On two step Lax-Wendroff methods in several dimensions

DOI10.1007/BF01402557zbMath0244.65070MaRDI QIDQ2554947

Gideon Zwas

Publication date: 1973

Published in: Numerische Mathematik (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/132198

Mathematics Subject Classification ID

Stability and convergence of numerical methods for boundary value problems involving PDEs (65N12)

Related Items (12)

TETHYS: a simulation tool for graphene hydrodynamic models ⋮ Stability Analysis of Inline ZFP Compression for Floating-Point Data in Iterative Methods ⋮ Difference schemes based on splines in compression for the solution of conservation laws ⋮ Lax-Wendroff schemes for elastic-plastic solids ⋮ On the strong stability of finite difference schemes for hyperbolic systems in two space dimensions ⋮ Generalization of the FDTD algorithm for simulations of hydrodynamic nonlinear Drude model ⋮ Symmetric hyperbolic difference schemes and matrix problems ⋮ Symmetrization of the Fluid Dynamic Matrices with Applications ⋮ Diagonalization and Simultaneous Symmetrization of the Gas-Dynamic Matrices ⋮ Numerical stabilizers and computing time for second-order accurate schemes ⋮ Phase error and stability of second order methods for hyperbolic problems. I ⋮ Classification of difference schemes of gas dynamics by the method of differential approximation. II. Two-dimensional case

Cites Work

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• On the comparison of multistep formulations of the optimized Lax-Wendroff method for nonlinear hyperbolic systems in two space variables
• Numerical stabilizers and computing time for second-order accurate schemes
• Symmetrization of the Fluid Dynamic Matrices with Applications
• A Note Concerning the Two-Step Lax-Wendroff Method in Three Dimensions
• A Multistep Formulation of the Optimized Lax-Wendroff Method for Nonlinear Hyperbolic Systems in Two Space Variables
• On the Construction and Comparison of Difference Schemes
• Three-Dimensional Second-Order Accurate Difference Schemes for Discontinuous Hydrodynamic Flows
• Difference schemes for hyperbolic equations with high order of accuracy

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