论文标题

将热等离子体扩展为冷等离子体

Expansion of Hot Plasma into Cold Plasma

论文作者

Benáček, Jan, Karlický, Marian

论文摘要

考虑到Kappa电子分布,可以解释冠状耀斑源的X射线发射。由于这个事实,我们研究了这些来源中电子的热等离子体如何限制的问题。为了进行比较,我们分析了相同的问题,但与麦克斯韦分布分析。我们使用3-D粒子中的代码,该密码在一个方向上很大,因此只有一维,但描述了所有电磁效应。在与麦克斯韦分布的情况下,并且与先前的研究一致,我们显示了热冷的过渡区域的双层形成,该层抑制了热等离子体的热电子通量到冷的。在与麦克斯韦案例相反的Kappa分布的情况下,我们发现在热冷的过渡区域中有几层具有双层。它是由Kappa案中比麦克斯韦里安(Maxwellian)更延伸的尾巴引起的。延伸尾巴的电子从热等离子体自由逃脱到冷的等离子体中。它们形成一个梁,产生回流电流,还形成了langmuir湍流,在某些位置积累了Langmuir波。在这些位置,由于硫磺力的力,langmuir波会产生密度降低,其中形成了带有热锋的双层,抑制了热电子通量。我们还展示了在这些过程中如何加速质子。最后,我们比较了Kappa和Maxwellian病例,并讨论了如何观察到这些过程。

The X-ray emission of coronal flare sources can be explained considering the kappa electron distribution. Motivated by this fact, we study the problem of how hot plasma with the kappa distribution of electrons is confined in these sources. For comparison, we analyze the same problem but with the Maxwellian distribution. We use a 3-D particle-in-cell code, which is large in one direction and thus effectively only one-dimensional, but describing all electromagnetic effects. In the case with the Maxwellian distribution, and in agreement with the previous studies, we show a formation of the double layer at the hot-cold transition region that suppresses the flux of hot electrons from hot plasma into the cold one. In the case with the kappa distribution, contrary to the Maxwellian case, we found that there are several fronts with the double layers in the hot-cold transition region. It is caused by a more extended tail in the kappa case than in the Maxwellian one. The electrons from the extended tail freely escape from the hot plasma into a cold one. They form a beam which generates the return current and also Langmuir turbulence, where at some locations Langmuir waves are accumulated. At these locations owing to the ponderomotive force, Langmuir waves generate density depressions, where the double layers with the thermal fronts, suppressing the hot electron flux, are formed. We also show how protons are accelerated in these processes. Finally, we compared the kappa and Maxwellian cases and discussed how these processes could be observed.

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