlasov-Fokker-Planck equation in Wasserstein distan...