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首页> 外文期刊>Annals Of Geophysics >Estimation of gravity noise variance and signal covariance parameters in least squares collocation with considering data resolution
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Estimation of gravity noise variance and signal covariance parameters in least squares collocation with considering data resolution

机译:考虑数据分辨率的最小二乘搭配估计重力噪声方差和信号协方差参数

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摘要

The article describes an implementation of the negative log-likelihood function in the determination of uncorrelated noise standard deviation together with the parameters of spherical signal covariance model in least squares collocation (LSC) of gravity anomalies. The correctness and effectiveness of restricted maximum likelihood (REML) estimates are fully validated by leave-one-out validation (LOO). These two complementary methods give an opportunity to inspect the parametrization of the signal and uncorrelated noise in details and can provide some guidance related to the estimation of individual parameters. The study provides the practical proof that noise variance is related with the data resolution, which is often neglected and the information on a priori noise variance is based on the measurement error. The data have been downloaded from U.S. terrestrial gravity database and resampled to enable an analysis with four different horizontal resolutions. These data are intentionally the same, as in the previous study of the same author, with the application of the planar covariance model. The aim is to compare the results from two different covariance models, which have different covariance approximation at larger distances. The most interesting outputs from this study confirm previous observations on the relations of the data resolution, a priori noise variance, signal spectrum and LSC accuracy.
机译:本文介绍了在确定不相关的噪声标准偏差时使用负对数似然函数的方法,以及重力异常的最小二乘配置(LSC)中球面信号协方差模型的参数。受限最大似然(REML)估计的正确性和有效性已通过留一法验证(LOO)进行了充分验证。这两种互补的方法使您有机会详细检查信号的参数化和不相关的噪声,并可以提供一些与估计各个参数有关的指导。该研究提供了实践证明,噪声方差与数据分辨率有关,而数据分辨率通常被忽略,并且关于先验噪声方差的信息是基于测量误差的。数据已从美国地面重力数据库下载并重新采样,从而可以使用四种不同的水平分辨率进行分析。在平面协方差模型的应用下,这些数据有意地与同一作者的先前研究相同。目的是比较两个不同协方差模型的结果,这两个模型在较大距离处具有不同的协方差近似值。这项研究中最有趣的输出证实了先前对数据分辨率,先验噪声方差,信号频谱和LSC精度之间关系的观察。

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