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Reconstruction of Incomplete Satellite Oceanographic Data Sets Based on EOF and Kriging Methods

机译:基于EOF和Kriging方法的不完整卫星海洋数据集的重建

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A complete data set is crucial for many applications of satellite images. Therefore, this paper tries to reconstruct the missing data sets by combining Empirical Orthogonal Functions(EOF) decomposition with Kriging methods. The EOF-based method is an effective way of reconstructing missing data for large gappiness and can maintain the macro-scale and middle-scale information of oceanographic variables. As for sparse data area (area without data or with little data all the time), EOF-based method breaks down, while Kriging interpolation turns effective. Here are the main procedures of EOF-Kriging(EOF-K) method: firstly, the data sets are processed by the EOF decomposition and the spatial EOFs and temporal EOFs are obtained; then the temporal EOFs are analyzed with Singular Spectrum Analysis(SSA); thirdly, the sparse data area is interpolated in the spatial EOFs by using Kriging interpolation; lastly, the missing data is reconstructed by using the modified spatial-temporal EOFs. Furthermore, the EOF-K method has been applied to a large data set, i.e. 151 daily Sea Surface Temperature satellite images of the East China Sea and its adjacent areas. After reconstruction with EOF-K, comparing with original data sets, the root mean square error (RMSE) of crossvalidation is 0.58°C, and comparing with in-situ Argo data, the RMSE is 0.68 °C . Thus, it has been proved that EOFK reconstruction method is robust for reconstructing satellite missing data.
机译:一个完整的数据集是卫星图像的许多应用是至关重要的。因此,本文试图通过经验正交函数(EOF)与分解方法克里格组合重构丢失的数据集。基于EOF-方法对于大gappiness重构丢失的数据的有效方法,并且可以维持海洋变量的宏观尺度和中等规模的信息。至于稀疏数据区域(区域无数据或数据很少所有的时间),EOF为基础的方法发生故障,而克里格插值变为有效。下面是EOF克里格(EOF-K)方法的主要过程:首先,数据集由EOF分解处理,并且获得空间的EOF和时间的EOF;然后时间的EOF进行了分析与奇异谱分析(SSA);第三,稀疏数据区域在空间的EOF通过使用克里格插值内插;最后,丢失的数据,通过使用经修改的空间 - 时间正交函数重建。此外,EOF-K方法已被应用到大型数据集,即151个每日海面中国东海及其邻区的温度卫星图像。重建EOF-K,与原始的数据集进行比较后,交叉验证的根均方误差(RMSE)为0.58℃,并且在原位的Argo数据进行比较时,RMSE为0.68℃。因此,已经证明,EOFK重建方法是用于重构卫星丢失的数据的鲁棒性。

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