
Traveling Wave Analysis of Partial Differential Equations
Numerical and Analytical Methods with Matlab and Maple
Resources
Description
Key Features
- Includes a spectrum of applications in science, engineering, applied mathematics
- Presents a combination of numerical and analytical methods
- Provides transportable computer codes in Matlab and Maple
Readership
Scientists, Engineers, Applied Mathematicians, and Economists who use PDE models
Table of Contents
Dedication
Preface
1. Introduction to Traveling Wave Analysis
2. Linear Advection Equation
3. Linear Diffusion Equation
4. A Linear Convection Diffusion Reaction Equation
5. Diffusion Equation with Onlinear Source Terms
6. Burgers–Huxley Equation
7. Burgers–Fisher Equation
8. Fisher–Kolmogorov Equation
9. Fitzhugh–Nagumo Equation
10. Kolmogorov–Petrovskii–Piskunov Equation
11. Kuramoto–Sivashinsky Equation
12. Kawahara Equation
13. Regularized Long-Wave Equation
14. Extended Bernoulli Equation
15. Hyperbolic Liouville Equation
16. Sine-Gordon Equation
17. Mth-Order Klein–Gordon Equation
18. Boussinesq Equation
19. Modified Wave Equation
A. Analytical Solution Methods for Traveling Wave Problems
Index
Product details
- No. of pages: 461
- Language: English
- Copyright: © Academic Press 2011
- Published: December 9, 2010
- Imprint: Academic Press
- eBook ISBN: 9780123846532
- Hardcover ISBN: 9780123846525
About the Authors
Graham Griffiths
William Schiesser
Affiliations and Expertise
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