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Nonlinear equations with small parameter. Volume II, Waves and boundary problems

Author: Sergey G Glebov; Oleg M Kiselev; N N Tarkhanov
Publisher: Berlin : Walter de Gruyter, [2018] ©2018
Series: De Gruyter series in nonlinear analysis and applications, 23/2.
Edition/Format:   eBook : Document : EnglishView all editions and formats
Summary:
"The series is devoted to the publication of high-level monographs which cover the whole spectrum of current nonlinear analysis and applications in various fields, such as optimization, control theory, systems theory, mechanics, engineering, and other sciences. One of its main objectives is to make available to the professional community expositions of results and foundations of methods that play an important role  Read more...
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Genre/Form: Electronic books
Additional Physical Format: Electronic version:
Glebov, Sergey G.
Nonlinear equations with small parameter. Volume II, Waves and boundary problems.
Berlin : Walter de Gruyter, [2018]
(DLC) 2018934811
(OCoLC)965807414
Material Type: Document, Internet resource
Document Type: Internet Resource, Computer File
All Authors / Contributors: Sergey G Glebov; Oleg M Kiselev; N N Tarkhanov
ISBN: 9783110533903 3110533901 9783110534979 3110534975
OCLC Number: 1042118304
Description: 1 online resource
Contents: Intro; Preface; Contents; Introduction; 1. The Solitary Waves Generation due to Passage through the Local Resonance; 2. Regular Perturbation of Ill-Posed Problems; 3. Asymptotics at Characteristic Points; 4. Asymptotic Expansions of Singular Perturbation Theory; 5. Asymptotic Solution of the Schrödinger Equation; 6. The Kelvin-Helmholtz Instability; 7. Nonlinear Cauchy Problems for Elliptic Equations; Bibliography; Index.
Series Title: De Gruyter series in nonlinear analysis and applications, 23/2.
Responsibility: Sergey G. Glebov, Oleg M. Kiselev, Nikolai N. Tarkhanov.
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Abstract:

This book presents new methods for the construction of global asymptotics of solutions to nonlinear equations with small parameter. With these methods it is possible to match various asymptotic  Read more...

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