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Generalized fractional supertrace identity for Hamiltonian structure of NLS-MKdV hierarchy with self-consistent sources

机译:具有自洽源的NLS-MKdV层次结构的哈密顿结构的广义分数超迹身份

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摘要

In the paper, based on the modified Riemann-Liouville fractional derivative and Tu scheme, the fractional super NLS-MKdV hierarchy is derived, especially the self-consistent sources term is considered. Meanwhile, the generalized fractional supertrace identity is proposed, which is a beneficial supplement to the existing literature on integrable system. As an application, the super Hamiltonian structure of fractional super NLS-MKdV hierarchy is obtained.
机译:本文基于改进的Riemann-Liouville分数阶导数和Tu方案,推导了分数超NLS-MKdV层次结构,特别是考虑了自洽源项。同时,提出了广义分数超迹身份,这是对可积系统现有文献的有益补充。作为应用,获得了分数超级NLS-MKdV层次结构的超级哈密顿结构。

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