Abstract. We study the periodic homogenization of the non-stationary Stokes equations. The fundamental homogenization theorem and correc-tor theorem are proved under a very general assumption on the viscosity coefficients and data. The proofs are based on a weak formulation suitable for an application of classical Tartar’s method of oscillating test functions. Such a weak formulation is derived by adapting an argument in Teman’
In this dissertation we study the quantitative theory in homogenization of Stokes systems. We study ...
We study the Reynolds equation, describing the ow of a lubricant, in case of pressure-dependent vis...
This PhD thesis is focussed on some problems of great interest in applied mathematics. More precisel...
In this work, we study the Bloch wave homogenization for the Stokes system with periodic viscosity c...
The recently introduced needle problem approach for the homogenization of non-periodic problems was ...
It was pointed out by P.-L. Lions, G. Papanicolaou, and S.R.S. Varadhan in their seminal paper (198...
We homogenize stationary incompressible Stokes flow in a periodic porous medium. The fluid is assume...
Abstract: The recently introduced needle problem approach for the homogeniza-tion of non-periodic pr...
The paper deals with the homogenization of rigid heterogeneous plates. Assuming that the coefficient...
By separation of scales and the homogenization of a flow through porous media, a two-scale problem a...
We provide a general result concerning the homogenization of nonconvex viscous Hamilton-Jacobi equat...
This Licentiate thesis is focussed on some new questions in homogenization theory, which have been m...
International audienceThis paper extends results obtained by Tartar (1977, 1986) and revisited in Br...
This article is divided into two chapters. The classical problem of homogenization of elliptic oper...
We consider the homogenisation of the Stokes equations in a porous medium which is evolving in time....
In this dissertation we study the quantitative theory in homogenization of Stokes systems. We study ...
We study the Reynolds equation, describing the ow of a lubricant, in case of pressure-dependent vis...
This PhD thesis is focussed on some problems of great interest in applied mathematics. More precisel...
In this work, we study the Bloch wave homogenization for the Stokes system with periodic viscosity c...
The recently introduced needle problem approach for the homogenization of non-periodic problems was ...
It was pointed out by P.-L. Lions, G. Papanicolaou, and S.R.S. Varadhan in their seminal paper (198...
We homogenize stationary incompressible Stokes flow in a periodic porous medium. The fluid is assume...
Abstract: The recently introduced needle problem approach for the homogeniza-tion of non-periodic pr...
The paper deals with the homogenization of rigid heterogeneous plates. Assuming that the coefficient...
By separation of scales and the homogenization of a flow through porous media, a two-scale problem a...
We provide a general result concerning the homogenization of nonconvex viscous Hamilton-Jacobi equat...
This Licentiate thesis is focussed on some new questions in homogenization theory, which have been m...
International audienceThis paper extends results obtained by Tartar (1977, 1986) and revisited in Br...
This article is divided into two chapters. The classical problem of homogenization of elliptic oper...
We consider the homogenisation of the Stokes equations in a porous medium which is evolving in time....
In this dissertation we study the quantitative theory in homogenization of Stokes systems. We study ...
We study the Reynolds equation, describing the ow of a lubricant, in case of pressure-dependent vis...
This PhD thesis is focussed on some problems of great interest in applied mathematics. More precisel...