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arXiv physics/0604012physics.plasm-phphysics.ao-ph
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负流光分支时间的数值收敛性

Numerical convergence of the branching time of negative streamers

Carolynne Montijn, Ute Ebert, Willem Hundsdorfer

摘要:

在足够大的间隙和电场中,放电流光确实分支。在[Arrayas等人,PRL 88,174502(2002)],我们观察到流光分支数值内的确定性粒子密度模型,并解释为一个薄的空间电荷层的拉普拉斯不稳定性。我们的数值结果在[Kulikovsky,PRL 89,229401(2002)]中受到批评。在这里,我们提出了一个自适应网格细化方法的流光模拟,我们进行了第一次结论性调查的影响,在不同领域的流光分支的数值网格。在逐步精细网格上的分支时间收敛,因此流光分支是第一次定量预测。

英文摘要:

In sufficiently large gaps and electric fields, discharge streamers do branch. In [Arrayas et al., PRL 88, 174502 (2002)], we observed streamer branching numerically within a deterministic particle density model and explained it as a Laplacian instability of a thin space charge layer. Our numerical results were criticized in [Kulikovsky, PRL 89, 229401 (2002)]. We here present an adaptive grid refinement method for streamer simulations, and we carry out the first conclusive investigation on the effect of the numerical grid on streamer branching in different fields. On stepwise finer grids the branching time converges, hence streamer branching is for the first time predicted quantitatively.

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