Effective Resistivity for Magnetohydrodynamic Simulation of Collisionless Magnetic Reconnection

IF 2.9 2区 地球科学 Q2 ASTRONOMY & ASTROPHYSICS
H. W. Zhang, Z. W. Ma, T. Chen
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Abstract

The electron inertia and the off-diagonal electron pressure terms are well-known for the frozen-in condition breakdown in collisionless magnetic reconnection, which are naturally kinetic and difficult to employ in magnetohydrodynamic (MHD) simulations. Considering the limitations of MHD and Hall MHD in neglecting the important electron dynamics such as the inertia and the nongyrotropic pressure, the kinetic characteristics of electrons and ions in the diffusion region are studied and an effective resistivity model involving dynamics of charged particles is proposed (Ma et al. 2018, https://doi.org/10.1038/s41598-018-28851-7 Sci. Rep. 8 10521), where the guide field is omitted to simplify the model by primarily considering the out-of-plane velocity of charged particles and the in-plane reconnecting field. The amplitude of the effective resistivity is mainly determined by electrons in most realistic situations with large ion-electron mass ratios. In this work, the effective resistivity model for collisionless magnetic reconnection is successfully applied in the 2.5D MHD and Hall MHD simulations, which remarkably improves the simulation results compared with traditional MHD models. For the MHD case, the effective resistivity significantly increases the reconnection rate to a reasonable value of 0.1 B 0 v A $\mathit{\sim }0.1{B}_{0}{v}_{A}$ . For the Hall MHD case with effective resistivity, the peak reconnection rate is 0.25 B 0 v A $\mathit{\sim }0.25{B}_{0}{v}_{A}$ , and the major structures of the reconnecting field and the current sheet agree well with the particle-in-cell (PIC) simulations. Meanwhile, a more general effective resistivity model incorporating guide field corrections for MHD simulations is under development.

Abstract Image

无碰撞磁重联磁流体动力学模拟的有效电阻率
电子惯性和非对角线电子压力项是众所周知的无碰撞磁重联中冻结状态击穿的项,它们是天然的动力学项,难以用于磁流体动力学(MHD)模拟。考虑到MHD和Hall MHD忽略了惯性和非向流压力等重要电子动力学的局限性,研究了扩散区电子和离子的动力学特性,提出了一个涉及带电粒子动力学的有效电阻率模型(Ma et al. 2018, https://doi.org/10.1038/s41598-018-28851-7 Sci。图8 10521),其中省略引导场以简化模型,主要考虑带电粒子的面外速度和面内重连场。在离子-电子质量比较大的实际情况下,有效电阻率的振幅主要由电子决定。本文将无碰撞磁重联的有效电阻率模型成功地应用于2.5D磁重联和霍尔磁重联的模拟中,与传统的磁重联模型相比,模拟结果得到了显著改善。在MHD情况下,有效电阻率显著提高了重接率,达到合理值~ 0.1 B 0 va $\mathit{\sim}0.1{B}_{0}{v}_{a}$。对于具有有效电阻率的Hall MHD情况,峰值重联率为~ 0.25 B 0 v A $\mathit{\sim}0.25{B}_{0}{v}_{A}$;重联场和电流片的主要结构与PIC模拟结果吻合较好。与此同时,一种更通用的有效电阻率模型正在开发中,该模型包含了MHD模拟的引导场校正。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Journal of Geophysical Research: Space Physics
Journal of Geophysical Research: Space Physics Earth and Planetary Sciences-Geophysics
CiteScore
5.30
自引率
35.70%
发文量
570
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