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Wave Propagation in Complex Media (Paperback, Softcover reprint of the original 1st ed. 1998)
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Wave Propagation in Complex Media (Paperback, Softcover reprint of the original 1st ed. 1998)
Series: The IMA Volumes in Mathematics and its Applications, 96
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This IMA Volume in Mathematics and its Applications WAVE
PROPAGATION IN COMPLEX MEDIA is based on the proceedings of two
workshops: * Wavelets, multigrid and other fast algorithms
(multipole, FFT) and their use in wave propagation and * Waves in
random and other complex media. Both workshops were integral parts
of the 1994-1995 IMA program on "Waves and Scattering." We would
like to thank Gregory Beylkin, Robert Burridge, Ingrid Daubechies,
Leonid Pastur, and George Papanicolaou for their excellent work as
organizers of these meetings. We also take this opportunity to
thank the National Science Foun dation (NSF), the Army Research
Office (ARO, and the Office of Naval Research (ONR), whose
financial support made these workshops possible. A vner Friedman
Robert Gulliver v PREFACE During the last few years the numerical
techniques for the solution of elliptic problems, in potential
theory for example, have been drastically improved. Several
so-called fast methods have been developed which re duce the
required computing time many orders of magnitude over that of
classical algorithms. The new methods include multigrid, fast
Fourier transforms, multi pole methods and wavelet techniques.
Wavelets have re cently been developed into a very useful tool in
signal processing, the solu tion of integral equation, etc. Wavelet
techniques should be quite useful in many wave propagation
problems, especially in inhomogeneous and nonlin ear media where
special features of the solution such as singularities might be
tracked efficiently.
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