A Multistep Formulation of the Optimized Lax-Wendroff Method for Nonlinear Hyperbolic Systems in Two Space Variables

DOI10.2307/2004573zbMath0172.19904OpenAlexW4250646812MaRDI QIDQ5559989

A. R. Gourlay, John Ll. Morris

Publication date: 1968

Full work available at URL: https://doi.org/10.2307/2004573

zbMATH Keywords

numerical analysis

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Cites Work

• Accurate partial difference methods. II: Non-linear problems
• Finite-difference calculations for hydrodanamic flows containing discontinuities
• Accurate partial difference methods. I: Linear Cauchy problems
• Nonequilibrium Flow of Dilute Reacting Gases
• Finite-Difference Methods for Nonlinear Hyperbolic Systems
• Difference schemes for hyperbolic equations with high order of accuracy