International audienceWe provide a new proof of a Kramers' type law for self-stabilizing diffusion. These diffusions correspond to the hydrodynamical limit of a mean-field system of particles and may be seen as the probabilistic interpretation of the granular media equation. We use the same hypotheses as the ones used in the work ``Large deviations and a Kramers' type law for self-stabilizing diffusions'' by Herrmann, Imkeller and Peithmann in which the authors obtain a first proof of the statement
The goal of the current paper is to provide information about the limiting probability of the granul...
We study the limit of high activation energy of a special Fokker–Planck equation known as the Kramer...
International audienceIn the small noise regime, the average transition time between metastable stat...
International audienceWe provide a new proof of a Kramers' type law for self-stabilizing diffusion. ...
International audienceThe present paper is devoted to the study of a McKean-Vlasov diffusion of the ...
International audienceWe investigate exit times from domains of attraction for the motion of a self-...
Kramer's general theory of Brownian motion 1) based on a diffusion equation in phase space is discus...
International audienceIn the nonlinear diffusion framework, stochastic processes of McKean-Vlasov ty...
We study the exit time of a domain for a self-interacting diffusion, where the Brownian motion is re...
The present work investigates the asymptotic behaviors, at the zero-noise limit, of the first collis...
International audienceWe consider a diffusion in which the own law of the process appears in the dri...
A self-diffusionequation for a freely evolving gas of inelastic hard disks or spheres is derived sta...
The present work investigates the asymptotic behaviors, at the zero-noise limit, of the first collis...
An attractive approach to study free particle diffusion consists in modeling the microscopic motion ...
We study the limit of high activation energy of a special Fokker-Planck equation known as the Kramer...
The goal of the current paper is to provide information about the limiting probability of the granul...
We study the limit of high activation energy of a special Fokker–Planck equation known as the Kramer...
International audienceIn the small noise regime, the average transition time between metastable stat...
International audienceWe provide a new proof of a Kramers' type law for self-stabilizing diffusion. ...
International audienceThe present paper is devoted to the study of a McKean-Vlasov diffusion of the ...
International audienceWe investigate exit times from domains of attraction for the motion of a self-...
Kramer's general theory of Brownian motion 1) based on a diffusion equation in phase space is discus...
International audienceIn the nonlinear diffusion framework, stochastic processes of McKean-Vlasov ty...
We study the exit time of a domain for a self-interacting diffusion, where the Brownian motion is re...
The present work investigates the asymptotic behaviors, at the zero-noise limit, of the first collis...
International audienceWe consider a diffusion in which the own law of the process appears in the dri...
A self-diffusionequation for a freely evolving gas of inelastic hard disks or spheres is derived sta...
The present work investigates the asymptotic behaviors, at the zero-noise limit, of the first collis...
An attractive approach to study free particle diffusion consists in modeling the microscopic motion ...
We study the limit of high activation energy of a special Fokker-Planck equation known as the Kramer...
The goal of the current paper is to provide information about the limiting probability of the granul...
We study the limit of high activation energy of a special Fokker–Planck equation known as the Kramer...
International audienceIn the small noise regime, the average transition time between metastable stat...