Optimal one-stage and two-stage schemes for steady state solutions of hyperbolic equations
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Publication:1801361
DOI10.1016/0168-9274(93)90088-9zbMath0779.65059OpenAlexW2074320624MaRDI QIDQ1801361
Publication date: 18 July 1993
Published in: Applied Numerical Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0168-9274(93)90088-9
Gas dynamics (general theory) (76N15) Iterative numerical methods for linear systems (65F10) Numerical aspects of the method of characteristics for initial value and initial-boundary value problems involving PDEs (65M25) Initial value problems for first-order hyperbolic systems (35L45)
Related Items (4)
Region-dependent optimal \(m\)-stage Runge-Kutta schemes for solving a class of nonsymmetric linear systems ⋮ Accelerated solution of nonlinear flow problems using Chebyshev iteration polynomial-based Runge-Kutta recursions ⋮ The principle of extrapolation and the Cayley transform ⋮ On the equivalence of extrapolation and Richardson's iteration and its applications
Cites Work
- An efficient method for computing leading eigenvalues and eigenvectors of large asymmetric matrices
- Multigrid method for stability problems
- The analysis of k-step iterative methods for linear systems from summability theory
- On the local convergence of certain two step iterative procedures
- The Tchebychev iteration for nonsymmetric linear systems
- Least Squares Polynomials in the Complex Plane and Their Use for Solving Nonsymmetric Linear Systems
- An Optimal Runge–Kutta Method for Steady-State Solutions of Hyperbolic Systems
- Optimal m‐stage Runge‐Kutta schemes for steady‐state solutions of hyperbolic equations
- On Complex Second-Degree Iterative Methods
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