AbstractWe study the asymptotic behavior of solutions to a boundary value problem for the Poisson equation with a singular right-hand side, singular potential and with alternating type of the boundary condition. Assuming that the boundary microstructure is periodic, we construct the limit problem and prove the homogenization theorem by means of the unfolding method. The proof requires that the dimension be larger than two
This paper deals with the homogenization of an elliptic model problem in a two-dimensional domain wi...
We derive high order homogenized models for the Poisson problem in a cubic domain periodically perfo...
International audienceWe consider a model homogenization problem for the Poisson equation in a domai...
In the present paper we consider a boundary homogenization problem for the Poisson’s equation...
We analyze the behavior of solutions of the Poisson equation with homogeneous Neumann boundary condi...
In the paper we deal with the homogenization problem for the Poisson equation in a singularly pertur...
In the paper we deal with the homogenization problem for the Poisson equation in a singularly pertur...
The present work deals with the resolution of the Poisson equation in a bounded domain made of a thi...
In this paper we deal with the homogenization problem for the Poisson equation in a singularly pertu...
We study the Poisson equation in a perforated domain with homogeneous Dirichlet boundary conditions....
We consider the homogenization of a parabolic problem in a perforated domain with Robin–Neumann boun...
AbstractWe study the asymptotic behavior of the solution to boundary-value problem for the second or...
AbstractWe consider a model homogenization problem for the Poisson equation in a domain with a rapid...
Abstract We study the asymptotic behavior of solutions and eigenelements to a boundary value problem...
In this paper, we study the convergence of solutions for homogenization problems about the Poisson e...
This paper deals with the homogenization of an elliptic model problem in a two-dimensional domain wi...
We derive high order homogenized models for the Poisson problem in a cubic domain periodically perfo...
International audienceWe consider a model homogenization problem for the Poisson equation in a domai...
In the present paper we consider a boundary homogenization problem for the Poisson’s equation...
We analyze the behavior of solutions of the Poisson equation with homogeneous Neumann boundary condi...
In the paper we deal with the homogenization problem for the Poisson equation in a singularly pertur...
In the paper we deal with the homogenization problem for the Poisson equation in a singularly pertur...
The present work deals with the resolution of the Poisson equation in a bounded domain made of a thi...
In this paper we deal with the homogenization problem for the Poisson equation in a singularly pertu...
We study the Poisson equation in a perforated domain with homogeneous Dirichlet boundary conditions....
We consider the homogenization of a parabolic problem in a perforated domain with Robin–Neumann boun...
AbstractWe study the asymptotic behavior of the solution to boundary-value problem for the second or...
AbstractWe consider a model homogenization problem for the Poisson equation in a domain with a rapid...
Abstract We study the asymptotic behavior of solutions and eigenelements to a boundary value problem...
In this paper, we study the convergence of solutions for homogenization problems about the Poisson e...
This paper deals with the homogenization of an elliptic model problem in a two-dimensional domain wi...
We derive high order homogenized models for the Poisson problem in a cubic domain periodically perfo...
International audienceWe consider a model homogenization problem for the Poisson equation in a domai...