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Multi-soliton solutions for a nonlocal complex coupled dispersionless equation

机译:非局部复耦合无色散方程的多孤子解

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摘要

Coupled dispersionless equation is an important model in quantum physics. Complex coupled dispersionless equation has valuable applications in geomerty. Recently, Ablowitz and Musslimani introduced and investigated a large class of reverse space, reverse time and reverse space-time nonlocal integrable equations. In this paper, we investigate a reverse space-time nonlocal complex coupled dispersionless equation, which was proposed in our paper [1]. By means of the Darboux transformation, we obtain its multi-soliton solutions from zero seed and nonzero seed. The asymptotic behavior of these solutions is discussed. (C) 2019 Elsevier B.V. All rights reserved.
机译:耦合的无色散方程是量子物理学中的重要模型。复杂耦合的无色散方程在地物学中具有重要的应用。最近,Ablowitz和Musslimani引入并研究了一大类反向空间,反向时间和反向时空非局部可积方程。在本文中,我们研究了本文中提出的逆时空非局部复耦合无色散方程。通过Darboux变换,我们从零种子和非零种子获得其多孤子解。讨论了这些解的渐近行为。 (C)2019 Elsevier B.V.保留所有权利。

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