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Thin current sheets caused by plasma flow gradients in space and astrophysical plasma

机译:由空间中的等离子流梯度和天体等离子引起的薄电流片

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摘要

Strong gradients in plasma flows play a major role in space and astrophysical plasmas.A typical situation is that a static plasma equilibrium is surrounded by aplasma flow, which can lead to strong plasma flow gradients at the separatricesbetween field lines with different magnetic topologies, e.g.,planetary magnetospheres, helmet streamers in the solar corona,or at the boundary between the heliosphereand interstellar medium. Within this work we make a first step to understandthe influence of these flows towards the occurrence of current sheets in astationary state situation. We concentrate here on incompressibleplasma flows and 2-D equilibria, which allow us to find analytic solutionsof the stationary magnetohydrodynamics equations (SMHD).First we solvethe magnetohydrostatic (MHS) equations with the help of aGrad-Shafranov equation and then we transform these static equilibria intoa stationary state with plasma flow. We are in particular interestedto study SMHD-equilibria with strong plasma flow gradientsperpendicular to separatrices.We find that induced thin current sheets occur naturally insuch situations. The strength of the induced currentsdepend on the Alfvén Mach number and its gradient, and on the magneticfield.
机译:等离子体流中的强梯度在空间和天体等离子体中起主要作用。典型的情况是等离子体流包围了静态等离子体平衡,这会导致具有不同磁拓扑的场线之间的分离区中产生强等离子体流梯度,例如行星磁层,日冕中或在日球层和星际介质之间的边界处的头盔彩带。在这项工作中,我们迈出了第一步,以了解这些流动对静止状态下电流表的产生的影响。我们将重点放在不可压缩的等离子体流和二维平衡上,这使我们能够找到固定的磁流体动力学方程(SMHD)的解析解。首先,我们借助aGrad-Shafranov方程求解磁流体静力学(MHS)方程,然后转换这些静平衡进入等离子流的稳态我们特别感兴趣的是研究具有垂直于分离的强等离子流梯度的SMHD平衡。我们发现在这种情况下自然会产生感应薄电流片。感应电流的强度取决于AlfvénMach数及其梯度以及磁场。

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