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Solitary wave solutions for a higher order nonlinear Schrbdinger equation

机译:高阶非线性Schrodinger方程的孤波解

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We consider a higher order nonlinear Schrodinger equation with third- and fourth-order dispersions, cubic-quintic nonlinearities, self steepening, and self-frequency shift effects. This model governs the propagation of femtosecond light pulses in optical fibers. In this paper, we investigate general analytic solitary wave solutions and derive explicit bright and dark solitons for the considered model. The derived analytical dark and bright wave solutions are expressed in terms of the model coefficients. These exact solutions are useful to understand the mechanism of the complicated nonlinear physical phenomena which are related to wave propagation in a higher-order nonlinear and dispersive Schrodinger system.
机译:我们考虑具有三阶和四阶色散,三次五阶非线性,自陡峭和自频移效应的高阶非线性Schrodinger方程。该模型控制飞秒光脉冲在光纤中的传播。在本文中,我们研究了一般的孤立孤波解,并为所考虑的模型导出了明暗孤子。导出的解析暗波和亮波解以模型系数表示。这些精确的解决方案有助于理解复杂的非线性物理现象的机制,这些现象与波在高阶非线性分散Schrodinger系统中的传播有关。

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