Nonlinear dispersive partial differential equations and inverse scattering. (2019)

• Record Type: Book
• Further Information: Note: Peter D. Miller, Peter A. Perry, Jean-Claude Saut, Catherine Sulem, editors.
• Editors: Miller, Peter D; Perry, Peter A; Saut, J.-C (Jean-Claude); Sulem, C (Catherine), 1957-
• Contents: Fifty years of KdV: an integrable system (P. Deift).- Wave turbulence and complete integrability (P. Gerard).- Benjamin-Ono and Intermediate Long Wave Equations: Modeling, IST, and PDE (J.-C. Saut).- Inverse scattering and global well-posedness in one and two dimensions (P. Perry).- Dispersive asymptotics for linear and integrable equations by the d-bar steepest descent method (M. Dieng, K. McLaughin, P. Miller).- Instability of solutions in the 2d Zakharov-Kuznetzov equation (L. Farah, J. Holmer, S. Roudenko).- On the nonexistence of local, gauge-invariant Birkhoff coordinates for focussing NLS equation (T. Kappeler, P. Topalov).- Extended decay properties for generalized BBM equation (C. Kwok, C. Munoz).- Ground state solutions of the complex Gross-Pitaevskii equation (T. Mizumachi).- Inverse scattering for the massive Thirring model (D. Pelinovsky, A. Saalman).- Anomolous (rogue) waves in nature, their recurrence, and the nonlinear Schrodinger model (P. Santini, P. Grinevich).
• Publisher Details: New York, NY : Springer
• Publication Date: 2019
• Extent: 1 online resource (x, 528 pages), illustrations (some color)
• Subjects: 515/.353; Differential equations, Partial; Inverse scattering transform; Electronic books
• Languages: English
• ISBNs: 9781493998067; 1493998064
• Related ISBNs: 9781493998050
• Notes: Note: Online resource; title from PDF title page (SpringerLink, viewed November 18, 2019).
• Access Rights: Legal Deposit; Only available on premises controlled by the deposit library and to one user at any one time; The Legal Deposit Libraries (Non-Print Works) Regulations (UK).
• Access Usage: Restricted: Printing from this resource is governed by The Legal Deposit Libraries (Non-Print Works) Regulations (UK) and UK copyright law currently in force.