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DYNAMICAL CHARACTER FOR A PERTURBED COUPLED NONLINEAR SCHR(O)DINGER SYSTEM

机译:扰动耦合非线性Schr(O)dinger系统的动力学特性

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摘要

The dynamical character for a perturbed coupled nonlinear Schrodinger system with periodic boundary condition was studied. First, the dynamical character of perturbed and unperturbed systems on the invariant plane was analyzed by the spectrum of the linear operator. Then the existence of the locally invariant manifolds was proved by the singular perturbation theory and the fixed-point argument.
机译:研究了具有周期边界条件的摄动耦合非线性薛定inger系统的动力学特性。首先,通过线性算子的频谱分析了不变平面上摄动和非摄动系统的动力学特性。然后通过奇异摄动理论和不动点论证证明了局部不变流形的存在。

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