Abstract. We prove that every weak solution u to the 3D Navier-Stokes equation that belongs to the class L3L9/2 and ∇u belongs to L3L9/5 localy away from a 1/2-Hölder continuous curve in time satisfies the generalized energy equality. In particular every such solution is suitable. 1
We prove that weak solutions obtained as limits of certain numerical space-time discretizations are ...
We prove existence of weak martingale solutions satisfying an almost sure version of the energy ineq...
A class of conditions sufficient for local regularity of suitable weak solutions of the non-stationa...
summary:We prove that there exists a suitable weak solution of the Navier-Stokes equation, which sat...
In the paper we show the existence of a suitable weak solution of the Navier-Stokes equations, in w...
In this paper we study the problem of energy conservation for the solutions of the initial boundary ...
In this paper we study the problem of energy conservation for the solutions of the initial boundary ...
In a recent paper, jointly with L. C. Berselli, we study the problem of energy conservation for solu...
In a recent paper, jointly with L. C. Berselli, we study the problem of energy conservation for solu...
Abstract. We are interested in space-time spatially homogeneous statistical solutions of Navier-Stok...
This paper proves that Leray’s self-similar solutions of the three-dimensional Navier-Stokes equatio...
We prove that weak solutions obtained as limits of certain numerical space-time discretizations are ...
The paper is concerned with the initial boundary value problem of the Navier-Stokes equations. The r...
The paper is concerned with the initial boundary value problem of the Navier-Stokes equations. The r...
We prove that weak solutions obtained as limits of certain numerical space-time discretizations are ...
We prove that weak solutions obtained as limits of certain numerical space-time discretizations are ...
We prove existence of weak martingale solutions satisfying an almost sure version of the energy ineq...
A class of conditions sufficient for local regularity of suitable weak solutions of the non-stationa...
summary:We prove that there exists a suitable weak solution of the Navier-Stokes equation, which sat...
In the paper we show the existence of a suitable weak solution of the Navier-Stokes equations, in w...
In this paper we study the problem of energy conservation for the solutions of the initial boundary ...
In this paper we study the problem of energy conservation for the solutions of the initial boundary ...
In a recent paper, jointly with L. C. Berselli, we study the problem of energy conservation for solu...
In a recent paper, jointly with L. C. Berselli, we study the problem of energy conservation for solu...
Abstract. We are interested in space-time spatially homogeneous statistical solutions of Navier-Stok...
This paper proves that Leray’s self-similar solutions of the three-dimensional Navier-Stokes equatio...
We prove that weak solutions obtained as limits of certain numerical space-time discretizations are ...
The paper is concerned with the initial boundary value problem of the Navier-Stokes equations. The r...
The paper is concerned with the initial boundary value problem of the Navier-Stokes equations. The r...
We prove that weak solutions obtained as limits of certain numerical space-time discretizations are ...
We prove that weak solutions obtained as limits of certain numerical space-time discretizations are ...
We prove existence of weak martingale solutions satisfying an almost sure version of the energy ineq...
A class of conditions sufficient for local regularity of suitable weak solutions of the non-stationa...
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