High-order time splitting for the Stokes equations
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Publication:1371437
DOI10.1007/BF02088954zbMath0901.76056MaRDI QIDQ1371437
Publication date: 29 November 1998
Published in: Journal of Scientific Computing (Search for Journal in Brave)
Chebyshev polynomialspseudo-spectral methodHelmholtz equationsUzawa algorithmvelocity-pressure formulationtime discretizationChebyshev-Gauss-Lobatto nodespseudo-Laplace operatorglobal iterative decoupling procedurehigh order backward differentiation scheme
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- Finite element approximation of the Navier-Stokes equations
- A 3D spectral multigrid method
- Spectral multigrid methods for elliptic equations. II
- Improved spectral multigrid methods for periodic elliptic problems
- Line relaxation for spectral multigrid methods
- Multigrid methods for combined finite difference and Fourier problems
- On a mixed finite element approximation of the Stokes problem. I: Convergence of the approximate solutions
- Spectral methods for problems in complex geometries
- Spectral multigrid methods for elliptic equations
- Algebraic spectral multigrid methods
- Spectral multigrid techniques for the Navier-Stokes equations
- Distributive relaxations for the spectral Stokes operator
- A unique grid spectral solver of the \(nD\) Cartesian unsteady Stokes system. Illustrative numerical results
- An operator-integration-factor splitting method for time-dependent problems: Application to incompressible fluid flow
- Spectral method solution of the Stokes equations on nonstaggered grids
- Multiple buoyancy-driven flows in a vertical cylinder heated from below
- A collocation method over staggered grids for the Stokes problem
- Splitting Techniques for the Pseudospectral Approximation of the Unsteady Stokes Equations
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