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Stability analysis and applications of traveling wave solutions of three-dimensional nonlinear modified Zakharov-Kuznetsov equation in a magnetized plasma

机译:磁化等离子体中三维非线性改性Zakharov-Kuznetsov方程行波解的稳定性分析与应用

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摘要

Propagation of three-dimensional nonlinear solitary waves in a magnetized electronpositron plasma is analyzed. Modified extended mapping method is further modified and applied to three-dimensional nonlinear modified Zakharov-Kuznetsov equation to find traveling solitary wave solutions. As a result, electrostatic field potential, electric field, magnetic field and quantum statistical pressure are obtained with the aid of Mathematica. The new exact solitary wave solutions are obtained in different forms such as periodic, kink and anti-kink, dark soliton, bright soliton, bright and dark solitary waves, etc. The results are expressed in the forms of trigonometric, hyperbolic, rational and exponential functions. The electrostatic field potential and electric and magnetic fields are shown graphically. The soliton stability of these solitary wave solutions is analyzed. These results demonstrate the efficiency and precision of the method that can be applied to many other mathematical physical problems.
机译:分析了三维非线性孤立在磁化电子复合水等离子体中的传播。改进的扩展映射方法进一步修改并应用于三维非线性修改的Zakharov-Kuznetsov方程,以寻找行驶孤立波解决方案。结果,借助于Mathematica获得静电场电位,电场,磁场和量子统计压力。新的精确孤立波解决方案是以不同形式获得的,例如周期性,扭结和抗扭结,暗孤子,亮棒,明亮的孤独波等。结果以三角形,双曲线,理性和指数的形式表示职能。静电场电位和电磁场以图形方式示出。分析了这些孤波溶液的孤子稳定性。这些结果证明了可以应用于许多其他数学体系问题的方法的效率和精度。

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