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THE SLEPIAN APPROACH REVISITED: DEALING WITH THE POLAR GAP IN SATELLITE BASED GEOPOTENTIAL RECOVERY

机译:重新审视了雪橇方法:处理基于地球态恢复的卫星差距

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Global gravity field modeling is typically based on spherical harmonic expansion of the potential function. Surface spherical harmonics are globally defined and satisfy the orthogonality relations on the sphere. However, satellite ground tracks often leave out polar areas. Especially for the GOCE (Gravity field and steady-state Ocean Circulation Explorer) mission, a double polar cap with a radius of more than six degrees will not be covered by observation data. Based on recent developments we make use of the Slepian representation, i.e. band-limited base functions that are optimally concentrated within a spherical belt. In particular we review their unique calculation by means of commuting operators. Moreover, this approach results in a simple and fast method to transform to the band-limited base. We apply that approach to a simulated GOCE data set to investigate its benefit for geopotential recovery from satellite gravity gradiometry.
机译:全局重力场建模通常基于潜在功能的球形谐波膨胀。表面球形谐波全局定义并满足球体上的正交关系。然而,卫星地面轨道经常储存极地区域。特别是对于衰竭(重力场和稳态海洋循环探险勘探器)任务,观察数据不会覆盖半径超过六度的双重帽。基于最近的发展,我们利用了绞线表示,即积分限制基础功能,可在球带内最佳地集中。特别是我们通过通勤运营商审查他们独特的计算。此外,这种方法导致一种简单而快速的方法来转换到带限量基础。我们将该方法应用于模拟的船舶数据集,以调查其对从卫星重力梯度的地球态恢复的益处。

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