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Darboux Transformation and Soliton Solutions of A Nonlinear Coupled Differential-Difference Equation

机译:非线性耦合微分方程的Darboux变换和孤立子解

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In this paper,a coupled nonlinear differentialdifference equation is investigated by the Lax theory and Darboux transformation (DT) technique. The new Lax pair of that system is constructed. Based on the resulting Lax pair,a new DT with two variable parameters is constructed and established. Explicit one-soliton solutions are derived via the DT. Structure figures of the one-soliton solutions are shown graphically.
机译:本文通过Lax理论和Darboux变换(DT)技术研究了一个耦合的非线性微分微分方程。该系统的新Lax对已构建。基于生成的Lax对,构造并建立了具有两个可变参数的新DT。显式的单孤子解是通过DT导出的。单孤子解决方案的结构图以图形方式显示。

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