Sasa-Satsuma的动力学方程和光孤立波解

C. T. D. Tchaho, J. P. Ngantcha, H. Omanda, Bruno Rodin Mbock Um, T. Ekogo, J. R. Bogning
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引用次数: 1

摘要

这项工作提出了一个脉冲-扭结混合孤立波的原型,具有很强的扭结剂量的Sasa-Satsuma方程,该方程描述了波在光纤中传播的动力学,在建模过程中考虑了受激拉曼散射效应。这项工作的最终目标是提出一套解决方案,可能在计算机或实验室传播研究中作为信号。这类方程的解并不总是最容易的,我们使用boging - djeumen tchaho - kofan方法推广到Bogning隐函数来得到结果。b -函数的灵活性使我们能够从所研究的Sa-sa-Satsuma方程的双曲解析序列得到的孤波解中推导出三角解。通过在不同分析过程中获得的一些解的概况,可以更好地了解所获得解的性质。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Sasa-Satsuma’s Dynamical Equation and Optical Solitary Wave Solutions
This work proposes the construction of a prototype of pulse-kink hybrid solitary waves with a strong Kink dosage of the Sasa-Satsuma equation which describes the dynamics of the wave propagating in an optical fiber where the stimulated Raman scattering effect is bethinking during modeling. The ulti-mate goal of this work is to propose a plateful of solutions likely to serve as signals during studies on computer or laboratory propagation studies. The resolution of such an equation is not always the easiest thing, and we used the Bogning-Djeumen Tchaho-Kofané method extended to the implicit functions of Bogning to obtain the results. The flexibility of the iB-functions made it possible to deduce the trigonometric solutions, from the obtained solitary wave solutions with a hyperbolic analytical sequence of the studied Sa-sa-Satsuma equation. A better appreciation of the nature of the solutions obtained is made through the profiles of some solutions obtained during the different analyses.
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