AbstractWe provide a new proof for the global well-posedness of systems coupling fluids and polymers in two space dimensions. Compared to the well-known existing method based on the losing a priori estimates, our method is more direct and much simpler. The co-rotational FENE dumbbell model and the coupling Smoluchowski and Navier–Stokes equations are studied as examples to illustrate our main ideas
We study the existence of global-in-time weak solutions to a coupled microscopic-macroscopic bead-sp...
Abstract. We study a two fluid system which models the motion of a charged fluid. Local in time solu...
AbstractWe provide a new proof for the global well-posedness of systems coupling fluids and polymers...
Motivated by [P. Constantin, N. Masmoudi, Global well-posedness for a Smoluchowski equation coupled ...
In this paper, we establish new a priori estimates for the coupled 2D Navier-Stokes equations and Fo...
In this thesis, we focus on the problem of interactions between solids and fluids.The main part is t...
In two space dimension, we prove the global existence of smooth solutions to a coupled microscopic-m...
We consider the existence of global-in-time weak solutions in two spatial dimensions to the Hookean ...
We study the well-posedness of a multi-scale model of polymeric fluids. The microscopic model is the...
A local existence and uniqueness theorem is proved for a micro-macro model for polymeric fluid, as w...
In this paper, we mainly study the global well-posedness and $L^2$ decay rate for the strong solutio...
The dumbbell model is a coupled hydrodynamic-kinetic model for polymeric fluids in which the configu...
International audienceWe consider the FENE dumbbell polymer model which is the coupling of the incom...
This paper is concerned with the well-posedness for the new rigid rodlike model in a polymeric fluid...
AbstractWe analyse a non-linear micro–macro model of polymeric fluids in the case of a shear flow. M...
We study the existence of global-in-time weak solutions to a coupled microscopic-macroscopic bead-sp...
Abstract. We study a two fluid system which models the motion of a charged fluid. Local in time solu...
AbstractWe provide a new proof for the global well-posedness of systems coupling fluids and polymers...
Motivated by [P. Constantin, N. Masmoudi, Global well-posedness for a Smoluchowski equation coupled ...
In this paper, we establish new a priori estimates for the coupled 2D Navier-Stokes equations and Fo...
In this thesis, we focus on the problem of interactions between solids and fluids.The main part is t...
In two space dimension, we prove the global existence of smooth solutions to a coupled microscopic-m...
We consider the existence of global-in-time weak solutions in two spatial dimensions to the Hookean ...
We study the well-posedness of a multi-scale model of polymeric fluids. The microscopic model is the...
A local existence and uniqueness theorem is proved for a micro-macro model for polymeric fluid, as w...
In this paper, we mainly study the global well-posedness and $L^2$ decay rate for the strong solutio...
The dumbbell model is a coupled hydrodynamic-kinetic model for polymeric fluids in which the configu...
International audienceWe consider the FENE dumbbell polymer model which is the coupling of the incom...
This paper is concerned with the well-posedness for the new rigid rodlike model in a polymeric fluid...
AbstractWe analyse a non-linear micro–macro model of polymeric fluids in the case of a shear flow. M...
We study the existence of global-in-time weak solutions to a coupled microscopic-macroscopic bead-sp...
Abstract. We study a two fluid system which models the motion of a charged fluid. Local in time solu...
AbstractWe provide a new proof for the global well-posedness of systems coupling fluids and polymers...