Nonlinear Random Waves
World Scientific Publishing Co Pte Ltd
Will be published approx. on 1. July 1994
Book
Hardback
308 pages
978-981-02-1725-9 (ISBN)
Description
This book is mainly devoted to the dynamics of the one-dimensional nonlinear stochastic waves. It contains a description of the basic mathematical tools as well as the latest results in the following fields: exactly integrable nonlinear stochastic equations, dynamics of the nonlinear waves in random media, evolution of the random waves in nonlinear media and the basic concepts of the numerical simulations in nonlinear random wave dynamics. A brief outline of the localization phenomenon in the nonlinear medium is also given. The approach is interdisciplinary describing the general methods with application to specific examples. The results presented may be useful for those who work in the areas of solid state physics, hydrodynamics, nonlinear optics, plasma physics, mathematical models of micromolecules and biological structures, ...etc. Since many results are based on the inverse scattering technique, perturbation theory for solitons and the methods of the statistical radiophysics, the terminology of the respective fields is used.
More details
Language
English
Place of publication
Singapore
Singapore
Target group
College/higher education
Professional and scholarly
Product notice
sewn/stitched
Cloth over boards
ISBN-13
978-981-02-1725-9 (9789810217259)
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Schweitzer Classification
Persons
Author
Univ De Lisboa, Portugal
Centro De Astrobiologia (Csic/inta), Spain
Content
Contents: Introduction; Linear Random Waves. Some Basic Results; Exactly Solvable Models; Direct Perturbation Methods; From Inverse Scattering to Perturbative Approach; Dynamical Solitons under Random Perturbations; Sine-Gordon Kinks under Random Perturbations; Random Wave Packets in Non-linear Media; Dynamics of Randomly Modulated Solitons; Waves in Non-linear Stationary Inhomogeneous Media; Numerical Study of the Single-Paftiele Motion; Numerical Studies: A Panoramic View; Non-linear Klein-Gordon Models; Simulations with Dynamical and Envelope Solitons.