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Conversion of time-varying Stokes coefficients into mass anomalies at the Earth’s surface considering the Earth’s oblateness

机译:考虑到地球的扁率将时变的斯托克斯系数转换为地球表面的质量异常

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摘要

Time-varying Stokes coefficients estimated from GRACE satellite data are routinely converted into mass anomalies at the Earth’s surface with the expression proposed for that purpose by Wahr et al. (J Geophys Res 103(B12):30,205–30,229, ). However, the results obtained with it represent mass transport at the spherical surface of 6378 km radius. We show that the accuracy of such conversion may be insufficient, especially if the target area is located in a polar region and the signal-to-noise ratio is high. For instance, the peak values of mean linear trends in 2003–2015 estimated over Greenland and Amundsen Sea embayment of West Antarctica may be underestimated in this way by about 15%. As a solution, we propose an updated expression for the conversion of Stokes coefficients into mass anomalies. This expression is based on the assumptions that: (i) mass transport takes place at the reference ellipsoid and (ii) at each point of interest, the ellipsoidal surface is approximated by the sphere with a radius equal to the current radial distance from the Earth’s center (“locally spherical approximation”). The updated expression is nearly as simple as the traditionally used one but reduces the inaccuracies of the conversion procedure by an order of magnitude. In addition, we remind the reader that the conversion expressions are defined in spherical (geocentric) coordinates. We demonstrate that the difference between mass anomalies computed in spherical and ellipsoidal (geodetic) coordinates may not be negligible, so that a conversion of geodetic colatitudes into geocentric ones should not be omitted.
机译:根据GRACE卫星数据估算的时变斯托克斯系数通常会转换为地球表面的质量异常,Wahr等人为此提出了相应的表达式。 (J Geophys Res 103(B12):30,205–30,229,)。然而,用它获得的结果代表了在6378 km半径的球面上的质量传输。我们表明,这种转换的准确性可能不足,特别是如果目标区域位于极地区域并且信噪比很高。例如,以这种方式低估了大约15%的2003-2015年在南极格陵兰岛和阿蒙森海上游的平均线性趋势的峰值。作为解决方案,我们提出了将斯托克斯系数转换为质量异常的更新表达式。该表达式基于以下假设:(i)在参考椭球上发生质量传输,并且(ii)在每个关注点上,椭球表面被球体近似,其半径等于当前距地球半径的径向距离中心(“局部球面近似”)。更新的表达式几乎与传统表达式一样简单,但是将转换过程的不准确性降低了一个数量级。另外,我们提醒读者,转换表达式是在球形(地心)坐标中定义的。我们证明,在球形和椭球形(大地坐标)坐标中计算的质量异常之间的差异可能不可忽略,因此不应忽略大地测量精度向地心精度的转换。

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