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Introduction to the Mathematical Physics of Nonlinear Waves (Second Edition) - 2 Revised edition

By: (Author) Minoru Fujimoto

Extended Catalogue

Ksh 13,500.00

Format: Hardback or Cased Book

ISBN-10: 0750337575

ISBN-13: 9780750337571

Edition: 2 Revised edition

Series: IOP ebooks

Publisher: Institute of Physics Publishing

Imprint: Institute of Physics Publishing

Country of Manufacture: GB

Country of Publication: GB

Publication Date: Oct 7th, 2021

Print length: 180 Pages

Weight: 534 grams

Dimensions (height x width x thickness): 25.40 x 17.80 x 1.10 cms

Product Classification: Nonlinear science
Mathematical physics

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  • Description

  • Reviews

Nonlinear dynamics is a well-established discipline in physics, and this book offers a comprehensive textbook on the basic soliton theory and its applications, especially for crystalline processes. Although primarily mathematical, the author discusses the theory for nonlinear phenomena in a practical environment, paying particular attention to the presence of media where nonlinearity occurs.


Written for students at upper-undergraduate and graduate levels, it is suitable for advanced physics courses on nonlinear physics. The book covers the fundamental properties of nonlinear waves, dealing with both theory and experiment. The aim is to emphasize established tools and introduce new methods underpinning important new developments in this field, especially as applied to solid-state materials. The updated edition has been extended to emphasize the importance of thermodynamics in a description of modulated crystals and contains new chapters on superconductivity that can be interpreted by the soliton mechanism. It is also updated to include new end-of-chapter problems.


Key Features


  • New updated and expanded edition of a respected and well-used book
  • Incorporates latest developments in the field
  • Extensive additions to applications on condensed matter and materials
  • Includes worked examples and end of chapter exercises
  • Extended to include applications in superconductivity

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