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New exact solutions of the combined and double combined sinh-cosh-Gordon equations via modified Kudryashov method

机译:改进的Kudryashov方法求解组合和双组合sinh-cosh-Gordon方程的新精确解

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The combined and double combined sinh-cosh-Gordon equations are very important to a wide range of various scientific applications that ranges from chemical reactions to water surface gravity waves. In this article, with the assistance of a function transform and Painlevè property, the nonlinear combined and double combined sinh-cosh-Gordon equations turn into ordinary differential equations. Later on, modified Kudryashov method is adopted for investigating new analytical solution of the studied equations. As a consequence, a series of new analytical solutions are acquired and we demonstrated the actual behavior of the achieved solutions of the mentioned equations with the aid of 3D and 2D MATLAB graphs. Finally, we also validate the effectiveness of the modified Kudryashov method for the problem of extracting new exact solutions of the combined and double combined sinh-cosh-Gordon equations with the aid of Maple package program. It is shown that the implemented method is capable to extract new solutions and it can also use to other nonlinear partial differential equation (NLPDE's) arising in mathematical physics or other applied field.
机译:组合和双重组合的sinh-cosh-Gordon方程对于从化学反应到水表面重力波的各种科学应用非常重要。在本文中,借助于函数变换和Painlevè属性,非线性组合和双重组合的sinh-cosh-Gordon方程变成了常微分方程。后来,采用改进的Kudryashov方法来研究所研究方程的新解析解。结果,获得了一系列新的解析解,并且借助于3D和2D MATLAB图,我们演示了所提及方程式的已实现解的实际行为。最后,我们还验证了改进的Kudryashov方法在借助Maple打包程序提取组合和双组合sinh-cosh-Gordon方程的新精确解的问题上的有效性。结果表明,所实现的方法能够提取新的解,并且还可以用于在数学物理学或其他应用领域中出现的其他非线性偏微分方程(NLPDE)。

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