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Generalized hyperbolic functions to find soliton-like solutions for a system of coupled nonlinear Schrodinger equations

机译:广义双曲函数,用于寻找耦合非线性Schrodinger方程组的类孤子解

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With the aid of symbolic computation, we demonstrate that the known method which is based on the new generalized hyperbolic functions and the new kinds of generalized hyperbolic function transformations, generates classes of exact solutions to a system of coupled nonlinear Schrodinger equations. This system includes the modified Hubbard model and the system of coupled nonlinear Schrodinger derived by Lazarides and Tsironis. Four types of solutions for this system are given explicitly, namely: new bright-bright, new dark-dark, new bright-dark and new dark-bright solitons. (C) 2007 Published by Elsevier B.V.
机译:借助于符号计算,我们证明了基于新的广义双曲函数和新型广义双曲函数变换的已知方法为耦合非线性Schrodinger方程组生成了精确解的类。该系统包括改进的Hubbard模型和由Lazarides和Tsironis导出的耦合非线性Schrodinger系统。明确给出了此系统的四种类型的解决方案,分别是:新的亮-亮,新的暗-暗,新的明-暗和新的暗-亮孤子。 (C)2007由Elsevier B.V.发布

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