Positive schemes for solving multi-dimensional hyperbolic systems of conservation laws. II
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Publication:1811639
DOI10.1016/S0021-9991(03)00100-1zbMath1027.65114OpenAlexW2159881850MaRDI QIDQ1811639
Publication date: 17 June 2003
Published in: Journal of Computational Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/s0021-9991(03)00100-1
finite difference methodnumerical experimentsinitial value problemhyperbolic systems of conservation lawspositive schemes
Hyperbolic conservation laws (35L65) Finite difference methods for initial value and initial-boundary value problems involving PDEs (65M06)
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Cites Work
- Non-oscillatory central differencing for hyperbolic conservation laws
- The numerical simulation of two-dimensional fluid flow with strong shocks
- Skew-selfadjoint form for systems of conservation laws
- Efficient implementation of essentially nonoscillatory shock-capturing schemes. II
- Third order nonoscillatory central scheme for hyperbolic conservation laws
- Flux vector splitting of the inviscid gasdynamic equations with application to finite-difference methods
- Approximate Riemann solvers, parameter vectors, and difference schemes
- Coefficient matrices for implicit finite difference solution of the inviscid fluid conservation law equations
- Convex ENO high order multi-dimensional schemes without field by field decomposition or staggered grids
- New high-resolution central schemes for nonlinear conservation laws and convection-diffusion equations
- Self-adjusting hybrid schemes for shock computations
- On a Class of High Resolution Total-Variation-Stable Finite-Difference Schemes
- On the Relation Between the Upwind-Differencing Schemes of Godunov, Engquist–Osher and Roe
- High Resolution Schemes Using Flux Limiters for Hyperbolic Conservation Laws
- On Upstream Differencing and Godunov-Type Schemes for Hyperbolic Conservation Laws
- One-Sided Difference Approximations for Nonlinear Conservation Laws
- Nonoscillatory Central Schemes for Multidimensional Hyperbolic Conservation Laws
- High-Resolution Nonoscillatory Central Schemes with Nonstaggered Grids for Hyperbolic Conservation Laws
- The relaxation schemes for systems of conservation laws in arbitrary space dimensions
- Symmetric hyperbolic linear differential equations
