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Characteristics of rogue waves on a soliton background in the general three-component nonlinear Schroedinger equation

机译:一般三组分非线性施罗德格方程中孤子背景的流氓波浪的特征

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摘要

Under investigation in this work is the general three-component nonlinear Schrodinger equation, which is an important integrable system. The new localized wave solutions of the equation are derived using a Darboux-dressing transformation with an asymptotic expansion. These localized waves display rogue waves on a multisoliton background. Furthermore, the main characteristics of the new localized wave solutions are analyzed with some graphics. Our results indicate that more abundant and novel localized waves may exist in the multi-component coupled equations than in the uncoupled ones.
机译:在这项工作的调查中是一般的三组分非线性Schrodinger方程,这是一个重要的可积系统。使用渐近扩张的Darboux敷料转化导出了等式的新局部波解。这些局部波浪在多边形背景上显示流氓波浪。此外,通过一些图形分析了新的局部波解决方案的主要特征。我们的结果表明,多组分耦合方程中的更丰富和新颖的局部波可能比在未耦合的方程中存在更多。

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