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Dispersive solitary wave solutions of nonlinear further modified Korteweg-de Vries dynamical equation in an unmagnetized dusty plasma

机译:非线性的非线性孤立波解的分散孤糖尿杆溶液在未逗留尘土灰泥等离子体中的动态方程

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摘要

In this work, we consider the propagation of one-dimensional nonlinear unmagnetized dusty plasma, by using the reductive perturbation technique to formulate the nonlinear mathematical model which is further modified Korteweg-de Vries (fmKdV) dynamical equation. We use the extend form of two methods, auxiliary equation mapping and direct algebraic methods, to investigate the families of dust and ion solitary wave solutions of one-dimensional nonlinear fmKdV. These new exact and solitary wave solutions, which represent the electrostatic potential and pressure for fmKdV, and also the graphical representation of electrostatic potential and pressure are shown with the aid of Mathematica.
机译:在这项工作中,我们考虑通过使用还原性扰动技术来制定InfloIre数学模型的非线性数学模型的一维非线性未磁性粉尘等离子体的传播。 我们使用两种方法的扩展形式,辅助方程映射和直接代数方法,研究一维非线性FMKDV的灰尘和离子孤波解的家族。 这些新的精确和孤立的波溶液,其代表了FMKDV的静电电位和压力,以及静电电位和压力的图形表示借助于Mathematica示出。

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