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首页> 外文期刊>Optics Communications: A Journal Devoted to the Rapid Publication of Short Contributions in the Field of Optics and Interaction of Light with Matter >A new way to exact quasi-soliton solutions and soliton interaction for the cubic-quintic nonlinear Schrodinger equation with variable coefficients
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A new way to exact quasi-soliton solutions and soliton interaction for the cubic-quintic nonlinear Schrodinger equation with variable coefficients

机译:变系数三次五元非线性薛定inger方程精确拟孤子解和孤子相互作用的新方法

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摘要

In the paper, the generalized cubic-quintic nonlinear Schrodinger with variable coefficients is considered and the exact bright and dark quasi-soliton solutions are presented by ansatz method under certain parametric conditions. As an example, we investigate a soliton control system, and the results show that the soliton control system may relax the limitations to parametric conditions. Also, the stability of the solution is discussed in detail numerically. Finally, the interaction between two quasi-solitons is investigated, and the results reveal that the combined effects of intentional controlling both the group velocity dispersion distribution, the nonlinearity distribution, and higher-order nonlinearity distribution, or special dispersion management may restrict the interaction between the neighboring quasi-solitons.
机译:本文考虑了变系数的广义三次五阶非线性薛定and方程,并在一定的参数条件下通过ansatz方法给出了明暗准孤子的精确解。例如,我们研究了孤子控制系统,结果表明该孤子控制系统可以放宽对参数条件的限制。此外,将在数值上详细讨论解决方案的稳定性。最后,研究了两个准孤子之间的相互作用,结果表明,有意控制群速度色散分布,非线性分布和高阶非线性分布或特殊色散管理的组合效果可能会限制两者之间的相互作用。邻近的准孤子。

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