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Titlebook: Dynamical Problems in Soliton Systems; Proceedings of the S Shozo Takeno Conference proceedings 1985 Springer-Verlag Berlin Heidelberg 1985

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楼主: HEM
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https://doi.org/10.1007/978-3-662-02449-2mechanics; nonlinear systems; paper; physics; soliton; theoretical physics
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Some Aspects of Soliton Dynamics motion of certain one-dimensional nonlinear lattices, and found recurrence to initial state at least for small nonlinearity and smooth initial excitation. The idea that for sufficiently smooth waves, a lattice can be approximated by a continuum led ZABUSKY and KRUSKAL [2] to the numerical study of the Korteweg-de Vries equation
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Approximations for the Inverse Scattering Transforminverse scattering transform) [1]. Although the IST is an exact method, its complexity does require that one be able to make use of some approximations. And while I shall be discussing approximations, let me note that I also shall be emphasizing the methods and not the mathematical details.
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The Zabolotskaya-Khokhlov Equation and the Inverse Scattering Problem of Classical Mechanics equations which arose originally as a description of long waves on a shallow perfect fluid, while the initial value problem is equivalent to the open problem of finding the potential U(X,Y,T) in the Hamiltonian H., given the asymptotics of its orbits.
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Hirota’s Method and the Painlevé Propertyf phase space, a complete integration can be effected by the identification of as many involutive integrals as there are degrees of freedom (N). For integrable Hamiltonian systems the flow is confined to N-dimensional tori embedded in the 2N-dimensional phase space.
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Quantum Three Wave Interaction Models: Bethe Ansatz and Statistical Mechanicsfind that the eigenstates of the quantum three wave interaction model can be derived by the Bethe Ansatz method [5]. We treat the thermodynamics in the case without the bound states in the eigenstates, as some difficulties occur with the existence of the bound states.
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