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TORUS APPROACH IN GRAVITY FIELD DETERMINATION FROM SIMULATED GOCE GRAVITY GRADIENTS

机译:用模拟GOCE重力梯度确定重力场中的环面法

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In Torus approach, observations are projected to the nominal orbits with constant radius and inclination, lumped coefficients provides a linear relationship between observations and spherical harmonic coefficients. Based on the relationship, two-dimensional FFT and block-diagonal least-squares adjustment are used to recover Earth’s gravity field model. The Earth’s gravity field model complete to degree and order 200 is recovered using simulated satellite gravity gradients on a torus grid, and the degree median error is smaller than 10~(-18), which shows the effectiveness of Torus approach. EGM2008 is employed as a reference model and the gravity field model is resolved using the simulated observations without noise given on GOCE orbits of 61 days. The error from reduction and interpolation can be mitigated by iterations. Due to polar gap, the precision of low-order coefficients is lower. Without considering these coefficients the maximum geoid degree error and cumulative error are 0.022mm and 0.099mm, respectively. The Earth’s gravity field model is also recovered from simulated observations with white noise 5mE/Hz~(1/2), which is compared to that from direct method. In conclusion, it is demonstrated that Torus approach is a valid method for processing massive amount of GOCE gravity gradients.
机译:在Torus方法中,观测值以恒定的半径和倾斜度投影到标称轨道,集总系数提供了观测值和球谐系数之间的线性关系。基于这种关系,二维FFT和块对角最小二乘平差用于恢复地球的重力场模型。利用圆环网格上的模拟卫星重力梯度,可以恢复到度数和阶数为200的地球重力场模型,并且度数中值误差小于10〜(-18),这说明了Torus方法的有效性。使用EGM2008作为参考模型,并使用模拟观测值对重力场模型进行了解析,而GOCE轨道61天没有噪声。减少和插值产生的误差可以通过迭代来缓解。由于极隙,低阶系数的精度较低。不考虑这些系数,最大水准面度误差和累积误差分别为0.022mm和0.099mm。地球重力场模型也可以从模拟观测到的5mE / Hz〜(1/2)白噪声中恢复,并与直接法进行比较。总之,证明了Torus方法是处理大量GOCE重力梯度的有效方法。

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