日本地球惑星科学連合2016年大会

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セッション記号 P (宇宙惑星科学) » P-EM 太陽地球系科学・宇宙電磁気学・宇宙環境

[P-EM17] 宇宙プラズマ理論・シミュレーション

2016年5月24日(火) 15:30 〜 17:00 302 (3F)

コンビーナ:*梅田 隆行(名古屋大学 宇宙地球環境研究所)、天野 孝伸(東京大学 地球惑星科学専攻)、成行 泰裕(富山大学人間発達科学部)、中村 匡(福井県立大学)、杉山 徹(国立研究開発法人海洋研究開発機構 地球情報基盤センター)、座長:簑島 敬(海洋研究開発機構 数理科学・先端技術研究分野)、松本 洋介(千葉大学大学院理学研究科)

16:15 〜 16:30

[PEM17-10] Compressible fluid effects in plasmoid-dominated turbulent reconnection

*銭谷 誠司1 (1.国立天文台)

キーワード:磁気リコネクション、磁気流体、乱流

Traditionally, two basic models of magnetic reconnection have been discussed in the framework of resistive magnetohydrodynamics (MHD): Fast Petschek reconnection and slow Sweet--Parker reconnection. However, the former requires a localized profile of the electric resistivity. The latter is free from such an assumption, but it is too slow to explain reconnection events in the plasma universe.
Recently, it has been found that Sweet--Parker reconnection switches to plasmoid-dominated turbulent reconnection due to the generation of secondary plasmoids. As a result, the reconnection rate remains moderately fast (R ~ 0.01) in realistic parameters, in which the conventional Sweet--Parker reconnection is too slow. This transition is analogious to a transition from a laminar flow to a turbulent flow in fluid dynamics.
Both Sweet--Parker and plasmoid-dominated models usually assume the incompressibility as a first step to understand the mechanism. At present, the role of the compressibility in these systems remains unclear.
The compressible fluid effects are pronounced in a low-beta plasma, in which the typical speed of the system or the typical Alfven speed exceeds the local sound speed. As extreme examples of compressible effects, recent MHD simulations revealed various shock-structures in low-beta reconnection (Zenitani & Miyoshi 2011, Zenitani 2015).
In this contribution, we will report our initial results on the basic properties of plasmoid-dominated turbulent reconnection in a low plasma beta. We discuss the role of the compressible parameters on the global reconnection rate and fine structures around the plasmoid islands. We will also discuss numerical issues in our HLLD/HLLC type MHD code.