Theory of Nonlinear Acoustics in Fluids

Theory of Nonlinear Acoustics in Fluids

EnglishHardback
Enflo B.O.
Springer-Verlag New York Inc.
EAN: 9781402005725
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Detailed information

The aim of the present book is to present theoretical nonlinear aco- tics with equal stress on physical and mathematical foundations. We have attempted explicit and detailed accounting for the physical p- nomena treated in the book, as well as their modelling, and the f- mulation and solution of the mathematical models. The nonlinear acoustic phenomena described in the book are chosen to give phy- cally interesting illustrations of the mathematical theory. As active researchers in the mathematical theory of nonlinear acoustics we have found that there is a need for a coherent account of this theory from a unified point of view, covering both the phenomena studied and mathematical techniques developed in the last few decades. The most ambitious existing book on the subject of theoretical nonlinear acoustics is ”Theoretical Foundations of Nonlinear Aco- tics” by O. V. Rudenko and S. I. Soluyan (Plenum, New York, 1977). This book contains a variety of applications mainly described by Bu- ers’ equation or its generalizations. Still adhering to the subject - scribed in the title of the book of Rudenko and Soluyan, we attempt to include applications and techniques developed after the appearance of, or not included in, this book. Examples of such applications are resonators, shockwaves from supersonic projectiles and travelling of multifrequency waves. Examples of such techniques are derivation of exact solutions of Burgers’ equation, travelling wave solutions of Bu- ers’ equation in non-planar geometries and analytical techniques for the nonlinear acoustic beam (KZK) equation.
EAN 9781402005725
ISBN 1402005725
Binding Hardback
Publisher Springer-Verlag New York Inc.
Publication date May 31, 2002
Pages 282
Language English
Dimensions 240 x 160
Country United States
Readership Professional & Scholarly
Authors Enflo B.O.; Hedberg C.M.
Illustrations XIII, 282 p.
Series Fluid Mechanics and Its Applications