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A study on data filling from incomplete dataset of HF radar measured ocean currents — A case study of the flow field Northeast of Taiwan: Data filling from incomplete ocean currents dataset

机译:HF雷达实测海流不完整数据集的数据填充研究—以台湾东北部流场为例:不完整海流数据集的数据填充

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The CODAR is a High-Frequency (HF) radar system. Recently, CODAR becomes widely used for monitoring ocean surface currents remotely in nearly real time. However, some environmental effects often hampers or weakens the strength of CODAR system, which would deteriorate the data quality of CODAR and result in missing data in the designated observation region. In this study, we analyzed complete CODAR datasets by using both modal decomposition methods of real-vector Empirical Orthogonal Function (EOF) and the Karhunen-Loève Expansion (KLE), respectively. More than 96% of total variances of currents in the whole observation region can be interpreted by the first 20 modes of both methods, thus the first 20 modes of both methods were further used for data reconstruction and data filling. In the data filling experiment, the incomplete dataset was generated by depleting artificially assigned grid points in the CODAR original complete dataset, then both the EOF and the KLE methods were applied, in accompany with the least square and the iteration procedures to estimate the amplitude of each mode. Results show that the real-vector EOF method in accompany with the least square procedure is the best among the four methodologies, when the percentage of occurrence of the missing data is less than 57% of the whole dataset. However, all these four methods were not adequate for filling incomplete dataset, if the percentage of occurrence of the missing data exceeds 71%.
机译:CODAR是一种高频(HF)雷达系统。近来,CODAR被广泛用于近乎实时地远程监视海面洋流。但是,某些环境影响通常会阻碍或削弱CODAR系统的强度,这会降低CODAR的数据质量并导致指定观察区域中的数据丢失。在这项研究中,我们分别使用实矢量经验正交函数(EOF)和Karhunen-Loève展开(KLE)的模态分解方法分析了完整的CODAR数据集。两种方法的前20种模式都可以解释整个观察区域中电流总方差的96%以上,因此两种方法的前20种模式还可以用于数据重建和数据填充。在数据填充实验中,不完整的数据集是通过在CODAR原始完整数据集中消耗人工分配的网格点而生成的,然后应用EOF和KLE方法以及最小二乘法和迭代程序来估计幅值。每种模式。结果表明,当丢失数据的发生百分比小于整个数据集的57%时,实矢量EOF方法与最小二乘方法相结合是四种方法中最好的。但是,如果丢失数据的出现百分比超过71%,则所有这四种方法均不足以填充不完整的数据集。

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