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首页> 外文期刊>Communications in Nonlinear Science and Numerical Simulation >Nonautonomous cnoidal wave and soliton management in parity-time symmetric potentials
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Nonautonomous cnoidal wave and soliton management in parity-time symmetric potentials

机译:奇偶时间对称势中的非自主性正弦波和孤子管理

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摘要

We obtain (1 + 1 )-dimensional analytical nonautonomous cnoidal waves and solitons and (2 + 1 )-dimensional nonautonomous soliton of the nonlinear Schroedinger equations with inhomogeneous diffraction and nonlinearity in presence of the parity-time symmetric potentials. The dynamical behaviors of (1 + 1 )-dimensional nonautonomous cnoidal waves and solitons in the exponential and hyperbolic diffraction decreasing waveguides with the self-focusing and self-defocusing nonlinearities are studied, respectively. Dynamical characteristics of form factors including the amplitude, width, and phase change are analyzed. The comparison of the dynamical behaviors of nonautonomous cnoidal waves and solitons in the exponential and hyperbolic diffraction decreasing waveguides are investigated. Moreover, the compression of (2 + 1 )-dimensional nonautonomous soliton is also discussed.
机译:我们在奇偶时间对称势存在的情况下,获得了具有非均质衍射和非线性特性的非线性Schroedinger方程的(1 +1)维解析非自主弦波和孤子以及(2 +1)维非自主孤子。研究了具有自聚焦和自散焦非线性特性的指数和双曲衍射递减波导中(1 +1)维非自主的斜波和孤子的动力学行为。分析了包括幅度,宽度和相位变化在内的形状因子的动态特性。研究了指数和双曲衍射递减波导中非自主的Cnoid波和孤子动力学行为的比较。此外,还讨论了(2 +1)维非自治孤子的压缩。

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