On the Dynamic Programming Approach for the 3 D Navier–Stokes Equations.
- Published in:
- Applied Mathematics & Optimization, 2008, v. 57, n. 3, p. 329, doi. 10.1007/s00245-007-9024-7
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Works matching Navier-Stokes equations
Results: 5000
1
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Existence of global weak solutions for Navier-Stokes-Poisson equations with quantum effect and convergence to incompressible Navier-Stokes equations.
- Published in:
- Mathematical Methods in the Applied Sciences, 2015, v. 38, n. 17, p. 3629, doi. 10.1002/mma.3304
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- Article
3
Dissipativity of the Linearly Implicit Euler Scheme for Navier-Stokes Equations with Delay.
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- Numerical Methods for Partial Differential Equations, 2017, v. 33, n. 6, p. 2114, doi. 10.1002/num.22182
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4
Iterative methods in penalty finite element discretizations for the Steady Navier-Stokes equations.
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- Numerical Methods for Partial Differential Equations, 2014, v. 30, n. 1, p. 74, doi. 10.1002/num.21795
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5
Analysis of newton multilevel stabilized finite volume method for the three-dimensional stationary Navier-Stokes equations.
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- Numerical Methods for Partial Differential Equations, 2013, v. 29, n. 6, p. 2146, doi. 10.1002/num.21798
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- Article
6
ON THE RATE OF CONVERGENCE OF THE g-NAVIER-STOKES EQUATIONS.
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- Communications Series A1 Mathematics & Statistics, 2018, v. 68, n. 1, p. 87, doi. 10.31801/cfsuasmas.443638
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7
Difference potentials for the Navier–Stokes equations in unbounded domains.
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- Journal of Difference Equations & Applications, 2006, v. 12, n. 6, p. 577, doi. 10.1080/10236190600637965
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8
A DISPERSIVE APPROACH TO THE ARTIFICIAL COMPRESSIBILITY APPROXIMATIONS OF THE NAVIER–STOKES EQUATIONS IN 3D.
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- Journal of Hyperbolic Differential Equations, 2006, v. 3, n. 3, p. 575, doi. 10.1142/S0219891606000914
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9
Optimal control for 3D stochastic Navier–Stokes equations.
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- Stochastics: An International Journal of Probability & Stochastic Processes, 2005, v. 77, n. 5, p. 437, doi. 10.1080/17442500500236715
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- Article
10
On the rotating Navier-Stokes equations with mixed boundary conditions.
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- Acta Mathematica Sinica, 2008, v. 24, n. 4, p. 577, doi. 10.1007/s10114-007-1032-7
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- Article
11
A Galerkin spectral method based on helical-wave decomposition for the incompressible Navier-Stokes equations.
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- International Journal for Numerical Methods in Fluids, 2015, v. 78, n. 3, p. 140, doi. 10.1002/fld.4013
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12
Upper Semicontinuity of Trajectory Attractors for 3D Incompressible Navier–Stokes Equation.
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- Applied Mathematics & Optimization, 2021, v. 84, n. 1, p. 1, doi. 10.1007/s00245-019-09625-7
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- Article
13
Existence of smooth solutions to the 3D Navier–Stokes equations based on numerical solutions by the Crank–Nicolson finite element method.
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- Calcolo, 2024, v. 61, n. 3, p. 1, doi. 10.1007/s10092-024-00590-4
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14
NEW ANALYTICAL SOLUTION OF THE THREE-DIMENSIONAL NAVIER–STOKES EQUATIONS.
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- Modern Physics Letters B, 2009, v. 23, n. 26, p. 3147, doi. 10.1142/S0217984909021193
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15
On the Global Regularity of a Helical-Decimated Version of the 3D Navier-Stokes Equations.
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- Journal of Statistical Physics, 2013, v. 151, n. 6, p. 1089, doi. 10.1007/s10955-013-0746-4
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16
TAMED 3D NAVIER–STOKES EQUATION:: EXISTENCE, UNIQUENESS AND REGULARITY.
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- Infinite Dimensional Analysis, Quantum Probability & Related Topics, 2009, v. 12, n. 4, p. 525, doi. 10.1142/S0219025709003859
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17
On the Rate of Convergence of the Two-Dimensional α-Models of Turbulence to the Navier-Stokes Equations.
