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FAST MHD OSCILLATIONS IN CYLINDRICAL PROMINENCE FIBRILS

机译:圆柱突起纤维中的快速MHD振荡

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摘要

Some observations suggest that quiescent solar prominences can be considered as composed by small-scale loops, or fibrils, which are stacked one after another in both the vertical and horizontal directions. In a previous work we studied, in Cartesian geometry, the propagation of fast MHD waves in a two-dimensional magnetostatic model representing one of these fibrils. In this paper we use a more realistic model based on a cylindrically symmetric flux tube and study the propagation of fast MHD waves in this structure. Among other conclusions, our results show that all sausage modes (m = 0) possess a cutoff frequency, while the fundamental kink and fluting modes (m > 0) do not show such a cut-off. Moreover, the spatial structure of the modes below the cut-off frequency is such that in this geometry perturbations are confined in the dense part of the fibril, the leakage of energy towards the coronal medium being very small, which may prevent the excitation of neighbouring fibrils. Finally, diagnostic diagrams displaying the oscillatory period in terms of some equilibrium parameters are provided in order to allow for a comparison between our theoretical results and those coming from observations.
机译:一些观察结果表明,可以认为静止的太阳突出物由小规模的环或原纤维组成,它们在垂直和水平方向上都一个接一个地堆叠。在以前的工作中,我们在笛卡尔几何学中研究了代表这些原纤维之一的二维静磁模型中快速MHD波的传播。在本文中,我们使用基于圆柱对称通量管的更现实的模型,并研究了这种结构中快速MHD波的传播。除其他结论外,我们的结果表明,所有香肠模式(m = 0)都具有截止频率,而基本扭结模式和排屑模式(m> 0)均没有这种截止频率。而且,在截止频率以下的模的空间结构是这样的,在这种几何结构中,扰动被限制在原纤维的致密部分中,能量向冠状介质的泄漏非常小,这可能会阻止相邻原子的激发。原纤维。最后,提供了一些诊断图,这些诊断图根据某些平衡参数显示了振荡周期,以便将我们的理论结果与观察结果进行比较。

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