Multi-Grid Methods and Applications - (Springer Computational Mathematics) by Wolfgang Hackbusch (Hardcover)
About this item
Highlights
- Multi-grid methods are the most efficient tools for solving elliptic boundary value problems.
- Author(s): Wolfgang Hackbusch
- 378 Pages
- Mathematics, Differential Equations
- Series Name: Springer Computational Mathematics
Description
Book Synopsis
Multi-grid methods are the most efficient tools for solving elliptic boundary value problems. The reader finds here an elementary introduction to multi-grid algorithms as well as a comprehensive convergence analysis. One section describes special applications (convection-diffusion equations, singular perturbation problems, eigenvalue problems, etc.). The book also contains a complete presentation of the multi-grid method of the second kind, which has important applications to integral equations (e.g. the "panel method") and to numerous other problems. Readers with a practical interest in multi-grid methods will benefit from this book as well as readers with a more theoretical interest.
From the Back Cover
Multi-grid methods are the most efficient tools for solving elliptic boundary value problems. The reader finds here an elementary introduction to multi-grid algorithms as well as a comprehensive convergence analysis. One section describes special applications (convection-diffusion equations, singular perturbation problems, eigenvalue problems, etc.). The book also contains a complete presentation of the multi-grid method of the second kind, which has important applications to integral equations (e.g. the "panel method") and to numerous other problems.
Readers with a practical interest in multi-grid methods will benefit from this book as well as readers with a more theoretical interest.