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- Numerical Functional Analysis & Optimization, 2009, v. 30, n. 11/12, p. 1231, doi. 10.1080/01630560903439189
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18
Internal Optimal Controller Synthesis for Navier-Stokes Equations.
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- Numerical Functional Analysis & Optimization, 2008, v. 29, n. 1/2, p. 225, doi. 10.1080/01630560701872458
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- Article
19
The incompressible limits of compressible Navier-Stokes equations in the whole space with general initial data.
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- Chinese Annals of Mathematics, 2009, v. 30, n. 1, p. 17, doi. 10.1007/s11401-008-0039-4
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20
ATTRACTORS AND NEO-ATTRACTORS FOR 3D STOCHASTIC NAVIER–STOKES EQUATIONS.
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- Stochastics & Dynamics, 2005, v. 5, n. 4, p. 487, doi. 10.1142/S0219493705001559
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21
Weighted least-squares finite element methods for the linearized Navier–Stokes equations.
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- International Journal of Computer Mathematics, 2014, v. 91, n. 9, p. 1964, doi. 10.1080/00207160.2013.864391
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22
Analysis of three stabilized finite volume iterative methods for the steady Navier–Stokes equations.
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- International Journal of Computer Mathematics, 2014, v. 91, n. 6, p. 1329, doi. 10.1080/00207160.2013.838626
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- Article
23
A stabilized finite element method for stochastic incompressible Navier-Stokes equations.
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- International Journal of Computer Mathematics, 2012, v. 89, n. 18, p. 2576, doi. 10.1080/00207160.2012.696620
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24
Zero‐electron‐mass limit of the two‐dimensional compressible Navier‐Stokes‐Poisson equations in bounded domain.
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- Mathematical Methods in the Applied Sciences, 2018, v. 41, n. 18, p. 9485, doi. 10.1002/mma.5307
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25
Zero‐electron‐mass limit of the two‐dimensional compressible Navier‐Stokes‐Poisson equations in bounded domain.
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- Mathematical Methods in the Applied Sciences, 2018, v. 41, n. 18, p. 9485, doi. 10.1002/mma.5307
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26
A remark on the Navier-Stokes equations with the Coriolis force.
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- Mathematical Methods in the Applied Sciences, 2017, v. 40, n. 18, p. 7323, doi. 10.1002/mma.4532
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27
Vanishing viscosity limit of Navier-Stokes Equations in Gevrey class.
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- Mathematical Methods in the Applied Sciences, 2017, v. 40, n. 14, p. 5161, doi. 10.1002/mma.4378
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28
Zero-viscosity-capillarity limit to rarefaction waves for the 1D compressible Navier-Stokes-Korteweg equations.
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- Mathematical Methods in the Applied Sciences, 2016, v. 39, n. 18, p. 5513, doi. 10.1002/mma.3934
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29
Global large solutions to incompressible Navier-Stokes equations with gravity.
- Published in:
- Mathematical Methods in the Applied Sciences, 2015, v. 38, n. 4, p. 590, doi. 10.1002/mma.3088
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30
Remark on stability of rarefaction waves to the one-dimensional compressible Navier-Stokes equations with density-dependent viscosity coefficient.
- Published in:
- Mathematical Methods in the Applied Sciences, 2014, v. 37, n. 1, p. 32, doi. 10.1002/mma.2781
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31
Numerical Solution of the Time-Dependent Navier–Stokes Equation for Variable Density–Variable Viscosity. Part I.
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- Mathematical Modelling & Analysis, 2015, v. 20, n. 2, p. 232, doi. 10.3846/13926292.2015.1021395
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32
Convergence and stability of finite element modified method of characteristics for the incompressible Navier–Stokes equations.
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- Journal of Numerical Mathematics, 2007, v. 15, n. 2, p. 101, doi. 10.1515/jnma.2007.006
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33
REGULARIZATION BY MONOTONE PERTURBATIONS OF THE HYDROSTATIC APPROXIMATION OF NAVIER–STOKES EQUATIONS.
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- Mathematical Models & Methods in Applied Sciences, 2004, v. 14, n. 12, p. 1819
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34
Markov selections for the 3D stochastic Navier–Stokes equations.
