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An Improved Inverse Scattering Transform for DNLS+ Equation under Nonvanishing Boundary Condition

机译:无消失边界条件下DNLS +方程的一种改进的逆散射变换

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摘要

A revised inverse scattering transform (1ST for brevity) for the derivative nonlinear Schrodinger (DNLS+) equation with nonvanishing boundary condition (NVBC) and normal group velocity dispersion is proposed by introducing an affine parameter in Zakharov-Shabat integral; the explicit breather-type one soliton solution has been derived, which can reproduce the one pure soliton at the degenerate case and the the one bright soliton solution at the limit of vanishing boundary, verifying the validity of the improved 1ST.
机译:通过在Zakharov-Shabat积分中引入一个仿射参数,提出了一种修正的逆散射变换(为简洁起见,为1ST),它具有不消失的边界条件(NVBC)和正态群速度色散的非线性非线性Schrodinger(DNLS +)方程。推导了显式呼吸型单孤子解,可以在退化情况下再现一个纯孤子,在边界消失的极限处再现一个亮孤子解,验证了改进的一阶孤子的有效性。

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