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for the incompressible NavierStokes equations
, 2011
"... norges teknisknaturvitenskapelige universitet SemiLagrangian exponential integrators for the incompressible NavierStokes equations by ..."
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norges teknisknaturvitenskapelige universitet SemiLagrangian exponential integrators for the incompressible NavierStokes equations by
NavierStokes equations,”
"... International Mathematics Research Notices, Vol. 2010, No. 9, pp. 1772–1774 doi:10.1093/imrn/rnq073 Erratum: On regularity criteria in conjunction with the pressure of the NavierStokes equations ..."
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International Mathematics Research Notices, Vol. 2010, No. 9, pp. 1772–1774 doi:10.1093/imrn/rnq073 Erratum: On regularity criteria in conjunction with the pressure of the NavierStokes equations
incompressible NavierStokes equations
, 2009
"... Abstract. This paper studies the quasineutral limit of pressureless NavierStokesPoisson equations in plasma physics in the torus T 3. For well prepared initial data the convergence of solutions of compressible NavierStokesPoisson equations to the solutions of incompressible NavierStokes equati ..."
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Abstract. This paper studies the quasineutral limit of pressureless NavierStokesPoisson equations in plasma physics in the torus T 3. For well prepared initial data the convergence of solutions of compressible NavierStokesPoisson equations to the solutions of incompressible NavierStokes
Ergodicity for the NavierStokes Equation . . .
, 2001
"... We study Galerkin truncations of the twodimensional NavierStokes equation under degenerate, largescale, stochastic forcing. We identify the minimal set of modes that has to be forced in order for the system to be ergodic. Our results rely heavily on the structure of the nonlinearity. ..."
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We study Galerkin truncations of the twodimensional NavierStokes equation under degenerate, largescale, stochastic forcing. We identify the minimal set of modes that has to be forced in order for the system to be ergodic. Our results rely heavily on the structure of the nonlinearity.
ON THE NAVIER–STOKES EQUATIONS FOR WATER
, 2005
"... In general, the existence of entropy imposes restrictions on the constitutive functions in the Navier–Stokes equations. In this paper, it is shown that if the energy per unit mass is a function of the temperature T only, then the pressure p is an arbitrary function of the density ρ multiplied by the ..."
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In general, the existence of entropy imposes restrictions on the constitutive functions in the Navier–Stokes equations. In this paper, it is shown that if the energy per unit mass is a function of the temperature T only, then the pressure p is an arbitrary function of the density ρ multiplied
of the NavierStokes Equations By
, 1956
"... Summary.A criterion is given for the convergence of numerical solutions of the NavierStokes equations in two dimensions under steady conditions. The criterion applies to all cases, of steady viscous flow in two dimensions and shows that if the local ' mesh Reynolds number ', based on th ..."
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Summary.A criterion is given for the convergence of numerical solutions of the NavierStokes equations in two dimensions under steady conditions. The criterion applies to all cases, of steady viscous flow in two dimensions and shows that if the local ' mesh Reynolds number ', based
Incompressible NavierStokes Equation
, 810
"... We formulate a stochastic leastaction principle for solutions of the incompressible NavierStokes equation, which formally reduces to Hamilton’s principle for the incompressible Euler solutions in the case of zero viscosity. We use this principle to give a new derivation of a stochastic Kelvin Theo ..."
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We formulate a stochastic leastaction principle for solutions of the incompressible NavierStokes equation, which formally reduces to Hamilton’s principle for the incompressible Euler solutions in the case of zero viscosity. We use this principle to give a new derivation of a stochastic Kelvin
stochastic NavierStokes equations
, 2008
"... In this paper, we establish a small time large deviation principle (small time asymptotics) for the twodimensional stochastic NavierStokes equations driven by multiplicative noise, which not only involves the study of the small noise, but also the investigation of the effect of the small, but high ..."
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In this paper, we establish a small time large deviation principle (small time asymptotics) for the twodimensional stochastic NavierStokes equations driven by multiplicative noise, which not only involves the study of the small noise, but also the investigation of the effect of the small
The NavierStokes equations and backward uniqueness
 USPEKHI MAT. NAUK
"... We consider the open problem of regularity for L3,∞solutions to the NavierStokes equations. We show that the problem can be reduced to a backward uniqueness problem for the heat operator with lower order terms. ..."
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Cited by 109 (7 self)
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We consider the open problem of regularity for L3,∞solutions to the NavierStokes equations. We show that the problem can be reduced to a backward uniqueness problem for the heat operator with lower order terms.
Results 1  10
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