We consider a non-linear viscous bi-layer shallow water model with capillarity effects and extra friction terms in a two-dimensional space. This system is issued from a derivation of three-dimensional Navier–Stokes equations with a water-depth depending on friction coefficients. We prove an existence result for a global weak solution in a periodic domain Ω = T 2
International audienceThe purpose of this paper is to derive rigorously the so called viscous shallo...
The derivation of shallow water models from Navier–Stokes equations is revisited yielding a class of...
In this article , we consider the compressible Navier-Stokes equation with density dependent viscosi...
In this work we present a new two-dimensional bilayer Shallow-Water model including viscosity and fr...
International audienceIn this paper we investigate the existence of global weak solutions for the mu...
We propose a new simple approximation of the viscous primitive equations of the ocean including Cori...
International audienceThe purpose of this paper is to build sequences of suitably smooth approximate...
In this paper we consider a two dimensional viscous sedimentation model which is a viscous Shallow-W...
In this paper a bilayer model is derived to simulate the evolution of a thin film flow over water. T...
International audienceThe purpose of this work is to investigate the problem of global in time exist...
AbstractWe present an existence theorem of a two-dimensional sedimentation model coupling a shallow ...
This work is devoted to the study of a viscous shallow-water system with friction and capillarity te...
AbstractA nonlinear shallow water equation, which includes the famous Camassa–Holm (CH) and Degasper...
AbstractIn this paper, we prove the existence of global weak solution for an integrable two-componen...
International audienceThe purpose of this paper is to derive rigorously the so called viscous shallo...
The derivation of shallow water models from Navier–Stokes equations is revisited yielding a class of...
In this article , we consider the compressible Navier-Stokes equation with density dependent viscosi...
In this work we present a new two-dimensional bilayer Shallow-Water model including viscosity and fr...
International audienceIn this paper we investigate the existence of global weak solutions for the mu...
We propose a new simple approximation of the viscous primitive equations of the ocean including Cori...
International audienceThe purpose of this paper is to build sequences of suitably smooth approximate...
In this paper we consider a two dimensional viscous sedimentation model which is a viscous Shallow-W...
In this paper a bilayer model is derived to simulate the evolution of a thin film flow over water. T...
International audienceThe purpose of this work is to investigate the problem of global in time exist...
AbstractWe present an existence theorem of a two-dimensional sedimentation model coupling a shallow ...
This work is devoted to the study of a viscous shallow-water system with friction and capillarity te...
AbstractA nonlinear shallow water equation, which includes the famous Camassa–Holm (CH) and Degasper...
AbstractIn this paper, we prove the existence of global weak solution for an integrable two-componen...
International audienceThe purpose of this paper is to derive rigorously the so called viscous shallo...
The derivation of shallow water models from Navier–Stokes equations is revisited yielding a class of...
In this article , we consider the compressible Navier-Stokes equation with density dependent viscosi...