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OverviewThe soliton represents one ofthe most important ofnonlinear phenomena in modern physics. It constitutes an essentially localizedentity with a set ofremarkable properties. Solitons are found in various areas of physics from gravitation and field theory, plasma physics, and nonlinear optics to solid state physics and hydrodynamics. Nonlinear equations which describe soliton phenomena are ubiquitous. Solitons and the equations which commonly describe them are also of great mathematical interest. Thus, the dis covery in 1967and subsequent development ofthe inversescattering transform method that provides the mathematical structure underlying soliton theory constitutes one of the most important developments in modern theoretical physics. The inversescattering transform method is now established as a very powerful tool in the investigation of nonlinear partial differential equations. The inverse scattering transform method, since its discoverysome two decades ago, has been applied to a great variety of nonlinear equations which arise in diverse fields of physics. These include ordinary differential equations, partial differential equations, integrodifferential, and differential-difference equations. The inverse scattering trans form method has allowed the investigation of these equations in a manner comparable to that of the Fourier method for linear equations. Full Product DetailsAuthor: B.G. KonopelchenkoPublisher: Springer-Verlag New York Inc. Imprint: Springer-Verlag New York Inc. Edition: Softcover reprint of the original 1st ed. 1992 Dimensions: Width: 15.50cm , Height: 1.60cm , Length: 23.50cm Weight: 0.468kg ISBN: 9781489911728ISBN 10: 1489911723 Pages: 292 Publication Date: 12 June 2013 Audience: Professional and scholarly , Professional & Vocational Format: Paperback Publisher's Status: Active Availability: Manufactured on demand  We will order this item for you from a manufactured on demand supplier. Table of Contents1. Introduction.- 2. The inverse spectral transform method in 2+1 dimensions.- 3. Other integrable equations and methods of solution in 2+1 dimensions.- 4. General methods for the construction of (2+1)-dimensional integrable equations. ?-function and ??-dressing methods.- 5. Multidimensional integrable systems.- Conclusion.- References.ReviewsAuthor InformationTab Content 6Author Website:Countries AvailableAll regions |
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