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Subsurface Supergranular Vertical Flows as Measured Using Large Distance Separations in Time-Distance Helioseismology

机译:时空滑移学中使用大距离分隔测量的地下超颗粒垂直流

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As large-distance rays (say, 10 - 24°) approach the solar surface approximately vertically, travel times measured from surface pairs for these large separations are mostly sensitive to vertical flows, at least for shallow flows within a few Mm of the solar surface. All previous analyses of supergranulation have used smaller separations and have been hampered by the difficulty of separating the horizontal and vertical flow components. We find that the large-separation travel times associated with supergranulation cannot be studied using the standard phase-speed filters of time-distance helioseismology. These filters, whose use is based upon a refractive model of the perturbations, reduce the resultant travel-time signal by at least an order of magnitude at some distances. More effective filters are derived. Modeling suggests that the center-annulus travel-time difference [δt _(oi)] in the separation range Δ=10 - 24° is insensitive to the horizontally diverging flow from the centers of the supergranules and should lead to a constant signal from the vertical flow. Our measurement of this quantity, 5.1±0.1 seconds, is constant over the distance range. This magnitude of the signal cannot be caused by the level of upflow at cell centers seen at the photosphere of 10 m s~(-1) extended in depth. It requires the vertical flow to increase with depth. A simple Gaussian model of the increase with depth implies a peak upward flow of 240 m s~(-1) at a depth of 2.3 Mm and a peak horizontal flow of 700 m s~(-1) at a depth of 1.6 Mm.
机译:当大距离射线(例如10-24°)大约垂直地接近太阳表面时,从这些表面对测量的行进时间对于这些大的间隔大都对垂直流敏感,至少对于在太阳表面几毫米范围内的浅流而言。以前所有关于超级颗粒的分析都使用了较小的分离方法,并且由于难以分离水平流分量和垂直流分量而受到阻碍。我们发现,与超粒化有关的大分离行程时间无法使用时距流变学的标准相速度滤波器进行研究。这些滤波器的使用基于扰动的折射模型,它们将所得的行进时间信号在某些距离处减小至少一个数量级。得出更有效的过滤器。建模表明,在分离范围Δ= 10-24°中,中心环空传播时间差[δt_(oi)]对来自超颗粒中心的水平发散流不敏感,应该导致来自超颗粒中心的恒定信号。垂直流。我们对这个量的测量为5.1±0.1秒,在整个距离范围内都是恒定的。该信号的大小不能由深度扩展为10 m s〜(-1)的光球上看到的细胞中心的上流水平引起。它要求垂直流随深度增加。一个简单的随深度增加的高斯模型意味着在2.3 Mm深度处的峰值向上流为240 m s〜(-1),在1.6 Mm深度处的峰值水平流为700 m s〜(-1)。

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