Introduction to the Mathematical Physics of Nonlinear Waves

Second Edition

Minoru Fujimoto (University of Guelph, Canada)

$237.95 $190.40

Hardback

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English

Institute of Physics Publishing
07 October 2021

Non-linear science; Mathematical physics

Series: IOP ebooks

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.

By: Minoru Fujimoto (University of Guelph Canada)
Imprint: Institute of Physics Publishing
Country of Publication: United Kingdom
Edition: 2nd Revised edition
Dimensions: Height: 254mm, Width: 178mm, Spine: 11mm
Weight: 534g
ISBN: 9780750337571
ISBN 10: 0750337575
Series: IOP ebooks
Pages: 180
Publication Date: 07 October 2021
Audience: Professional and scholarly , Undergraduate
Format: Hardback
Publisher's Status: Active

PrefacePreface to the 1st edition1 Introduction: nonlinearity and elliptic functions in classical mechanics2 Wave propagation, singularities and boundaries3 Order variables for structural phase transition4 Soft modes of lattice displacements5 Nonlinearity development in crystals: Korteweg-deVries’ equation for collective order variables and the complex potential6 Soliton mobility in time-temperature conversion for thermal processes: Riccati’s theorem7 Toda’s lattice of correlation potentials8 Scattering dynamics in the soliton lattice9 Pseudopotentials and sine-Gordon equation: topological correlations in domain structure10 Trigonal structural transitions: domain stability in topological order11 Soliton theory of superconducting transitions12 Irreducible thermodynamics of superconducting phase transitions

Minoru Fujimoto is a retired professor from the University of Guelph, Canada, where he conducted research in the field of magnetic resonance studies on structural phase transitions in crystals which has currently been extended to theoretical work with soliton dynamics especially as applied to crystalline condensed matter systems. He is the author of numerous papers and several books including Physics of Classical Electromagnetism and Thermodynamics of Crystalline States (Springer); Introduction to Mathematical Physics of Nonlinear Waves and Solitons in Crystalline Processes (IOP Publishing). He lives in Mississauga, Ontario.