In this paper, we study the problem of global existence of weak solutions for the quasi-stationary compressible Stokes equations with an anisotropic viscous tensor. The key element of our proof is the control of a particular defect measure associated to the pressure which avoids the use of the eective ux. Using this new tool, we solve an open problem namely global existence of solutions à la Leray for such a system without assuming any restriction on the anisotropy amplitude. It provides a exible and natural way to treat compressible quasilinear Stokes systems which are important for instance in biology, porous media, supra-conductivity or other applications in the low Reynolds number regime
AbstractWe prove the existence of global weak solutions for 2-dimensional unsteady viscous compressi...
International audienceThis paper concerns the existence of global weak solutions {\it à la Leray} fo...
Proceedings of the HYP2012 International Conferencedevoted to Theory, Numerics and Applications...
International audienceIn this paper, we study the problem of global existence of weak solutions for ...
International audienceIn this paper, we prove global existence of weak solutions for the stationary ...
In this paper, we construct global weak solutionsà la Hoff (i.e. intermediate regularity) for the co...
In this work we will focus on the existence of weak solutions for a system describing a general comp...
International audienceThis work is devoted to proving the global existence of weak solutions for a g...
We prove the existence of global weak solutions à la Leray for compressible Navier-Stokes equations...
This work is devoted to proving the global existence of weak solution for a general isothermal mode...
Abstract. We consider Navier-Stokes equations for compressible viscous fluids in one dimension. It i...
International audienceIn this paper, we prove the existence of a solution for a quite general statio...
AbstractThe global existence of weak solutions of the initial boundary value problem in bounded doma...
summary:This is a survey of some recent results on the existence of globally defined weak solutions ...
We consider Navier-Stokes equations for compressible viscous fluids in one dimen-sion. We prove the ...
AbstractWe prove the existence of global weak solutions for 2-dimensional unsteady viscous compressi...
International audienceThis paper concerns the existence of global weak solutions {\it à la Leray} fo...
Proceedings of the HYP2012 International Conferencedevoted to Theory, Numerics and Applications...
International audienceIn this paper, we study the problem of global existence of weak solutions for ...
International audienceIn this paper, we prove global existence of weak solutions for the stationary ...
In this paper, we construct global weak solutionsà la Hoff (i.e. intermediate regularity) for the co...
In this work we will focus on the existence of weak solutions for a system describing a general comp...
International audienceThis work is devoted to proving the global existence of weak solutions for a g...
We prove the existence of global weak solutions à la Leray for compressible Navier-Stokes equations...
This work is devoted to proving the global existence of weak solution for a general isothermal mode...
Abstract. We consider Navier-Stokes equations for compressible viscous fluids in one dimension. It i...
International audienceIn this paper, we prove the existence of a solution for a quite general statio...
AbstractThe global existence of weak solutions of the initial boundary value problem in bounded doma...
summary:This is a survey of some recent results on the existence of globally defined weak solutions ...
We consider Navier-Stokes equations for compressible viscous fluids in one dimen-sion. We prove the ...
AbstractWe prove the existence of global weak solutions for 2-dimensional unsteady viscous compressi...
International audienceThis paper concerns the existence of global weak solutions {\it à la Leray} fo...
Proceedings of the HYP2012 International Conferencedevoted to Theory, Numerics and Applications...