Handbook of Numerical Methods for Hyperbolic Problems
Applied and Modern Issues
Published on 16. January 2017
610 pages
978-0-444-63911-0 (ISBN)
Description
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.
- Provides detailed, cutting-edge background explanations of existing algorithms and their analysis
- Presents a method of different algorithms for specific applications and the relative advantages and limitations of different algorithms for engineers or those involved in applications
- Written by leading subject experts in each field, the volumes provide breadth and depth of content coverage
More details
Other editions
Additional editions
Remi Abgrall | Chi-Wang Shu
Handbook of Numerical Methods for Hyperbolic Problems: Volume 18
Applied and Modern Issues
Book
01/2017
North-Holland
€198.08
Shipment within 15-20 days
Content
Boundary conditions, interface conditions1. Absorbing / non-reflective boundary conditionsBjorn Engquist2. Cut-cell methodsMarsha Berger3. Inverse Lax-Wendroff procedureSirui Tan and Chi-Wang Shu 4. Multi-dimensional solvers and residual distribution schemesPhilip Roe5. Bound-preserving high order schemesXiangxiong Zhang and Zhengfu Xu 6. Asymptotic preserving methodsShi Jin7. Well balanced schemes and non-conservative methodsCarlos Pares and Manuel Castro 8. Particle methodsAlina Chertock9. Low Mach number flowsHerve Guillard
Mesh adaptation10. AMRPhillip Colella11. Adjoint methods in adaptivityPaul Houston12. Mesh Adaption/Conformal Grids/Unstructured MeshesAdrien Loseille13. Efficiency in SolversAntony Jameson
Specialized Topics14. Standard Gas: for p=f(p,e)Remi Abgrall15. Shallow Water EquationsYulong Xing16. Maxwell Equations and MHDClaus-Dieter Munz17. Kinetic ProblemsIrene M. Gamba18. Numerical Methods for Traffic Flow Models and NetworksSuncica Canic and Benedetto Piccoli 19. Numerical Methods for AstrophysicsChristian Klingenberg
Modern Topics20. Numerical methods for conservation laws with discontinuous coefficientsMishra Siddhartha and Remi Abgrall 21. Uncertainty quantification for hyperbolic systems of conservation lawsMishra Siddhartha22. Multiscale MethodsAssyr Abdulle
