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首页> 外文期刊>The Astrophysical journal >ON THE INFERENCE OF THE SOLAR INTERNAL ROTATION PROFILE FROM FREQUENCY-SPLITTING DATA
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ON THE INFERENCE OF THE SOLAR INTERNAL ROTATION PROFILE FROM FREQUENCY-SPLITTING DATA

机译:从频率分裂数据推断太阳内部旋转剖面

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From the earliest helioseismology data it was inferred that the internal angular velocity of the Sun is invariant across the convection zone (i.e., it mimics the surface differential rotation). This result caused some concern to theoreticians since many dynamo and dynamical models of the convection zone require that the angular velocity be approximately constant on cylinders concentric about the rotation axis. Stark and others have argued that in order to test models of the angular velocity against frequency-splitting data the uncertainties in these data must be magnified, and it is shown here that within these uncertainties it is indeed difficult to exclude some models in which the angular velocity is independent of radius across a region including the convection zone and some depths below it. Further, Gough and his colleagues have recently claimed that the currently available data are not inconsistent with some models for which the angular velocity is constant on cylinders within the Sun's convection zone. Thus, inferences from frequency-splitting data regarding the internal angular velocity of the Sun would seem to be somewhat uncertain. In this paper, these uncertainties are discussed and an alternative approach is proposed in which a forward method is used to find the simplest model for the angular velocity (i.e., with the least positional variations) consistent with the data, including the quoted uncertainties. While it is not claimed that such a model represents the true angular velocity, its features may be said to "characterize" the essential properties of a particular data set.
机译:从最早的流变学数据可以推断出,太阳的内部角速度在整个对流区都是不变的(即,它模仿表面的差动旋转)。这个结果引起了理论家的关注,因为许多对流区的动力学模型和动力学模型都要求在绕旋转轴同心的圆柱体上角速度近似恒定。斯塔克和其他人认为,为了针对分频数据测试角速度模型,必须放大这些数据中的不确定性,并且在这里表明,在这些不确定性中,确实很难排除某些其中角速度的模型。速度与包括对流区及其下方某些深度的区域的半径无关。此外,高夫和他的同事们最近声称,目前可获得的数据与某些模型不矛盾,因为某些模型的角速度在太阳对流区内的圆柱体是恒定的。因此,来自频率分解数据的有关太阳内部角速度的推论似乎有些不确定。在本文中,讨论了这些不确定性,并提出了一种替代方法,其中使用正向方法找到与数据(包括所引用的不确定性)一致的最简单的角速度模型(即位置变化最小)。尽管不要求这种模型代表真实的角速度,但可以说其特征“表征”了特定数据集的基本特性。

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