Titlebook: Klausurtraining Bauphysik; Prüfungsfragen und A Eva Lübbe Textbook 20032nd edition Springer Fachmedien Wiesbaden 2003 Bauphysik.EnEV.Energi

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matical physics for studying nonlinear partial differential equations, almost as vigoraus as the Fourier transform. The book is based on the Hamiltonian interpretation of the method, hence the 978-3-540-69843-2978-3-540-69969-9Series ISSN 1431-0821 Series E-ISSN 2512-5257

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Eva Lübbematical physics for studying nonlinear partial differential equations, almost as vigoraus as the Fourier transform. The book is based on the Hamiltonian interpretation of the method, hence the 978-3-540-69843-2978-3-540-69969-9Series ISSN 1431-0821 Series E-ISSN 2512-5257

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Eva Lübbetering method which is the mathematical basis of soliton theory has developed into a powerful tool of mathematical physics for studying nonlinear partial differential equations, almost as vigoraus as the Fourier transform. The book is based on the Hamiltonian interpretation of the method, hence the

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tically in detail, as well as solutions with small amplitudes for higher-order pure power nonlinearities. We conclude by studying the transverse stability of these solutions when they are considered as planar solutions of the generalized KP-I equation.

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olitons in such a form as we understand it in Leningrad. The concept of solitonwas introduced by Kruskal and Zabusky in 1965. A soliton (a solitary wave) is a localized particle-like solution of a nonlinear equation which describes excitations of finite energy and exhibits several characteristic fea

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Eva Lübbeolitons in such a form as we understand it in Leningrad. The concept of solitonwas introduced by Kruskal and Zabusky in 1965. A soliton (a solitary wave) is a localized particle-like solution of a nonlinear equation which describes excitations of finite energy and exhibits several characteristic fea