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Effect of siphon flow on resonant damping of kink oscillations in magnetic flux tubes

机译:虹吸流量对磁通管扭结振荡共振阻尼的影响

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The effect of siphon flow on kink oscillations of magnetic flux tubes is studied in the thin tube and thin boundary layer (TTTB) approximation. The presence of a transitional layer results in oscillation damping due to resonance absorption. To calculate the damping rate we use the regular perturbation method with the ratio of transitional layer thickness to tube radius as a small parameter. We found a dependence of the ratio of decrement to the oscillation frequency, γ / ω _(1), on the ratio, χ , of flow velocity magnitude to the Alfvén speed in the tube core. The general theoretical results are applied to a particular case where the density radial dependence in the transitional layer is linear. We consider two models. In the first model, the radial dependence of the velocity amplitude is such that the resonance in the transitional layer occurs where the flow velocity is zero. In the second model, the flow velocity is non-zero in the whole transitional layer. In both cases, γ / ω _(1)is an increasing function of χ . In the first case, the presence of flow can lead to an increase in γ / ω _(1)by more than a factor of two. In the second model, we only carry out the calculation in the case where the plasma density inside the tube is much larger than the density of the surrounding plasma. In this model, the effect of flow is less pronounced than in the first model, and the presence of flow can increase γ / ω _(1)by a factor of 0.25 at most. We discuss the application of the obtained results to coronal and prominence seismology. We conclude that while for typical values of velocity in coronal loops the effect of flow is weak, it can be quite substantial in prominence seismology.
机译:在细管和薄边界层(TTTB)近似中研究了虹吸流对磁通管扭结振荡的影响。由于共振吸收,过渡层的存在导致振荡衰减。为了计算阻尼率,我们使用常规的摄动法,其中过渡层厚度与管半径的比值很小。我们发现减量与振荡频率的比率γ/ω_(1)与管芯中流速大小与Alfvén速度的比率χ的相关性。一般理论结果适用于过渡层中密度径向相关性呈线性的特定情况。我们考虑两种模型。在第一个模型中,速度幅度的径向依赖性是这样的,即在流速为零的地方发生过渡层中的共振。在第二个模型中,整个过渡层的流速非零。在这两种情况下,γ/ω_(1)是χ的递增函数。在第一种情况下,流动的存在会导致γ/ω_(1)的增加超过两倍。在第二个模型中,我们仅在管内血浆密度远大于周围血浆密度的情况下进行计算。在该模型中,流动的影响不如第一个模型明显,流动的存在最多可使γ/ω_(1)增加0.25倍。我们讨论了所得结果在日冕和突出地震学中的应用。我们得出的结论是,尽管对于冠状圈中典型的速度值,流动的影响较弱,但在突出地震学中却是相当可观的。

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