热离子-电子等离子体中波的双流体分析

Jordi De Jonghe, Rony Keppens
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引用次数: 9

摘要

根据最近的工作,我们从完全一般的理想双流体色散关系出发,讨论了由电子和离子组成的热理想双流体等离子体中的波。等离子体的特征有五个变量:电子和离子磁化,电子和离子声速的平方,以及描述传播矢量与磁场之间夹角的参数。色散关系描述了我们标记为S, A, F, M, O和x的6对波。改变角度,认为平行和垂直传播(相对于磁场)表现出独特的行为。这种行为的特点是波浪模式的交叉,这在斜角处是禁止的。我们确定了多达6种不同的参数制度,其中不同数量的精确模式交叉在特殊的平行或垂直方向可以发生。我们指出,任何离子-电子等离子体都有一个临界磁化(或电子回旋频率),在这个磁化强度下,截止顺序会发生变化,从而导致不同的交叉行为。这与在脉冲星和磁星环境中发现的奇异等离子体条件有关。我们的讨论完全符合理想相对论MHD,并且包含光波。此外,利用色散关系的一般性质,相位和群速度图可以在任意波长下计算任何参数范围。最后,我们恢复了早期关注低频极限的近似色散关系,并与一些选定的动力学理论结果直接对应。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A two-fluid analysis of waves in a warm ion–electron plasma
Following recent work, we discuss waves in a warm ideal two-fluid plasma consisting of electrons and ions starting from a completely general, ideal two-fluid dispersion relation. The plasma is characterised by five variables: the electron and ion magnetisations, the squared electron and ion sound speeds, and a parameter describing the angle between the propagation vector and the magnetic field. The dispersion relation describes 6 pairs of waves which we label S, A, F, M, O, and X. Varying the angle, it is argued that parallel and perpendicular propagation (with respect to the magnetic field) exhibit unique behaviour. This behaviour is characterised by the crossing of wave modes which is prohibited at oblique angles. We identify up to 6 different parameter regimes where a varying number of exact mode crossings in the special parallel or perpendicular orientations can occur. We point out how any ion-electron plasma has a critical magnetisation (or electron cyclotron frequency) at which the cutoff ordering changes, leading to different crossing behaviour. These are relevant for exotic plasma conditions found in pulsar and magnetar environments. Our discussion is fully consistent with ideal relativistic MHD and contains light waves. Additionally, exploiting the general nature of the dispersion relation, phase and group speed diagrams can be computed at arbitrary wavelengths for any parameter regime. Finally, we recover earlier approximate dispersion relations that focus on low-frequency limits and make direct correspondences with some selected kinetic theory results.
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