相对论等离子体中Weibel模的耦合、简并破缺和隔离:1 .一般理论

R. Tautz, I. Lerche, R. Schlickeiser, U. Schaefer-Rolffs
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引用次数: 12

摘要

一般证明了对于不对称粒子相空间分布函数,在没有均匀背景磁场的情况下,任何不稳定的线性Weibel模都是孤立的,即被限制为离散波数。从线性化的相对论性弗拉索夫方程出发,表明除非分布函数中的不对称性精确为零,否则对称分布函数中出现的大范围不稳定波数被简化为可以存在不稳定模态的离散的、孤立的波数。对于非对称等离子体,静电和电磁波模式相互耦合,因此两种电磁波模式的简并性被打破(对于对称分布是成立的)。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Coupling, degeneracy breaking and isolation of Weibel modes in relativistic plasmas: I. General theory
A general proof is given that for an asymmetric particle phase-space distribution function, and in the absence of a homogeneous background magnetic field, any unstable linear Weibel modes are isolated, i.e., restricted to discrete wavenumbers. Starting from the linearized relativistic Vlasov equation it is shown that, unless the asymmetry in the distribution function is precisely zero, the broad ranges of unstable wavenumbers occurring for symmetric distribution functions are reduced to discrete, isolated wavenumbers for which unstable modes can exist. For asymmetric plasmas, electrostatic and electromagnetic wave modes are coupled to each other and the degeneracy of the two electromagnetic wave modes (that holds for symmetric distributions) is therefore broken.
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