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- Probability Theory & Related Fields, 2008, v. 140, n. 3/4, p. 407, doi. 10.1007/s00440-007-0069-y
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35
Numerical solution of the incompressible Navier–Stokes equations with exponential type schemes.
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- International Journal of Computer Mathematics, 2005, v. 82, n. 9, p. 1167, doi. 10.1080/00207160500113249
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36
An algebraic multigrid method for Q<sub>2</sub>− Q<sub>1</sub> mixed discretizations of the Navier-Stokes equations.
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- Numerical Linear Algebra with Applications, 2017, v. 24, n. 6, p. n/a, doi. 10.1002/nla.2109
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37
A stabilization algorithm of the Navier-Stokes equations based on algebraic Bernoulli equation.
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- Numerical Linear Algebra with Applications, 2012, v. 19, n. 4, p. 700, doi. 10.1002/nla.799
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38
Higher order weak Galerkin methods for the Navier–Stokes equations with large Reynolds number.
- Published in:
- Numerical Methods for Partial Differential Equations, 2022, v. 38, n. 6, p. 1967, doi. 10.1002/num.22852
- Publication type:
- Article
39
A fully‐mixed finite element method for the coupling of the Navier–Stokes and Darcy–Forchheimer equations.
- Published in:
- Numerical Methods for Partial Differential Equations, 2021, v. 37, n. 3, p. 2550, doi. 10.1002/num.22745
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40
An L<sup>2</sup> finite element approximation for the incompressible Navier–Stokes equations.
- Published in:
- Numerical Methods for Partial Differential Equations, 2020, v. 36, n. 6, p. 1389, doi. 10.1002/num.22478
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41
Analysis of second order and unconditionally stable BDF2‐AB2 method for the Navier‐Stokes equations with nonlinear time relaxation.
- Published in:
- Numerical Methods for Partial Differential Equations, 2018, v. 34, n. 6, p. 2060, doi. 10.1002/num.22276
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42
An augmented stress-based mixed finite element method for the steady state Navier-Stokes equations with nonlinear viscosity.
- Published in:
- Numerical Methods for Partial Differential Equations, 2017, v. 33, n. 5, p. 1692, doi. 10.1002/num.22166
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43
Two-grid variational multiscale algorithms for the stationary incompressible Navier-Stokes equations with friction boundary conditions.
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- Numerical Methods for Partial Differential Equations, 2017, v. 33, n. 2, p. 546, doi. 10.1002/num.22118
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44
A second-order ensemble method based on a blended backward differentiation formula timestepping scheme for time-dependent Navier-Stokes equations.
- Published in:
- Numerical Methods for Partial Differential Equations, 2017, v. 33, n. 1, p. 34, doi. 10.1002/num.22070
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- Article
45
A superconvergent nonconforming mixed finite element method for the Navier- Stokes equations.
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- Numerical Methods for Partial Differential Equations, 2016, v. 32, n. 2, p. 646, doi. 10.1002/num.22023
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- Publication type:
- Article
46
Error analysis of a fully discrete finite element variational multiscale method for time-dependent incompressible Navier-Stokes equations.
- Published in:
- Numerical Methods for Partial Differential Equations, 2013, v. 29, n. 6, p. 2025, doi. 10.1002/num.21787
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47
A two-level method in space and time for the Navier-Stokes equations.
- Published in:
- Numerical Methods for Partial Differential Equations, 2013, v. 29, n. 5, p. 1504, doi. 10.1002/num.21764
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- Article
48
Space-time variational saddle point formulations of Stokes and Navier–Stokes equations.
- Published in:
- ESAIM: Mathematical Modelling & Numerical Analysis (ESAIM: M2AN), 2014, v. 48, n. 3, p. 875, doi. 10.1051/m2an/2013124
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49
Exact and asymptotic solutions of the Navier-Stokes equations in a fluid layer between plates approaching and moving apart from one another.
- Published in:
- Fluid Dynamics, 2014, v. 49, n. 2, p. 174, doi. 10.1134/S0015462814020069
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- Article
50
Dynamical behaviour of non-autonomous 2D Navier-Stokes equations with singularly oscillating external force.
- Published in:
- Dynamical Systems: An International Journal, 2011, v. 26, n. 3, p. 245, doi. 10.1080/14689367.2011.572063
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- Article