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The Method of Weighted Residuals and Variational Principles

Specificaties
Paperback, 430 blz. | Engels
Society for Industrial and Applied Mathematics | e druk, 2014
ISBN13: 9781611973235
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Society for Industrial and Applied Mathematics e druk, 2014 9781611973235
€ 102,21
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Samenvatting

Approximation techniques and variational principles represent vital tools for solving partial differential equations. This classic text introduces the reader to such solution methods at a level suitable for novices, before progressing through increasingly challenging problems. The book describes variational principles, including how to find them, and how to use them to construct error bounds and create stationary principles. The book also illustrates how to use simple methods to find approximate solutions, how to use the finite element method for more complex problems, and how to ascertain error bounds. Applications to fluid mechanics and heat and mass transfer problems are emphasized throughout. With problem sets included, this book is ideal as both a resource for instructors of graduate-level courses on numerical analysis, and as a self-study guide for scientists and engineers.

Specificaties

ISBN13:9781611973235
Taal:Engels
Bindwijze:Paperback
Aantal pagina's:430
Uitgever:Society for Industrial and Applied Mathematics

Inhoudsopgave

Preface to the classics edition; Preface; Acknowledgments; Part I. The Method of Weighted Residuals: 1. Introduction; 2. Boundary-value problems in heat and mass transfer; 3. Eigenvalue and initial-value problems in heat and mass transfer; 4. Applications to fluid mechanics; 5. Chemical reaction systems; 6. Convective instability problems; Part II. Variational Principles: 7. Introduction to variational principles; 8. Variational principles in fluid mechanics; 9. Variational principles for heat and mass transfer problems; 10. On the search for variational principles; 11. Convergence and error bounds; Author index; Subject index.
€ 102,21
Levertijd ongeveer 8 werkdagen

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        The Method of Weighted Residuals and Variational Principles