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3 edition of Mathematical studies in nonlinear wave propagation found in the catalog.

Mathematical studies in nonlinear wave propagation

NSF-CBMS Regional Research Conference on Mathematical Methods in Nonlinear Wave Propagation (2002 North Carolina A&T State University)

Mathematical studies in nonlinear wave propagation

NSF-CBMS Regional Research Conference on Mathematical Methods in Nonlinear Wave Propagation, North Carolina A&T State University, Greensboro, North Carolina, May 15-19, 2002

by NSF-CBMS Regional Research Conference on Mathematical Methods in Nonlinear Wave Propagation (2002 North Carolina A&T State University)

  • 96 Want to read
  • 40 Currently reading

Published by American Mathematical Society in Providence, R.I .
Written in English

    Subjects:
  • Wave motion, Theory of -- Congresses,
  • Nonlinear theories -- Congresses

  • Edition Notes

    Includes bibliographical references

    StatementDominic P. Clemence, Guoqing Tang, editors
    GenreCongresses
    SeriesContemporary mathematics -- 379, Contemporary mathematics (American Mathematical Society) -- v. 379
    ContributionsClemence, Dominic P., 1959-, Tang, Guoqing, 1959-
    Classifications
    LC ClassificationsQA927 .N74 2002
    The Physical Object
    Paginationx, 211 p. :
    Number of Pages211
    ID Numbers
    Open LibraryOL15532743M
    ISBN 100821833499
    LC Control Number2005041238

    The SIAM Journal on Applied Mathematics (SIAP) is an interdisciplinary journal containing research articles that treat scientific problems using methods that are of mathematical interest, focusing on the subjects of physical, engineering, financial, and life sciences. Learn more about SIAM's founding journal and how to submit your work, or subscribe to the journal. Nonlinear Case 67 Canonical Form of a Second-Order PDE 70 Riemann's Method of Integration 73 Problems CHAPTER THREE The Wave Equation PART I ONE-DIMENSIONAL WAVE EQUATION 85 Factorization of the Wave Equation and Characteristic Curves 85 Vibrating String as a Combined IV and B V Problem 90 D'Alembert's Solution to the IV Problem

    1. Introduction. Nonlinear water waves are one of the important research objects in the field of coastal and ocean engineering,which plays a critical role in the prediction of working performance regarding offshore and deep-water structures such as marine vessels, floating offshore platforms, wave energy converters and floating wind is imperative to develop an efficient, accurate. 11 minutes ago  Propagation of nonlinear waves in waveguides is a field that has received an ever increasing interest in the last few decades. , HostName: problem for the unloaded cylindrical guide; there the boundary condition is that 3 must be zero when r = .

    Reviews: Interesting and welcome little book provides an excellent introduction to the mathematics of linear wave propagation This book provides a good introduction to the fascinating topic of linear wave propagation for a reader who has a sound mathematical background but no special familiarity with either the physical or mathematical aspects of wave propagation phenomena. One of the most methodical treatments of electromagnetic wave propagation, radiation, and scatteringincluding new applications and ideas Presented in two parts, this book takes an analytical approach on the subject and emphasizes new ideas and applications used today. Part one covers fundamentals of electromagnetic wave propagation, radiation, and scattering. It provides ample end .


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Recent Mathematical Methods in Nonlinear Wave Propagation Lectures given at the 1st Session of the Centro Internazionale Matematico Estivo (C.I.M.E.), held in Montecatini Terme, Italy, May 23–31, To ensure availability of the book "Mathematics Of Wave Propagation", which makes possible geometric solutions to nonlinear wave problems.

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Mathematical development for nonlinear wave formation and propagation in plasmas within the fluid model Introduction Nonlinear dynamics have attracted a great deal of interests during the last few decades. The studies of nonlinear wave phenomena have taken more than half a.

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A mathematical model for the problem of wave diffraction by a floating fixed truncated vertical cylinder is formulated based on Boussinesq equations (BEs).

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