optimal error estimate in stochastic homogenization of discrete elliptic equation
We are concerned with the homogenization of second-order linear elliptic equations with random coeff...
This article is devoted to the analysis of a Monte Carlo method to approximate effective coefficient...
Abstract. We consider uniformly elliptic coefficient fields that are randomly distributed according ...
An optimal quantitative two-scale expansion in stochastic homogenization of discrete elliptic equati...
We introduce a new method for studying stochastic homogenization of elliptic equations in nondiverge...
We establish an optimal, linear rate of convergence for the stochastic homogenization of discrete li...
We introduce and analyze a numerical strategy to approximate effective coefficients in stochastic ho...
Abstract. We consider a discrete elliptic equation on the d-dimensional lattice Zd with random coeff...
We derive optimal estimates in stochastic homogenization of linear elliptic equations in divergence ...
We introduce and analyze a numerical strategy to approximate effective coefficients in stochastic h...
In this paper, we extend the concept of modelling error estimation for the homogenisation of ellipti...
We give a simplified presentation of the obstacle problem approach to stochastic homogenization for ...
We establish quantitative results on the periodic approximation of the corrector equation ...
International audienceWe study quantitatively the effective large-scale behavior of discrete ellipti...
We consider the corrector equation from the stochastic homogenization of uniformly elliptic finite d...
We are concerned with the homogenization of second-order linear elliptic equations with random coeff...
This article is devoted to the analysis of a Monte Carlo method to approximate effective coefficient...
Abstract. We consider uniformly elliptic coefficient fields that are randomly distributed according ...
An optimal quantitative two-scale expansion in stochastic homogenization of discrete elliptic equati...
We introduce a new method for studying stochastic homogenization of elliptic equations in nondiverge...
We establish an optimal, linear rate of convergence for the stochastic homogenization of discrete li...
We introduce and analyze a numerical strategy to approximate effective coefficients in stochastic ho...
Abstract. We consider a discrete elliptic equation on the d-dimensional lattice Zd with random coeff...
We derive optimal estimates in stochastic homogenization of linear elliptic equations in divergence ...
We introduce and analyze a numerical strategy to approximate effective coefficients in stochastic h...
In this paper, we extend the concept of modelling error estimation for the homogenisation of ellipti...
We give a simplified presentation of the obstacle problem approach to stochastic homogenization for ...
We establish quantitative results on the periodic approximation of the corrector equation ...
International audienceWe study quantitatively the effective large-scale behavior of discrete ellipti...
We consider the corrector equation from the stochastic homogenization of uniformly elliptic finite d...
We are concerned with the homogenization of second-order linear elliptic equations with random coeff...
This article is devoted to the analysis of a Monte Carlo method to approximate effective coefficient...
Abstract. We consider uniformly elliptic coefficient fields that are randomly distributed according ...