Titlebook: Nonlinear Dispersive Equations; Inverse Scattering a Christian Klein,Jean-Claude Saut Book 2021 Springer Nature Switzerland AG 2021 Partial

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Book 2021as soliton resolution are studied in detail in both integrable andnon-integrable models. Numerical simulations are presented throughout to illustrate interesting phenomena..By presenting and comparing results from different fields, the book aims to stimulate scientific interactions and attract new s

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Christian Klein,Jean-Claude Sautconductor materials for pulsed THz sources,  superconducting THz electronics with Josephson vortices.  In summary this book delivers a global picture of the state of t978-94-007-0771-9978-94-007-0769-6Series ISSN 1874-6500 Series E-ISSN 1874-6535

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Christian Klein,Jean-Claude Sautconductor materials for pulsed THz sources,  superconducting THz electronics with Josephson vortices.  In summary this book delivers a global picture of the state of t978-94-007-0771-9978-94-007-0769-6Series ISSN 1874-6500 Series E-ISSN 1874-6535

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Christian Klein,Jean-Claude Sautconductor materials for pulsed THz sources,  superconducting THz electronics with Josephson vortices.  In summary this book delivers a global picture of the state of t978-94-007-0771-9978-94-007-0769-6Series ISSN 1874-6500 Series E-ISSN 1874-6535

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0066-5452 umerical simulations are presented throughout to illustrate interesting phenomena..By presenting and comparing results from different fields, the book aims to stimulate scientific interactions and attract new s978-3-030-91429-5978-3-030-91427-1Series ISSN 0066-5452 Series E-ISSN 2196-968X

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Generalities and Basic Facts,dispersive PDEs or Inverse Scattering techniques and vocabulary. We first recall some basic elementary notions on (dispersive) wave propagation. Then, taking as a guideline the Korteweg–de Vries equation, we briefly recall the mechanism of Inverse Scattering theory to solve the Cauchy problem and in

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,Benjamin–Ono and Intermediate Long Wave Equations: Modeling, IST and PDE, by inverse scattering techniques (IST). After briefly recalling their (rigorous) derivations, we will review old and recent results on the Cauchy problem, comparing those obtained by IST and PDE techniques and also results more closely connected to the physical origin of the equations. We will cons