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Bilinearisation-reduction approach to the nonlocal discrete nonlinear Schrodinger equations

机译:非识别离散非线性非线性非线性薛定林方程的比例减少方法

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摘要

A bilinearisation-reduction approach is described for finding solutions for nonlocal integrable systems and is illustrated with nonlocal discrete nonlinear Schrodinger equations. In this approach we first bilinearise the coupled system before reduction and derive its double Casoratian solutions; then we impose reduction on double Casoratians so that they coincide with the nonlocal reduction on potentials. Double Caosratian solutions of the classical and nonlocal (reverse space, reverse time and reverse space-time) discrete nonlinear Schrodinger equations are presented. (C) 2018 Elsevier Inc. All rights reserved.
机译:描述了用于查找非局部可线性系统的解的双线性化还原方法,并用非局部离散非线性薛定格格方程示出。 在这种方法中,我们首先在减少耦合系统之前自由化并得出其双重轿厢的解决方案; 然后我们强加了Double Casoratians的减少,因此它们与潜在的非局部减少相一致。 呈现了经典和非本体(反向空间,相反时间和反向时空)离散非线性Schrodinger方程的双Caosratian解决方案。 (c)2018年Elsevier Inc.保留所有权利。

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