Add to ORKGBy comparing curve length in a manifold and a standard sphere, we prove a local uniform bound for the exponent in the Large Deviation formula that describes the concentration of Brownian bridges to geodesics.Large deviations Brownian bridge Rauch's comparison theorem Time reversal
We study large deviations for Brownian motion on the Sierpinski gasket in the short time limit. Beca...
International audienceWe study the rate of concentration of a Brownian bridge in time one around the...
A global lower estimate for the transition probability of the Brownian motion on a complete Riemanni...
By comparing curve length in a manifold and a standard sphere, we prove a local uniform bound for th...
Abstract. By comparing curve length in a manifold and a standard sphere, we prove a local uniform bo...
7 pagesInternational audienceWe prove that bridges of subelliptic diffusions on a compact manifold, ...
Expressions for the multi-dimensional densities of Brownian bridge local time are derived by two dif...
This thesis is concerned with large deviations for processes in Riemannian manifolds. In particular,...
If βt is renormalized self-intersection local time for planar Brownian motion, we characterize when ...
This is a study of the distance between a Brownian motion and a submanifold of a complete Riemannian...
Sample path intersection has been of interest to physicists for many years, due to its connections t...
29 pagesWe prove large deviations principles in large time, for the Brownian occupation time in rand...
We generalize classical large deviation theorems to the setting of complete, smooth Riemannian manif...
We provide a full large deviation principle (LDP) for the uniform measure on certain ensembles of co...
We study large deviations for Brownian motion on the Sierpinski gasket in the short time limit. Beca...
We study large deviations for Brownian motion on the Sierpinski gasket in the short time limit. Beca...
International audienceWe study the rate of concentration of a Brownian bridge in time one around the...
A global lower estimate for the transition probability of the Brownian motion on a complete Riemanni...
By comparing curve length in a manifold and a standard sphere, we prove a local uniform bound for th...
Abstract. By comparing curve length in a manifold and a standard sphere, we prove a local uniform bo...
7 pagesInternational audienceWe prove that bridges of subelliptic diffusions on a compact manifold, ...
Expressions for the multi-dimensional densities of Brownian bridge local time are derived by two dif...
This thesis is concerned with large deviations for processes in Riemannian manifolds. In particular,...
If βt is renormalized self-intersection local time for planar Brownian motion, we characterize when ...
This is a study of the distance between a Brownian motion and a submanifold of a complete Riemannian...
Sample path intersection has been of interest to physicists for many years, due to its connections t...
29 pagesWe prove large deviations principles in large time, for the Brownian occupation time in rand...
We generalize classical large deviation theorems to the setting of complete, smooth Riemannian manif...
We provide a full large deviation principle (LDP) for the uniform measure on certain ensembles of co...
We study large deviations for Brownian motion on the Sierpinski gasket in the short time limit. Beca...
We study large deviations for Brownian motion on the Sierpinski gasket in the short time limit. Beca...
International audienceWe study the rate of concentration of a Brownian bridge in time one around the...
A global lower estimate for the transition probability of the Brownian motion on a complete Riemanni...