Add to ORKGAbstract. We study a parabolic operator in a perforated medium with random rapidly pulsating perforation. Assuming that the geometry of the perforations is spatially periodic and stationary random in time with good mixing properties, we show that this problem admits homogenization in moving coordinates, and derive the homogenized problem
We consider the homogenization of a parabolic problem in a perforated domain with Robin–Neumann boun...
This paper deals with homogenization of second order divergence form parabolic operators with locall...
International audienceWe consider a model homogenization problem for the Poisson equation in a domai...
AbstractWe study the homogenization problem for a random parabolic operator with coefficients rapidl...
We consider the homogenization of a parabolic problem in a perforated domain with Robin–Neumann boun...
International audienceThe paper studies homogenization problem for a non-autonomous parabolic equati...
In this paper we study the homogenization of a nonautonomous parabolic equation with a large random ...
We study stochastic homogenization of a quasilinear parabolic PDE with nonlinear microscopic Robin c...
We study the asymptotic behavior of the solution of the Laplace equation in a domain perforated alo...
Abstract. The aim of this paper is to study a class of domains whose geometry strongly depends on ti...
Abstract. We consider the homogenization of nonlinear random para-bolic operators. Depending on the ...
AbstractThe aim of this work is to show how to homogenize a semilinear parabolic second-order partia...
AbstractWe consider a model homogenization problem for the Poisson equation in a domain with a rapid...
AbstractIn this paper, we develop a viscosity method for homogenization of Nonlinear Parabolic Equat...
This article studies the homogenization of hyperbolic-parabolic equations in porous media with tiny...
We consider the homogenization of a parabolic problem in a perforated domain with Robin–Neumann boun...
This paper deals with homogenization of second order divergence form parabolic operators with locall...
International audienceWe consider a model homogenization problem for the Poisson equation in a domai...
AbstractWe study the homogenization problem for a random parabolic operator with coefficients rapidl...
We consider the homogenization of a parabolic problem in a perforated domain with Robin–Neumann boun...
International audienceThe paper studies homogenization problem for a non-autonomous parabolic equati...
In this paper we study the homogenization of a nonautonomous parabolic equation with a large random ...
We study stochastic homogenization of a quasilinear parabolic PDE with nonlinear microscopic Robin c...
We study the asymptotic behavior of the solution of the Laplace equation in a domain perforated alo...
Abstract. The aim of this paper is to study a class of domains whose geometry strongly depends on ti...
Abstract. We consider the homogenization of nonlinear random para-bolic operators. Depending on the ...
AbstractThe aim of this work is to show how to homogenize a semilinear parabolic second-order partia...
AbstractWe consider a model homogenization problem for the Poisson equation in a domain with a rapid...
AbstractIn this paper, we develop a viscosity method for homogenization of Nonlinear Parabolic Equat...
This article studies the homogenization of hyperbolic-parabolic equations in porous media with tiny...
We consider the homogenization of a parabolic problem in a perforated domain with Robin–Neumann boun...
This paper deals with homogenization of second order divergence form parabolic operators with locall...
International audienceWe consider a model homogenization problem for the Poisson equation in a domai...