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arXiv 2301.04590physics.plasm-phastro-ph.EPastro-ph.SRphysics.space-ph
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二维无力电流片的动理学平衡

Kinetic equilibrium of two-dimensional force-free current sheets

Xin An, Anton Artemyev, Vassilis Angelopoulos, Andrei Runov, Sergey Kamaletdinov

AI总结:

针对二维无力电流片动理学平衡研究不足的问题,通过粒子网格模拟从初始磁流体平衡弛豫,证实了二维动理学无力电流片的存在,并发现粒子速度分布从漂移麦克斯韦分布演化为稳态弗拉索夫态,为后续相关研究提供了基础。

摘要:

无力电流片是具有场向电流且等离子体压强近似均匀的局地等离子体结构。这类结构广泛存在于整个日球层中,是等离子体不稳定性和磁重联的发生场所,而磁重联的增长率由电流片的结构位形所控制。尽管目前已针对一维(1D)无力电流片建立了许多动理学平衡模型,但具有垂直于电流片的磁场分量的二维(2D)对应结构迄今尚未得到足够关注。本文中,我们利用粒子网格(PIC)模拟,通过从初始磁流体力学平衡态弛豫的方式,寻找这类二维无力电流片。在模拟末期系统建立起动理学平衡,由此证明了动理学无力电流片的存在。尽管晚期平衡态下的系统电流仍如初始位形中一样保持场向,但离子和电子的速度分布函数均从初始的漂移麦克斯韦分布系统性地演化为最终的稳态弗拉索夫态。处于动理学平衡的二维无力电流片的存在,要求未来开展工作以发现该系统的更多运动积分、构建动理学分布函数,并最终研究其稳定特性。

英文摘要:

Force-free current sheets are local plasma structures with field-aligned electric currents and approximately uniform plasma pressures. Such structures, widely found throughout the heliosphere, are sites for plasma instabilities and magnetic reconnection, the growth rate of which is controlled by the structure's current sheet configuration. Despite the fact that many kinetic equilibrium models have been developed for one-dimensional (1D) force-free current sheets, their two-dimensional (2D) counterparts, which have a magnetic field component normal to the current sheets, have not received sufficient attention to date. Here, using particle-in-cell simulations, we search for such 2D force-free current sheets through relaxation from an initial, magnetohydrodynamic equilibrium. Kinetic equilibria are established toward the end of our simulations, thus demonstrating the existence of kinetic force-free current sheets. Although the system currents in the late equilibrium state remain field aligned as in the initial configuration, the velocity distribution functions of both ions and electrons systematically evolve from their initial drifting Maxwellians to their final time-stationary Vlasov state. The existence of 2D force-free current sheets at kinetic equilibrium necessitates future work in discovering additional integrals of motion of the system, constructing the kinetic distribution functions, and eventually investigating their stability properties.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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