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Comparison of numerical solution strategies for gravity field recovery from GOCE SGG observations implemented on a parallel platform

机译:在并行平台上实现的从GOCE SGG观测值恢复重力场的数值求解策略的比较

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The recovery of a full set of gravity field parametersfrom satellite gravity gradiometry (SGG) is a huge numericaland computational task. In practice, parallel computinghas to be applied to estimate the more than 90 000 harmoniccoefficients parameterizing the Earth’s gravity field upto a maximum spherical harmonic degree of 300. Three independentsolution strategies, i.e. two iterative methods (preconditionedconjugate gradient method, semi-analytic approach)and a strict solver (Distributed Non-approximativeAdjustment), which are operational on a parallel platform(‘Graz Beowulf Cluster’), are assessed and compared boththeoretically and on the basis of a realistic-as-possible numericalsimulation, regarding the accuracy of the results, aswell as the computational effort. Special concern is givento the correct treatment of the coloured noise characteristicsof the gradiometer. The numerical simulations show thatthere are no significant discrepancies among the solutions ofthe three methods. The newly proposed Distributed NonapproximativeAdjustment approach, which is the only oneof the three methods that solves the inverse problem in a strictsense, also turns out to be a feasible method for practical applications.Key words. Spherical harmonics – satellite gravity gradiometry– GOCE – parallel computing – Beowulf cluster
机译:从卫星重力梯度法(SGG)恢复全套重力场参数是一项巨大的数值和计算任务。在实践中,必须应用并行计算来估计超过9万个谐波系数,这些系数将地球重力场参数化为最大球谐度为300。三种独立的解决方案,即两种迭代方法(预条件共轭梯度法,半解析方法)和一种在并行平台(“ Graz Beowulf群集”)上运行的严格求解器(分布式非近似调整)在理论上和实际可行的数值模拟的基础上,对结果的准确性进行了评估和比较作为计算工作。特别要注意对梯度计的有色噪声特性的正确处理。数值模拟表明,三种方法的解之间没有显着差异。新提出的分布式非近似调整方法是严格解决反问题的三种方法中的唯一方法,也被证明是一种实用的实用方法。 关键词。 b>球谐–卫星重力梯度仪– GOCE –并行计算– Beowulf集群

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