Second-order formulation of a multigrid method for steady Euler equations through defect-correction
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Publication:2277099
DOI10.1016/0377-0427(91)90204-WzbMath0724.76059MaRDI QIDQ2277099
Publication date: 1991
Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)
multigrid methodsteady Euler equationsfirst-order accurate discrete systempolynomial flux-difference splittingSecond-order corrections
Finite difference methods applied to problems in fluid mechanics (76M20) Existence, uniqueness, and regularity theory for compressible fluids and gas dynamics (76N10)
Related Items (6)
A semi-implicit discontinuous Galerkin finite element method for the numerical solution of inviscid compressible flow ⋮ Multi-staging of Jacobi relaxation to improve smoothing properties of multigrid methods for steady Euler equations ⋮ Multi-staging of Jacobi relaxation in multigrid methods for steady Euler equations. II ⋮ A multigrid method with unstructured adaptive grids for steady Euler equations ⋮ An accurate ENO driven multigrid method applied to 3D turbulent transonic flows ⋮ Toward textbook multigrid efficiency for fully implicit resistive magnetohydrodynamics
Cites Work
- Solution of the Euler equations for two dimensional transonic flow by a multigrid method
- Upwind schemes and boundary conditions with applications to Euler equations in general geometries
- High resolution schemes for hyperbolic conservation laws
- Multiple grid and Osher's scheme for the efficient solution of the steady Euler equations
- An unfactored implicit scheme with multigrid acceleration for the solution of the Navier-Stokes equations
- Multigrid relaxation for the Euler equations
- Defect correction and multigrid for an efficient and accurate computation of airfoil flows
- Multigrid acceleration of a flux-difference splitting method for steady Euler equations
- Approximate Riemann solvers, parameter vectors, and difference schemes
- A flux-difference splitting method for steady Euler equations
- High Resolution Schemes Using Flux Limiters for Hyperbolic Conservation Laws
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