论文标题

低流动等离子体柱中的电离波(条纹),并用动力学和流体模型重新审视

Ionization waves (striations) in a low-current plasma column revisited with kinetic and fluid models

论文作者

Boeuf, J.

论文摘要

一维粒子中的蒙特卡洛碰撞(PIC-MCC)方法已用于模拟霓虹灯和氩阳性柱中电离波的发展和传播。考虑到低电流条件,即逐步电离或库仑碰撞可忽略不计的条件(线性电离速率)。这个自洽的模型描述了自我激发的移动条纹的发展,再现了许多众所周知的实验特征(波长,空间共鸣,一条纹理上的潜在下降,电子“束”的电离波的“束效应”)称为P,R和S波在文献中以及对其物理性质的影响以及对机构负责的影响。这些是在p,r和s离子化波的发展的各种条件下的第一个完全动力学的自搭配模拟。尽管在非线性状态下,条纹的空间共振和详细特性具有动本性质,但可以从三位矩的一组准中性流体方程的线性稳定性分析中获得不稳定的存在条件,并在电子传输系数中以电子平等为单位的函数和bolts e Electer e Electer e Electer e Electer e Electer e Electer e Electer e Electer e Electer n n n n n n n n n n n Nequasi-Neutral方程。导致这些条纹发展的不稳定性的一个重要方面是在不稳定性开始之前,电子能量分布函数的非毛病性质,导致电子扩散系数在远比能量扩散系数大的空间中具有电子扩散系数。

A one-dimensional Particle-In-Cell Monte Carlo Collisions (PIC-MCC) method has been used to model the development and propagation of ionization waves in neon and argon positive columns. Low current conditions are considered, i.e. conditions where stepwise ionization or Coulomb collisions are negligible (linear ionization rate). This self-consistent model describes the development of self-excited moving striations, reproduces many of the well-known experimental characteristics (wavelength, spatial resonances, potential drop over one striation, electron "bunching" effect) of the ionization waves called p, r and s waves in the literature and sheds light on their physical properties and on the mechanisms responsible for their existence. These are the first fully kinetic self-consistent simulations over a large range of conditions reproducing the development of p, r and s ionization waves. Although the spatial resonances and the detailed properties of the striations in the non-linear regime are of kinetic nature, the conditions of existence of the instability can be obtained and understood from a linear stability analysis of a three-moment set of quasi-neutral fluid equations where the electron transport coefficients are expressed as a function of electron temperature and are obtained from solutions of a 0D Boltzman equation. An essential aspect of the instability leading to the development of these striations is the non-Mawellian nature of the electron energy distribution function in the uniform electric field prior to the instability onset, resulting in an electron diffusion coefficient in space much larger than the energy diffusion coefficient.

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