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Exact solutions of the coupled Higgs equation and the Maccari system using He's semi-inverse method and (G'/G )-expansion method

机译:He's半逆方法和(G′/ G)-展开法耦合Higgs方程和Maccari系统的精确解

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In this paper, we establish exact solutions for complex nonlinear equations. The He's semi-inverse and the (~G'/G)-expansion methods are used to construct exact solutions of theseequations. We apply He's semi-inverse method to establish a variational theory for the coupled Higgs equation and Maccari system. Based on this formulation, a solitary solutioncan be easily obtained using the Ritz method. The (~G'/G)-expansion method is used toseek more general exact solutions of the coupled Higgs equation and the Maccari system. As a result, hyperbolic function solutions, trigonometric function solutions and rational function solutions with free parameters are obtained. When the parameters are taken as special values the solitary wave solutions are also derived from the traveling wave solutions. Moreover, it is observed that the suggested technique is compatible with the physical nature of such problems.
机译:在本文中,我们建立了复杂非线性方程的精确解。 He's半逆和(〜G'/ G)-展开方法用于构造这些方程的精确解。我们应用He的半反方法为耦合的Higgs方程和Maccari系统建立变分理论。基于此公式,可以使用Ritz方法轻松获得孤立溶液。 (〜G'/ G)展开法用于寻找耦合的希格斯方程和Maccari系统的更一般的精确解。结果,获得了具有自由参数的双曲函数解,三角函数解和有理函数解。当参数取特殊值时,孤波解也从行波解中导出。而且,观察到所提出的技术与这种问题的物理性质是兼容的。

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