The object of study is homogenization and large deviations for various stochastic models. We start by presenting large deviation bounds for certain Hamilton-Jacobi equations. The discrete analogue of the control curves from the variational formula brings us to the study of the deterministic walks in random environments. The discretization of time in variational formula of Hamilton-Jacobi equation is related to the Frenkel-Kontorova model, for which we do the homogenization
This thesis is concerned with large deviations for processes in Riemannian manifolds. In particular,...
30 pages, 48 ref.We establish a large deviation principle for time dependent trajectories (paths) of...
AbstractWe prove a large deviation principle result for solutions of abstract stochastic evolution e...
We present exponential error estimates and demonstrate an algebraic convergence rate for the homogen...
We study the stochastic homogenization processes considered by Baldi (1988) and by Facchinetti and ...
This master thesis is concerned with Large Deviation Theory in combination with Lagrangian and Hamil...
The focus of this book is the large-scale statistical behavior of solutions of divergence-form ellip...
We study the homogenization of some Hamilton-Jacobi-Bellman equations with a vanishing second-order ...
We generalize classical large deviation theorems to the setting of complete, smooth Riemannian manif...
We present a proof of qualitative stochastic homogenization for a nonconvex Hamilton-Jacobi equation...
Sharp large deviation estimates for stochastic differential equations with small noise, based on min...
We prove Freidlin–Wentzell type large deviation principles for various rescaled models in population...
AbstractWe consider the homogenization of Hamilton–Jacobi equations and degenerate Bellman equations...
International audienceWe present a new derivation of the classical action underlying a large deviati...
AbstractWe consider the combined effects of homogenization and large deviations in a stochastic diff...
This thesis is concerned with large deviations for processes in Riemannian manifolds. In particular,...
30 pages, 48 ref.We establish a large deviation principle for time dependent trajectories (paths) of...
AbstractWe prove a large deviation principle result for solutions of abstract stochastic evolution e...
We present exponential error estimates and demonstrate an algebraic convergence rate for the homogen...
We study the stochastic homogenization processes considered by Baldi (1988) and by Facchinetti and ...
This master thesis is concerned with Large Deviation Theory in combination with Lagrangian and Hamil...
The focus of this book is the large-scale statistical behavior of solutions of divergence-form ellip...
We study the homogenization of some Hamilton-Jacobi-Bellman equations with a vanishing second-order ...
We generalize classical large deviation theorems to the setting of complete, smooth Riemannian manif...
We present a proof of qualitative stochastic homogenization for a nonconvex Hamilton-Jacobi equation...
Sharp large deviation estimates for stochastic differential equations with small noise, based on min...
We prove Freidlin–Wentzell type large deviation principles for various rescaled models in population...
AbstractWe consider the homogenization of Hamilton–Jacobi equations and degenerate Bellman equations...
International audienceWe present a new derivation of the classical action underlying a large deviati...
AbstractWe consider the combined effects of homogenization and large deviations in a stochastic diff...
This thesis is concerned with large deviations for processes in Riemannian manifolds. In particular,...
30 pages, 48 ref.We establish a large deviation principle for time dependent trajectories (paths) of...
AbstractWe prove a large deviation principle result for solutions of abstract stochastic evolution e...