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abgrall r handbook numerical methods hyperbolic problems 2017

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Textbook in PDF format Handbook on Numerical Methods for Hyperbolic Problems: Applied and Modern Issues details the large amount of literature in the design, analysis, and application of various numerical algorithms for solving hyperbolic equations that has been produced in the last several decades. This volume provides concise summaries from experts in different types of algorithms, so that readers can find a variety of algorithms under different situations and become familiar with their relative advantages and limitations. Editors’ Introduction Cut Cells: Meshes and Solvers Inverse Lax–Wendroff Procedure for Numerical Boundary Treatment of Hyperbolic Equations Multidimensional Upwinding Bound-Preserving High-Order Schemes Asymptotic-Preserving Schemes for Multiscale Hyperbolic and Kinetic Equations Well-Balanced Schemes and Path-Conservative Numerical Methods A Practical Guide to Deterministic Particle Methods On the Behaviour of Upwind Schemes in the Low Mach Number Limit: A Review Adjoint Error Estimation and Adaptivity for Hyperbolic Problems Unstructured Mesh Generation and Adaptation The Design of Steady State Schemes for Computational Aerodynamics Some Failures of Riemann Solvers Numerical Methods for the Nonlinear Shallow Water Equations Maxwell and Magnetohydrodynamic Equations Deterministic Solvers for Nonlinear Collisional Kinetic Flows: A Conservative Spectral Scheme for Boltzmann Type Flows Numerical Methods for Hyperbolic Nets and Networks Numerical Methods for Astrophysics Numerical Methods for Conservation Laws With Discontinuous Coefficients Uncertainty Quantification for Hyperbolic Systems of Conservation Laws Multiscale Methods for Wave Problems in Heterogeneous Media

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Abgrall R. Handbook of Numerical Methods for Hyperbolic Problems...2017.pdf 21.4 MB

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abgrall r handbook numerical methods hyperbolic problems 2017