We prove that the equations of motion of an incompressible, inviscid, self-gravitating fluid with free boundary are well-posed in Sobolev space. The methodology consists of a fixed-point argument using a tangential smoothing operator, followed by energy estimate
We consider the motion of a perfect uid body in vaccuum with no surface tension, in two settings. F...
We establish, in a rather general setting, an analogue of DiPerna-Lions theory on well-posedness of ...
We consider 3D free-boundary compressible elastodynamic system under the Rayleigh-Taylor sign condit...
We study the motion of an incompressible perfect liquid body in vacuum. This can be thought of as a ...
We provide a new method for treating free boundary problems in perfect fluids, and prove lo...
We consider the motion of the interface separating a vacuum from an inviscid, incompressible, and ir...
In this paper, we consider in three dimensions the motion of a general inviscid, incompressible flui...
We address a fluid-structure interaction model describing the motion of an elastic body immersed in ...
The purpose of this this paper is to present a new simple proof for the construction of unique solut...
In this paper, we prove a priori estimates in Lagrangian coordinates for the equations of m...
We prove that the 3-D compressible Euler equations with surface tension along the moving free-bounda...
We prove that the 3-D compressible Euler equations with surface tension along the moving fr...
AbstractIn this paper, we consider the interactions between a rigid body of general form and the inc...
summary:In this paper, we consider the interaction between a rigid body and an incompressible, homog...
Local existence of solutions is proved for equations describing the motion of a viscous compressible...
We consider the motion of a perfect uid body in vaccuum with no surface tension, in two settings. F...
We establish, in a rather general setting, an analogue of DiPerna-Lions theory on well-posedness of ...
We consider 3D free-boundary compressible elastodynamic system under the Rayleigh-Taylor sign condit...
We study the motion of an incompressible perfect liquid body in vacuum. This can be thought of as a ...
We provide a new method for treating free boundary problems in perfect fluids, and prove lo...
We consider the motion of the interface separating a vacuum from an inviscid, incompressible, and ir...
In this paper, we consider in three dimensions the motion of a general inviscid, incompressible flui...
We address a fluid-structure interaction model describing the motion of an elastic body immersed in ...
The purpose of this this paper is to present a new simple proof for the construction of unique solut...
In this paper, we prove a priori estimates in Lagrangian coordinates for the equations of m...
We prove that the 3-D compressible Euler equations with surface tension along the moving free-bounda...
We prove that the 3-D compressible Euler equations with surface tension along the moving fr...
AbstractIn this paper, we consider the interactions between a rigid body of general form and the inc...
summary:In this paper, we consider the interaction between a rigid body and an incompressible, homog...
Local existence of solutions is proved for equations describing the motion of a viscous compressible...
We consider the motion of a perfect uid body in vaccuum with no surface tension, in two settings. F...
We establish, in a rather general setting, an analogue of DiPerna-Lions theory on well-posedness of ...
We consider 3D free-boundary compressible elastodynamic system under the Rayleigh-Taylor sign condit...