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Magnetohydrodynamics dynamical relaxation of coronal magnetic fields - II. 2D magnetic X-points

机译:冠状磁场的磁流体动力学动力学弛豫-II。 2D磁性X点

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Context. Magnetic neutral points are potential locations for energy conversion in the solar corona. 2D X-points have been widely studied in the past, but only a few of those studies have taken finite plasma beta effects into consideration, and none of them look at the dynamical evolution of the system. At the moment there exists no description of the formation of a non-force-free equilibrium around a two-dimensional X-point. Aims. Our aim is to provide a valid magnetohydrostatic equilibrium from the collapse of a 2D X-point in the presence of a finite plasma pressure, in which the current density is not simply concentrated in an infinitesimally thin, one-dimensional current sheet, as found in force-free solutions. In particular, we wish to determine if a finite pressure current sheet will still involve a singular current, and if so, what is the nature of the singularity. Methods. We use a full MHD code, with the resistivity set to zero, so that reconnection is not allowed, to run a series of experiments in which an X-point is perturbed and then is allowed to relax towards an equilibrium, via real, viscous damping forces. Changes to the magnitude of the perturbation and the initial plasma pressure are investigated systematically. Results. The final state found in our experiments is a “quasi-static” equilibrium where the viscous relaxation has completely ended, but the peak current density at the null increases very slowly following an asymptotic regime towards an infinite time singularity. Using a high grid resolution allows us to resolve the current structures in this state both in width and length. In comparison with the well known pressureless studies, the system does not evolve towards a thin current sheet, but concentrates the current at the null and the separatrices. The growth rate of the singularity is found to be tD, with 0?
机译:上下文。磁性中性点是太阳日冕中能量转换的潜在位置。过去已经广泛研究了2D X点,但是其中只有少数研究考虑了有限的血浆β效应,而没有一个研究系统的动态演化。目前,还没有关于在二维X点周围形成非自由力平衡的描述。目的我们的目标是在有限的等离子压力存在下,从2D X点的崩溃中提供有效的静磁静水平衡,其中电流密度不简单地集中在无限薄的一维电流表中,如无力解决方案。特别地,我们希望确定有限压力电流表是否仍将包含奇异电流,如果是,则奇异性的本质是什么。方法。我们使用完整的MHD代码,将电阻率设置为零,以便不允许重新连接,进行一系列实验,在这些实验中,先对X点进行扰动,然后再通过真实的粘性阻尼使其趋于平衡。军队。系统地研究了扰动幅度和初始血浆压力的变化。结果。在我们的实验中发现的最终状态是“准静态”平衡,其中粘性弛豫已完全结束,但是在渐近状态下朝着无限时间奇点的方向,零位处的峰值电流密度非常缓慢地增加。使用高网格分辨率可以使我们在这种状态下解析宽度和长度上的当前结构。与众所周知的无压研究相比,该系统不会向薄薄的电流方向发展,而是将电流集中在零位和分离处。发现奇异性的增长率为tD,0≤

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