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A Modern Introduction to the Mathematical Theory of Water Waves by R. S. Johnson

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Item specifics

Condition
Brand New: A new, unread, unused book in perfect condition with no missing or damaged pages. See all condition definitionsopens in a new window or tab
Book Title
A Modern Introduction to the Mathematical Theory of Water Waves
Publication Date
1997-10-28
ISBN
9780521598323

About this product

Product Identifiers

Publisher
Cambridge University Press
ISBN-10
052159832X
ISBN-13
9780521598323
eBay Product ID (ePID)
16038302581

Product Key Features

Number of Pages
464 Pages
Publication Name
Modern Introduction to the Mathematical Theory of Water Waves
Language
English
Subject
Mechanics / Fluids, Waves & Wave Mechanics
Publication Year
1997
Type
Textbook
Author
R. S. Johnson
Subject Area
Science
Series
Cambridge Texts in Applied Mathematics Ser.
Format
Trade Paperback

Dimensions

Item Height
1 in
Item Weight
22 Oz
Item Length
9 in
Item Width
6 in

Additional Product Features

Intended Audience
Scholarly & Professional
LCCN
97-005742
TitleLeading
A
Reviews
' … the publication of this book will be welcomed by researchers and postgraduate students in water-wave theory.' C. M. Linton, Contemporary Physics, 'This is a well-written book that is a pleasure to read.' T. R. Akylas, European Journal of Mechanics, ' ... the book would amke an excellent textbook for graduate or advanced undergraduate courses'.J. D. Gibbon, UK Nonlinear Science News, ‘The book is a valuable source of information on the mathematic theory of water gravity waves and I am very pleased to have it on my shelf. I would recommend it to anyone who deals or is going to deal with this subject, but first for all to mathematically inclined readers.’M. Markiewicz, ZAMM, 'The book is a valuable source of information on the mathematic theory of water gravity waves and I am very pleased to have it on my shelf. I would recommend it to anyone who deals or is going to deal with this subject, but first for all to mathematically inclined readers.'M. Markiewicz, ZAMM, ‘ … the book would amke an excellent textbook for graduate or advanced undergraduate courses’.J. D. Gibbon, UK Nonlinear Science News, ' ... the publication of this book will be welcomed by researchers and postgraduate students in water-wave theory.'C. M. Linton, Contemporary Physics, ' … the book would amke an excellent textbook for graduate or advanced undergraduate courses'. J. D. Gibbon, UK Nonlinear Science News, 'The book is a valuable source of information on the mathematic theory of water gravity waves and I am very pleased to have it on my shelf. I would recommend it to anyone who deals or is going to deal with this subject, but first for all to mathematically inclined readers.' M. Markiewicz, ZAMM, ‘This is an excellent textbook suitable to the last-year undergraduate students in applied mathematics, physics, or engineering, as well as to the first-year graduate students in similar areas.’Zietschrift fur Angwandte Mathematik und Physik, ‘This is a well-written book that is a pleasure to read.’T. R. Akylas, European Journal of Mechanics, 'This is an excellent textbook suitable to the last-year undergraduate students in applied mathematics, physics, or engineering, as well as to the first-year graduate students in similar areas.'Zietschrift fur Angwandte Mathematik und Physik, ‘ … the publication of this book will be welcomed by researchers and postgraduate students in water-wave theory.’C. M. Linton, Contemporary Physics, 'This is an excellent textbook suitable to the last-year undergraduate students in applied mathematics, physics, or engineering, as well as to the first-year graduate students in similar areas.' Zietschrift fur Angwandte Mathematik und Physik, 'This is a well-written book that is a pleasure to read.'T. R. Akylas, European Journal of Mechanics, "...reasonably priced, and it is one of the best books available on the subject. With suitable supplements by the instructor, it could serve as a very readable text for an interesting course on the modern theory of water waves." Mathematical Reviews
Series Volume Number
Series Number 19
Illustrated
Yes
Table Of Content
1. Mathematical preliminaries; 2. Some classical problems in water-wave theory; 3. Weakly nonlinear dispersive waves; 4. Slow modulation of dispersive waves; 5. Epilogue.
Synopsis
The theory of water waves has been a source of intriguing mathematical problems for at least 150 years. This text considers the classical problems in linear and non-linear water-wave theory, as well as more modern aspects - problems that give rise to soliton-type equations. Lastly it examines the effects of viscosity., The theory of water waves has been a source of intriguing and often difficult mathematical problems for at least 150 years. Virtually every classical mathematical technique appears somewhere within its confines. Beginning with the introduction of the appropriate equations of fluid mechanics, the opening chapters of this text consider the classical problems in linear and non-linear water-wave theory. This sets the ground for a study of more modern aspects, problems that give rise to soliton-type equations. The book closes with an introduction to the effects of viscosity. All the mathematical developments are presented in the most straightforward manner, with worked examples and simple cases carefully explained. Exercises, further reading, and historical notes on some of the important characters in the field round off the book and help to make this an ideal text for a beginning graduate course on water waves., For over a hundred years, the theory of water waves has been a source of intriguing and often difficult mathematical problems. Virtually every classical mathematical technique appears somewhere within its confines. Beginning with the introduction of the appropriate equations of fluid mechanics, the opening chapters of this text consider the classical problems in linear and nonlinear water-wave theory. This sets the stage for a study of more modern aspects, problems that give rise to soliton-type equations. The book closes with an introduction to the effects of viscosity. All the mathematical developments are presented in the most straightforward manner, with worked examples and simple cases carefully explained. Exercises, further reading, and historical notes on some of the important characters in the field round off the book and make this an ideal text for a beginning graduate course on water waves.
LC Classification Number
QA927 .J65 1997

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