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Exact analytic N-soliton-like solution in Wronskian form for a generalized variable-coefficient Korteweg-de Vries model from plasmas and fluid dynamics

机译:基于血浆和流体动力学的广义变系数Korteweg-de Vries模型的Wronskian形式的精确解析N类孤子解

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摘要

Applicable in fluid dynamics and plasmas, a generalized variable-coefficient Korteweg-de Vries (vcKdV) model is investigated. The bilinear form and analytic N-soliton-like solution for such a model are derived by the Hirota method and Wronskian technique. Additionally, the bilinear auto-Backlund transformation between (N-1)-soliton-like and N-soliton-like solutions is verified.
机译:研究了适用于流体动力学和等离子体的广义变系数Korteweg-de Vries(vcKdV)模型。通过Hirota方法和Wronskian技术推导了该模型的双线性形式和类N孤子解析解。此外,验证了(N-1)类孤子和N类孤子解之间的双线性自动Backlund变换。

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