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Science/Engineering Multilevel Adaptive Methods for Partial Differential Equation: Stephen F. McCormick

Posted on 2010-03-16




Name:Science/Engineering Multilevel Adaptive Methods for Partial Differential Equation: Stephen F. McCormick
ASIN/ISBN:0898712475
Language:English
File size:9 Mb
ISBN: 0898712475
Publish Date: January 1, 1987
File Type: PDF (OCR)
Pages: 172 pages
File Size: 6550 KB
Other Info: Society for Industrial Mathematics
   Science/Engineering Multilevel Adaptive Methods for Partial Differential Equation: Stephen F. McCormick

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Multilevel Adaptive Methods for Partial Differential Equations (Frontiers in Applied Mathematics): Stephen F. McCormick

A practical handbook for understanding and using fast adaptive composite grid (FAC) methods for discretization and solution of partial differential equations (PDEs). Contains fundamental concepts. These so-called FAC are characterized by their use of a composite grid, which is nominally the union of various uniform grids. FAC is capable of producing a composite grid with tailored resolution, and a corresponding solution with commensurate accuracy, at a cost proportional to the number of composite grid points. Moreover, special asynchronous versions of the fast adaptive composite grid methods (AFAC) studied here have seemingly optimal complexity in a parallel computing environment. Most of the methods treated in this book were discovered only within the last decade, and in many cases their development is still in its infancy. While this is not meant to be comprehensive, it does provide a theoretical and practical guide to multilevel adaptive methods and relevant discretization techniques.

Contents

1. Introduction;

2. The Finite Volume Element Method (FVE);

3. Multigrid Methods (MG);

4. The Fast Adaptive Composite Grid Method (FAC);

5. The Asynchronous Fast Adaptive Composite Grid Method (AFAC);

Appendix;

References;

Index.

Review

‘Throughout, the theory is well illustrated by numerical examples based on the finite volume element discretization of a model linear elliptic equation; a nonlinear elliptic system; and a linear diffusion equation. Although no actual code is given, specific numerical results are supplied.’

--Mark Ainsworth, Mathematical Reviews

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