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Introduction to the mathematical phy...
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Fujimoto, Minoru,
Introduction to the mathematical physics of nonlinear waves /
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
Introduction to the mathematical physics of nonlinear waves // Minoru Fujimoto.
作者:
Fujimoto, Minoru,
面頁冊數:
1 online resource (various pagings) :illustrations. :
附註:
"Version: 20140301"--Title page verso.
標題:
Nonlinear waves. -
電子資源:
http://iopscience.iop.org/book/978-1-627-05276-4
Introduction to the mathematical physics of nonlinear waves /
Fujimoto, Minoru,
Introduction to the mathematical physics of nonlinear waves /
Minoru Fujimoto. - 1 online resource (various pagings) :illustrations. - IOP concise physics,.
"Version: 20140301"--Title page verso.
Includes bibliographical references.
Introduction -- Preface
Full-text restricted to subscribers or individual document purchasers.
Nonlinear physics is a well-established discipline in physics today, and this book offers a comprehensive account of the basic soliton theory and its applications. Although primarily mathematical, the theory for nonlinear phenomena in practical environments needs to be understood at upper undergraduate level, with particular attention given to the presence of media where nonlinearity takes place. This book addresses mathematical theories, but also suggests possible theoretical innovations for many issues, providing a stimulating reference for both students and researchers.
Mode of access: World Wide Web.
Minoru Fujimoto is a retired professor of the University of Guelph, Ontario, Canada. Engaged in experimental work on magnetic resonance on structural phase transitions, his books Physics of Classical Electromagnetism and Thermodynamics of Crystalline States were published by Springer.
Standard No.: 10.1088/978-1-627-05276-4doiSubjects--Topical Terms:
527903
Nonlinear waves.
LC Class. No.: QA927 / .F845 2014eb
Dewey Class. No.: 530.155355
Introduction to the mathematical physics of nonlinear waves /
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Introduction to the mathematical physics of nonlinear waves /
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Introduction -- Preface
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Nonlinearity in classical mechanics -- A pendulum -- Vibration by a nonlinear spring force -- A jumping rope -- Hyperbolic and elliptic functions -- Variation principle -- Buckling deformation of a rod
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Wave propagation, singularities and boundaries -- Elastic waves along a linear string of infinite length -- Microwave transmission -- Schr�odinger's equation -- Scattering by the potential V(x) = V b0 s sech p2 s x -- Two-dimensional waves in inhomogeneous medium -- Sound propagation in air
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Solitons and adiabatic potentials -- The Korteweg-deVries equation -- Steady solutions of the Korteweg-deVries equation -- Developing equations of nonlinear vector waves -- Bargmann's theorem -- Riccati's theorem -- Properties of the Eckart potential in the soliton field -- Zabusky-Kruskal's computational analysis
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Structural phase transitions -- Initial uncertainties and transition anomalies -- Dynamical theory of collective motion -- Pseudopotential and sine-Gordon equation
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Nonlinear waves -- Elemental waves -- Matrix formulation for nonlinear development -- Heat dissipation of wave motion -- Born-Huang transitions in crystals -- Symmetry of media for the Korteweg-deVries equation -- Soliton description
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Scattering theory -- One-component waves -- Two-component scatterings
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Method of inverse scatterings -- Coherent wave packets and Marchenko's equation -- Reflectionless multi-soliton potentials -- Two-component systems
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Quasi-static soliton states -- Developing the Korteweg-deVries equation -- Multi-soliton potentials in unsteady states -- The modified Korteweg-deVries equation, part 2 -- Thermodynamic instability and Breezer potentials -- The third-order Schr�odinger equation
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The B�acklund transformation and sine-Gordon equations -- The Klein-Gordon equation -- The B�acklund transformation -- The sine-Gordon equation -- Numerical analysis of the sine-Gordon equation -- Inverse scatterings and the B�acklund transformation -- Scatterings by a pseudopotential
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Miscellaneous applications -- Surface waves -- Vortex motion in fluid media -- Plasma oscillation -- Laser light transmission through absorbing media -- Periodic lattices.
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Nonlinear physics is a well-established discipline in physics today, and this book offers a comprehensive account of the basic soliton theory and its applications. Although primarily mathematical, the theory for nonlinear phenomena in practical environments needs to be understood at upper undergraduate level, with particular attention given to the presence of media where nonlinearity takes place. This book addresses mathematical theories, but also suggests possible theoretical innovations for many issues, providing a stimulating reference for both students and researchers.
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Minoru Fujimoto is a retired professor of the University of Guelph, Ontario, Canada. Engaged in experimental work on magnetic resonance on structural phase transitions, his books Physics of Classical Electromagnetism and Thermodynamics of Crystalline States were published by Springer.
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