Partial Differential Equations: Modeling, Analysis, Computation

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Overview

Partial differential equations (PDEs) are used to describe a large variety of physical phenomena, from fluid flow to electromagnetic fields, and are indispensable to such disparate fields as aircraft simulation and computer graphics. While most existing texts on PDEs deal with either analytical or numerical aspects of PDEs, this innovative and comprehensive textbook features a unique approach that integrates analysis and numerical solution methods and includes a third component - modeling - to address real-life problems. The authors believe that modeling can be learned only by doing; hence a separate chapter containing 16 user-friendly case studies of elliptic, parabolic, and hyperbolic equations is included, and numerous exercises are included in all other chapters.
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Product Details

Table of Contents

List of Figures; List of Tables; Notation; Preface; 1. Differential and difference equations; 2. Characterization and classification; 3. Fourier theory; 4. Distributions and fundamental solutions; 5. Approximation by finite differences; 6. The Equations of continuum mechanics and electromagnetics; 7. The art of modeling; 8. The analysis of elliptic equations; 9. Numerical methods for elliptic equations; 10. Analysis of parabolic equations; 11. Numerical methods for parabolic equations; 12. Analysis of hyperbolic equations; 13. Numerical methods for scalar hyperbolic equations; 14. Numerical methods for hyperbolic systems; 15. Perturbation methods; 16. Modeling, analyzing, and simulating problems from practice; Appendices. Useful definitions and properties; Bibliography; Index.
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