Examination of the influence of streamer growth criteria on morphology

Minkyu Kim, R. Hebner, G. Hallock
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Abstract

Work by Fowler, Daveny, and Hagedom showed that the morphology of an anode streamer could be modeled as stochastic growth of a branching fractal tree in point-plane geometry. In their work, the experimentally observed range of fractal densities, from sparse to bushy, was modeled by using two assumptions. One was that the growth was driven by En, where E is the local electric field and n is 1, 2, 3, or 4. The other assumption is that there was a threshold (cutoff) electric field strength for streamer growth in a particular direction. This investigation first reproduced the results of the earlier study to demonstrate that the model and its software implementation yielded the previous results. The model was then modified to operate under a different set of assumptions. In this case, only linear electric field dependence was assumed, and the number density of available electrons was used as a parameter to match the observed data. In addition, rather than assume a sharp cutoff of the threshold field strength, the cutoff was assumed to be a function of electron density. Under these assumptions, it was also possible to simulate the experimentally observed behavior of anode streamers. The current assumptions are consistent with those that have proven to be useful in an earlier investigation.
细丝生长标准对形态影响的检验
Fowler、Daveny和Hagedom的工作表明,阳极流线的形态可以被建模为点平面几何中分支分形树的随机生长。在他们的工作中,实验观察到的分形密度范围,从稀疏到浓密,是通过使用两个假设来建模的。一种是增长是由En驱动的,其中E是局部电场,n是1,2,3或4。另一个假设是,有一个阈值(截止)电场强度为飘带生长在一个特定的方向。这项调查首先再现了早期研究的结果,以证明该模型及其软件实现产生了先前的结果。然后对模型进行修改,使其在一组不同的假设下运行。在这种情况下,只假设线性电场依赖,并使用可用电子数密度作为参数来匹配观测数据。此外,不是假设阈值场强有一个尖锐的截止,而是假设截止是电子密度的函数。在这些假设下,也可以模拟实验观察到的阳极流线型的行为。目前的假设与在早期的调查中证明有用的假设是一致的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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