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Geared to scientists and engineers seeking to hone their mathematical skills, this book draws on such phenomena as heat conduction and wave motion to show how partial differential equations are used to obtain specific information about the phy-sical world. Topics include one-dimensional problems, Laplace Transform method, Green's functions, spherical geometry, and first order equations. 1995 (0-471-31123-5) 496 pp.
APPLIED MATHEMATICS Second Edition J. David Logan. This highly acclaimed book provides readers from diverse scientific and engineering fields with an easily accessible, up-to-date treatment of mathematical methods. Coverage ranges from such standard topics as fluid mechanics and calculus of variations to modern methods--dimensional analysis and scaling, nonlinear wave propagation, bifurcation, and singular perturbation. 1996 (0-471-16513-1) 496 pp.
Also in this series...ORTHOGONAL SETS AND POLAR METHODS IN LINEAR ALGEBRA. Applications to Matrix Calculations, Systems of Equations, Inequalities, and Linear Programming Enrique Castillo, Angel Cobo, Francisco Jubete, and Rosa Eva Pruneda 1999 (0-471-32889-8) 440 pp.
ALGEBRA Pierre Grillet 1999 (0-471-25243-3) 694 pp.
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Most Helpful Customer Reviews
15 of 16 people found the following review helpful:
5.0 out of 5 stars
The most understandable treatment of waves I have read!,
By A Customer
This review is from: Linear and Nonlinear Waves (Pure and Applied Mathematics: A Wiley-Interscience Series of Texts, Monographs and Tracts) (Hardcover)
Linear and Nonlinear Waves provides an excellent treatment of the wave phenomena. This is a very complex and mathematically intesive subject, which Whitham conveys in an understandable and followable manner. He takes the approach that the reader has some knowlege of the subject, but writes at an introductory graduate level. This book will give any mathematician or engineer interested in waves an excellent introduction and bring them to a superior understanding.
2 of 2 people found the following review helpful:
5.0 out of 5 stars
Good book,
By
This review is from: Linear and Nonlinear Waves (Pure and Applied Mathematics: A Wiley Series of Texts, Monographs and Tracts) (Paperback)
I took some graduate level courses from Dr. Whitham at CalTech in 1973 while this book was still in draft form, and he was the head of the Applied Mathematics department. He was an excellent lecturer, and this book has long been an exemplar of that style as well as the pioneer book in the treatment of non linear waves. To my knowledege it was the first textbook to treat solitons. The book is very subtle in its treatment of physics, and the adept reader will note the bearing of dispersion relations on the foundations of quantum mechanics.
18 of 28 people found the following review helpful:
4.0 out of 5 stars
good backround,
This review is from: Linear and Nonlinear Waves (Pure and Applied Mathematics: A Wiley Series of Texts, Monographs and Tracts) (Paperback)
Most treatment of waves involves their role in electromagnetic spectra. The writer provides the historical account of the derivation of these algebraic (read numerical analysis) versions which implement in MathCad and Matlab well. The book's material on water waves is worth the price alone. However, only at the end,does the author venture into the world of non-linear dynamics which is so important to this area. Most of the book treats the wave phenomenology as most physicists will in the kinematical sense trying to linearize everything and avoiding the path if it can't be linearized. (In this sense most of the arguements and examples are structured in the conservation of mass and energy). This is great, however for the construction of first order linear diff. equations for implementation in Mathcad or Matlab. If one were not aware of bifurcations, limit-cycles or even total response waves from control theory, one would still be left feeling secure that water waves are standing waves. (They are not). Early research breaks them up into first part(Airy) long-standing(middle of the wave) and orgin to get around this problem. Book does not approach treatment as a diffusion problem.
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