© 2014 American Mathematical Society.In this paper we prove that for a certain class of initial data, smooth solutions of the hydrostatic Euler equations blow up in finite time.Link_to_subscribed_fulltex
Abstract. We study the blow-up of a certain system of ODEs which are coupled in such a way that the ...
The equation u t =Δu+u p with homogeneous Dirichlet boundary conditions has solutions with blow-up i...
We consider the Euler equation for an incompressible fluid on a three dimensional torus, and the con...
We present numerical evidence for the blow-up of solution for the Euler equations. Our approximate s...
We study the singularity formation of smooth solutions of the relativistic Euler equations in $(3+1)...
In this paper we study the propagation of the local Rayleigh condition for the two-dimensional hydro...
We study, in the radial symmetric case, the finite time life span of the compressible Euler or Euler...
International audienceThis paper presents a very short solution to the 4th Millennium problem about ...
In this talk, we will discuss the interaction between the stability, and the propagation of regulari...
29 pagesThe primitive equations (PEs) model large scale dynamics of the oceans and the atmosphere. W...
It is known that solutions to the inviscid Proudman-Johnson equation subject to a homogeneous three-...
In the present paper, we study the blowup of the solutions to the full compressible Euler system and...
We prove that for certain classes of compactly supported C1 initial data, smooth solutions of the un...
Abstract. We find a smooth solution of the 2D Euler equation on a bounded domain which exists and is...
In an earlier work we have shown the global (for all initial data and all time) well-posedness of st...
Abstract. We study the blow-up of a certain system of ODEs which are coupled in such a way that the ...
The equation u t =Δu+u p with homogeneous Dirichlet boundary conditions has solutions with blow-up i...
We consider the Euler equation for an incompressible fluid on a three dimensional torus, and the con...
We present numerical evidence for the blow-up of solution for the Euler equations. Our approximate s...
We study the singularity formation of smooth solutions of the relativistic Euler equations in $(3+1)...
In this paper we study the propagation of the local Rayleigh condition for the two-dimensional hydro...
We study, in the radial symmetric case, the finite time life span of the compressible Euler or Euler...
International audienceThis paper presents a very short solution to the 4th Millennium problem about ...
In this talk, we will discuss the interaction between the stability, and the propagation of regulari...
29 pagesThe primitive equations (PEs) model large scale dynamics of the oceans and the atmosphere. W...
It is known that solutions to the inviscid Proudman-Johnson equation subject to a homogeneous three-...
In the present paper, we study the blowup of the solutions to the full compressible Euler system and...
We prove that for certain classes of compactly supported C1 initial data, smooth solutions of the un...
Abstract. We find a smooth solution of the 2D Euler equation on a bounded domain which exists and is...
In an earlier work we have shown the global (for all initial data and all time) well-posedness of st...
Abstract. We study the blow-up of a certain system of ODEs which are coupled in such a way that the ...
The equation u t =Δu+u p with homogeneous Dirichlet boundary conditions has solutions with blow-up i...
We consider the Euler equation for an incompressible fluid on a three dimensional torus, and the con...
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