We study the effect of the rugosity of a wall on the solution of the Stokes system complemented with Fourier boundary conditions. We consider the case of small periodic asperities of size ". We prove that the velocity field, pressure and drag respectively converge to the velocity field, pressure and drag of a homogenized Stokes problem, where a different friction coefficient appears. This shows that, contrarily to the case of Dirichlet boundary conditions, rugosity is dominant here
International audienceWe consider the effect of surface roughness on solid-solid contact in a Stokes...
We analyze the effect of a rough surface on shear thinning and shear thickening fluids, modeled by p...
Consider the resolvent problem associated with the linearized viscous flow around a rotating body. W...
On étudie l'effet de la rugosité d'une paroi sur l'écoulement d'un fluide gouverné par les équations...
International audienceThe main purpose of this paper is to derive a wall law for a flow over a very ...
AbstractThe main purpose of this paper is to justify rigorously the following assertion: A viscous f...
In this thesis, we are interested in the influence of geometric perturbations of the boundaries of d...
AbstractThis paper is concerned with the stationary and nonstationary flow of viscous incompressible...
We develop semi-analytical, self-similar solutions for the oscillatory boundary layer (‘Stokes layer...
36 pagesInternational audienceWe study the effect of a periodic roughness on a Neumann boundary cond...
We present a quantitative analysis of the effect of rough hydrophobic surfaces on viscous newtonian ...
We consider a viscous incompressible flow in an infinite horizontal domain bounded at the bottom by ...
In this paper, we study the large-scale boundary regularity for the Stokes system in periodically os...
In this paper, we study two-dimensional Stokes flow between sinusoidal walls. A stream function is i...
Certain unresolved ambiguities surround pressure determinations for incompressible flows, both Navie...
International audienceWe consider the effect of surface roughness on solid-solid contact in a Stokes...
We analyze the effect of a rough surface on shear thinning and shear thickening fluids, modeled by p...
Consider the resolvent problem associated with the linearized viscous flow around a rotating body. W...
On étudie l'effet de la rugosité d'une paroi sur l'écoulement d'un fluide gouverné par les équations...
International audienceThe main purpose of this paper is to derive a wall law for a flow over a very ...
AbstractThe main purpose of this paper is to justify rigorously the following assertion: A viscous f...
In this thesis, we are interested in the influence of geometric perturbations of the boundaries of d...
AbstractThis paper is concerned with the stationary and nonstationary flow of viscous incompressible...
We develop semi-analytical, self-similar solutions for the oscillatory boundary layer (‘Stokes layer...
36 pagesInternational audienceWe study the effect of a periodic roughness on a Neumann boundary cond...
We present a quantitative analysis of the effect of rough hydrophobic surfaces on viscous newtonian ...
We consider a viscous incompressible flow in an infinite horizontal domain bounded at the bottom by ...
In this paper, we study the large-scale boundary regularity for the Stokes system in periodically os...
In this paper, we study two-dimensional Stokes flow between sinusoidal walls. A stream function is i...
Certain unresolved ambiguities surround pressure determinations for incompressible flows, both Navie...
International audienceWe consider the effect of surface roughness on solid-solid contact in a Stokes...
We analyze the effect of a rough surface on shear thinning and shear thickening fluids, modeled by p...
Consider the resolvent problem associated with the linearized viscous flow around a rotating body. W...