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Sequential tikhonov regularization: An alternative way for integral inversion of satellite gradiometric data

机译:顺序tikhonov正则化:卫星梯度数据整体反演的另一种方法

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摘要

Numerous regularization methods exist for solving the ill-posed problem of downward continuation of satellite gravity gradiometry (SGG) data to gravity anomaly at sea level. Generally, the use of a dense set of data is recommended in the downward continuation. However, when such dense data are used some of the regularization methods are not efficient and applicable. In this paper, a sequential way of using the Tikhonov regularization is developed for solving large systems and compared to methods of direct truncated singular value decomposition and iterative methods of range restricted minimum residual, algebraic reconstruction technique, v and conjugate gradient for recovering gravity anomaly at sea level from the SGG data. Numerical studies show that the sequential Tikhonov regularization is comparable to the conjugate gradient and yields similar result.
机译:存在许多正则化方法,用于解决卫星重力梯度法(SGG)数据向下延续至海平面重力异常的不适定问题。通常,建议向下连续使用密集的数据集。但是,当使用这种密集数据时,某些正则化方法效率不高且不适用。本文提出了一种使用Tikhonov正则化的顺序方法来求解大型系统,并将其与直接截断奇异值分解的方法以及范围受限的最小残差的迭代方法,代数重构技术,v和共轭梯度来恢复重力异常的方法进行了比较来自SGG数据的海平面。数值研究表明,相继的Tikhonov正则化与共轭梯度相当,并且得出相似的结果。

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