Water Waves: The Mathematical Theory With Applications
by J. J. Stoker
Publisher: Interscience Publishers 1957
Number of pages: 609
Offers an integrated account of the mathematical hypothesis of wave motion in liquids with a free surface, subjected to gravitational and other forces. Uses both potential and linear wave equation theories, together with applications such as the Laplace and Fourier transform methods, conformal mapping and complex variable techniques in general or integral equations, methods employing a Green's function.
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The wave is a physical phenomenon that is found in a variety of contexts. The purpose of this text is to describe the kinematics of waves, i.e., to provide tools for describing the form and motion of all waves irrespective of their mechanisms.
by Howard Georgi - Prentice Hall
The first complete introduction to waves and wave phenomena by a renowned theorist. Covers damping, forced oscillations and resonance; normal modes; symmetries; traveling waves; signals and Fourier analysis; polarization; diffraction.
by John V. Wehausen, Edmund V. Laitone - Springer
Since its first publication this article has been an inspirational resource for students and researchers in the various fields of science and engineering. This may be attributed to its encyclopedic scope and to the scholarly efforts of the authors.
by Thomas Kurz, Ulrich Parlitz, Udo Kaatze - Universitätsverlag Göttingen
The subjects covered vary from speech and hearing research to flow control and active control systems, from bubble oscillations to cavitation structures, from ordering phenomena in liquids and solids to complex dynamics of chaotic nonlinear systems.