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Kinematic dust viscosity effect on linear and nonlinear dust-acoustic waves in space dusty plasmas with nonthermal ions

机译:运动粉尘粘度对非热离子空间尘埃等离子体中线性和非线性尘埃声波的影响

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摘要

Linear and nonlinear dust-acoustic (DA) waves are studied in a collisionless, unmagnetized and dissipative dusty plasma consisting of negatively charged dust grains, Boltzmann-distributed electrons, and nonthermal ions. The normal mode analysis is used to obtain a linear dispersion relation illustrating the dependence of the wave damping rate on the carrier wave number, the dust viscosity coefficient, the ratio of the ion temperature to the electron temperatures, and the nonthermal parameter. The plasma system is analyzed nonlinearly via the reductive perturbation method that gives the KdV-Burgers equation. Some interesting physical solutions are obtained to study the nonlinear waves. These solutions are related to soliton, a combination between a shock and a soliton, and monotonic and oscillatory shock waves. Their behaviors are illustrated and shown graphically. The characteristics of the DA solitary and shock waves are significantly modified by the presence of nonthermal (fast) ions, the ratio of the ion temperature to the electron temperature, and the dust kinematic viscosity. The topology of the phase portrait and the potential diagram of the KdV-Burgers equation is illustrated, whose advantage is the ability to predict different classes of traveling wave solutions according to different phase orbits. The energy of the soliton wave and the electric field are calculated. The results in this paper can be generalized to analyze the nature of plasma waves in both space and laboratory plasma systems.
机译:在无碰撞,无磁化和耗散的尘埃等离子体中研究了线性和非线性尘埃声波(DA),该等离子体由带负电的尘埃颗粒,玻尔兹曼分布的电子和非热离子组成。正常模式分析用于获得线性色散关系,该关系说明了波衰减率对载波数,粉尘粘度系数,离子温度与电子温度的比值以及非热参数的依赖性。通过给出KdV-Burgers方程的还原扰动方法对等离子体系统进行非线性分析。获得了一些有趣的物理解来研究非线性波。这些解决方案与孤子,激波和孤子之间的组合以及单调和振荡冲击波有关。他们的行为以图形方式说明和显示。非热(快速)离子的存在,离子温度与电子温度的比率以及粉尘运动粘度极大地改变了DA孤波和冲击波的特性。说明了相图的拓扑结构和KdV-Burgers方程的势能图,其优点是能够根据不同的相位轨道预测不同类别的行波解。计算孤子波的能量和电场。本文的结果可以推广到分析空间和实验室等离子体系统中等离子体波的性质。

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