AbstractIn this article we extend a theorem previously proved by H. Föllmer for the Wiener process on C([0, 1], Rd) to diffusion processes; we therefore straightforward recover, under slightly less general technical assumptions but in its whole generality, a theorem already given by Dawson and Gärtner. The result is intimately related with a Ventcel-Freidlin action functional associated to some N-particle system which is driven according to a non-linear McKean-Vlasov limiting equation
This dissertation in mathematics is devoted to systems consisting of a countably infinite collection...
Blanchard P, GARBACZEWSKI P. NATURAL BOUNDARIES FOR THE SMOLUCHOWSKI EQUATION AND AFFILIATED DIFFUSI...
We consider a generic diffusion on the ID torus and give a simple representation formula for the lar...
In this article we extend a theorem previously proved by H. Föllmer for the Wiener process on C([0, ...
AbstractIn this article we extend a theorem previously proved by H. Föllmer for the Wiener process o...
This thesis collect some of the main results in the theory of Large Deviations for diffusion process...
We consider extended slow-fast systems of N interacting diffusions. The typical behavior of the empi...
International audienceWe revisit functional central limit theorems for additive functionals of ergod...
We prove Freidlin-Wentzell Large Deviation estimates under rather minimal assumptions. This allows t...
We study the local existence and regularity of the density of the law of a functional on the Wiener ...
The central limit (or fluctuation) phenomena are discussed in the interacting diffusion system. The ...
International audienceWe consider large deviations of the empirical measure of diffusion processes. ...
Roelly S, Zessin HN. Une caractérisation des diffusions par le calcul des variations stochastiques. ...
The Schrödinger problem of deducing the microscopic dynamics from the input-output statistics data i...
Bogachev VI, Röckner M, Shaposhnikov SV. Distances between transition probabilities of diffusions an...
This dissertation in mathematics is devoted to systems consisting of a countably infinite collection...
Blanchard P, GARBACZEWSKI P. NATURAL BOUNDARIES FOR THE SMOLUCHOWSKI EQUATION AND AFFILIATED DIFFUSI...
We consider a generic diffusion on the ID torus and give a simple representation formula for the lar...
In this article we extend a theorem previously proved by H. Föllmer for the Wiener process on C([0, ...
AbstractIn this article we extend a theorem previously proved by H. Föllmer for the Wiener process o...
This thesis collect some of the main results in the theory of Large Deviations for diffusion process...
We consider extended slow-fast systems of N interacting diffusions. The typical behavior of the empi...
International audienceWe revisit functional central limit theorems for additive functionals of ergod...
We prove Freidlin-Wentzell Large Deviation estimates under rather minimal assumptions. This allows t...
We study the local existence and regularity of the density of the law of a functional on the Wiener ...
The central limit (or fluctuation) phenomena are discussed in the interacting diffusion system. The ...
International audienceWe consider large deviations of the empirical measure of diffusion processes. ...
Roelly S, Zessin HN. Une caractérisation des diffusions par le calcul des variations stochastiques. ...
The Schrödinger problem of deducing the microscopic dynamics from the input-output statistics data i...
Bogachev VI, Röckner M, Shaposhnikov SV. Distances between transition probabilities of diffusions an...
This dissertation in mathematics is devoted to systems consisting of a countably infinite collection...
Blanchard P, GARBACZEWSKI P. NATURAL BOUNDARIES FOR THE SMOLUCHOWSKI EQUATION AND AFFILIATED DIFFUSI...
We consider a generic diffusion on the ID torus and give a simple representation formula for the lar...