论文标题

火球护套不稳定性

Fireball sheath instability

论文作者

Dutta, Subham, Karmakar, Pralay Kumar

论文摘要

等离子体火球的进化存在是从实验室到空间和时间的星形胶质尺度开始的多元化物理等离子体主导的环境中可以实现的通用现象。确实需要对此类火球和相关的不稳定性有公平的理解,以从各种应用价值的角度来丰富天线社区。天然存在的等离子体火球事件包括Novae,流星,恒星结构等。我们提出了一种理论模型形式主义,通过在实验室时空尺度上应用准线性扰动分析,分析血浆火球鞘(PFS)不稳定性。这种处理将稳态系统降低为具有可变多参数系数的扰动静电电势的独特的二阶普通微分方程(ODE)。一个数值说明性平台以整合该颂歌会导致一组非典型的Pearmon型电势场结构。人们注意到,与峰值模式相关的电势和场均随着距参考原点的有效径向距离显着变化。中心(陡峭,僵硬)的变化比中心区域(非静止,非Stiff)更为明显。通过与径向距离的电势相关性三角剖分获得的结肠菌进一步证实了PFS稳定性行为在定性佐证中与文献中报道的先前预测。最终指出了我们分析在实验室和星形胶质环境中的适用性。

The evolutionary existence of plasma fireballs is a generic phenomenon realizable in diversified physical plasma-dominated circumstances starting from the laboratory to the astrocosmic scales of space and time. A fair understanding of such fireballs and associated instabilities is indeed needed to enrich astroplasmic communities from various perspectives of applied value. Naturally occurring plasma fireball events include novae, meteors, stellar structures, etc. We propose a theoretical model formalism to analyze the plasma fireball sheath (PFS) instability with the application of a quasi-linear perturbative analysis on the laboratory spatiotemporal scales. This treatment reduces the steady-state system into a unique second-order ordinary differential equation (ODE) on the perturbed electrostatic potential with variable multiparametric coefficients. A numerical illustrative platform to integrate this ODE results in an atypical set of peakon-type potential-field structures. It is noticed that both the potential and field associated with the peakonic patterns change significantly with the effective radial distance from the reference origin outwards. The variations are more pronounced at the center (steep, stiff) than that in the off-centric regions (non-steep, non-stiff). A colormap obtained with the triangulation of the potential-field correlation with the radial distance further confirms the PFS stability behaviors in a qualitative corroboration with the previous predictions reported in the literature. The applicability of our analysis in both the laboratory and astrocosmic contexts is finally indicated.

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