AbstractWe construct a system of interacting two-sided Bessel processes on the unit interval and show that the associated empirical measure process converges to the Wasserstein diffusion (von Renesse and Sturm (2009) [25]), assuming that Markov uniqueness holds for the generating Wasserstein Dirichlet form. The proof is based on the variational convergence of an associated sequence of Dirichlet forms in the generalized Mosco sense of Kuwae and Shioya (2003) [19]
We introduce a stochastic particle system that corresponds to the Fokker–Planck equation with decay ...
International audienceThe Keller-Segel partial differential equation is a two-dimensional model for ...
International audienceThe Keller-Segel partial differential equation is a two-dimensional model for ...
AbstractWe construct a system of interacting two-sided Bessel processes on the unit interval and sho...
We propose in this paper a construction of a diffusion process on the space $\mathcal P_2(\R)$ of pr...
This work is devoted to the Lipschitz contraction and the long time behavior of certain Markov proce...
Depuis l’article fondateur de Jordan, Kinderlehrer et Otto en 1998, il est bien connu qu’une large c...
Konarovskyi V. Coalescing-Fragmentating Wasserstein Dynamics: particle approach. ArXiv:1711.03011 . ...
We prove the existence of a two-parameter symmetric Markov process associated with the Bessel proces...
We introduce a stochastic particle system that corresponds to the Fokker–Planck equation with decay ...
We introduce a stochastic particle system that corresponds to the Fokker–Planck equation with decay ...
Abstract The paper is concerned with the weak convergence of n-particle processes to deter-ministic ...
We introduce a stochastic particle system that corresponds to the Fokker–Planck equation with decay ...
We introduce a stochastic particle system that corresponds to the Fokker–Planck equation with decay ...
Abstract: We study the connection between a system of many independent Brownian particles on one han...
We introduce a stochastic particle system that corresponds to the Fokker–Planck equation with decay ...
International audienceThe Keller-Segel partial differential equation is a two-dimensional model for ...
International audienceThe Keller-Segel partial differential equation is a two-dimensional model for ...
AbstractWe construct a system of interacting two-sided Bessel processes on the unit interval and sho...
We propose in this paper a construction of a diffusion process on the space $\mathcal P_2(\R)$ of pr...
This work is devoted to the Lipschitz contraction and the long time behavior of certain Markov proce...
Depuis l’article fondateur de Jordan, Kinderlehrer et Otto en 1998, il est bien connu qu’une large c...
Konarovskyi V. Coalescing-Fragmentating Wasserstein Dynamics: particle approach. ArXiv:1711.03011 . ...
We prove the existence of a two-parameter symmetric Markov process associated with the Bessel proces...
We introduce a stochastic particle system that corresponds to the Fokker–Planck equation with decay ...
We introduce a stochastic particle system that corresponds to the Fokker–Planck equation with decay ...
Abstract The paper is concerned with the weak convergence of n-particle processes to deter-ministic ...
We introduce a stochastic particle system that corresponds to the Fokker–Planck equation with decay ...
We introduce a stochastic particle system that corresponds to the Fokker–Planck equation with decay ...
Abstract: We study the connection between a system of many independent Brownian particles on one han...
We introduce a stochastic particle system that corresponds to the Fokker–Planck equation with decay ...
International audienceThe Keller-Segel partial differential equation is a two-dimensional model for ...
International audienceThe Keller-Segel partial differential equation is a two-dimensional model for ...