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Riemann-Hilbert problems and soliton solutions of a multicomponent mKdV system and its reduction

机译:riemann-hilbert多组分MKDV系统的问题和孤子解决方案及其减少

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摘要

An arbitrary order matrix spectral problem is introduced and its associated multicomponent AKNS integrable hierarchy is constructed. Based on this matrix spectral problem, a kind of Riemann-Hilbert problems is formulated for a multicomponent mKdV system in the resulting AKNS integrable hierarchy. Through special corresponding Riemann-Hilbert problems with an identity jump matrix, soliton solutions to the presented multicomponent mKdV system are explicitly worked out. A specific reduction of the multicomponent mKdV system is made, together with its reduced Lax pair and soliton solutions.
机译:介绍了任意顺序矩阵谱问题,构建了其关联的多组分AKN可集成层次结构。 基于该矩阵光谱问题,在由此产生的AKN可集成层次结构中为多组分MKDV系统配制了一种RIEMANN-HILBERT问题。 通过特殊的相应的riemann-hilbert与身份跳跃矩阵的问题,明确地解决了所呈现的多组分MKDV系统的孤子解决方案。 将多组分MKDV系统的特定减少与其减少的百分之一对对和孤子溶液一起进行。

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