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Riemann-Hilbert approach for multi-soliton solutions of a fourth-order nonlinear Schrodinger equation

机译:riemann-hilbert第四阶非线性Schrodinger方程的多孤子解决方案方法

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摘要

In this paper, we consider the Riemann-Hilbert (RH) method for a fourth-order non-linear Schrodinger (NLS) equation, which is reduced on the basis of the generalized Davydov's model by selecting some special parameters. On the basis of the spectral analysis for the Lax pair of the equation, the RH problem is presented. Through a specific RH problem in the sense of irregularity, the multi-soliton solutions are also obtained. In addition, dynamic behaviors of these soliton solutions are given to illustrate the soliton characteristics.
机译:在本文中,我们考虑用于四阶非线性Schrodinger(NLS)方程的Riemann-Hilbert(RH)方法,这通过选择一些特殊参数基于广义的Davydov模型来减少。 基于对等式的LAX对的光谱分析,提出了RH问题。 通过特定的RH问题在不规则的意义上,还获得了多孤寡溶溶液。 此外,给出了这些孤子解决方案的动态行为来说明孤子特性。

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