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IMPACT ANALYSIS OF ERRORS IN COARSE SCALE SATELLITE DATA ON PREDICTIVE PERFORMANCE OF SPATIAL DOWNSCALING

机译:大规模卫星数据中的误差对空间下降预测性能的影响分析

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The purpose of this study is to analyze the impact of error in coarse scale satellite data on predictive performance of spatial downscaling with fine scale auxiliary data. When downscaling coarse scale data with fine scale auxiliary data, the quality or error of the coarse scale data affects the downscaling results through decomposition into trend and residual components. Particularly, this study focuses on the impact of the magnitude of errors in the coarse scale data on trend component estimation. After generating the error-free true precipitation data (EO) at a coarse scale from rain gauge data, two synthetic precipitation data sets at a coarse scale such as data with small errors (El) and data with large errors (E2), which represent actual satellite precipitation products, are generated and used as input for spatial downscaling. Geographically weighted regression, which typically produces very high explanatory power, was selected as a trend estimation model, and area-to-point kriging was applied to residual correction. When downscaling the EO data, the predictive performance was not changed irrespective of residual correction. As the input coarse scale data included errors, however, residual correction led to an improvement of predictive performance, compared with the case of using trend estimates as the downscaling result. This result implies that the errors in the coarse scale data had a greater influence on trend estimates than residual estimates. Thus, residual correction should be applied for spatial downscaling of coarse scale data with errors. As the magnitude of errors in the coarse scale data increased, the predictive performance became worse, as expected. This poor predictive performance could not be adjusted through residual correction. Therefore, it is necessary to correct intrinsic errors in the coarse scale data during downscaling if a priori error information could be available.
机译:这项研究的目的是分析粗尺度卫星数据中的误差对具有细尺度辅助数据的空间缩减的预测性能的影响。当使用细尺度辅助数据对粗尺度数据进行按比例缩小时,粗尺度数据的质量或误差会通过分解为趋势和残差成分而影响按比例缩小结果。特别地,本研究着重于粗尺度数据中误差幅度对趋势分量估计的影响。从雨量计数据粗略生成无误差的真实降水数据(EO)之后,两个粗略的合成降水数据集,例如误差较小(E1)的数据和误差较大(E2)的数据,分别表示生成实际的卫星降水产物,并将其用作空间缩减的输入。选择通常会产生很高解释力的地理加权回归作为趋势估计模型,并将点对点克里金法应用于残差校正。当缩小EO数据的比例时,无论残留校正如何,预测性能都不会改变。但是,与使用趋势估计作为缩小结果的情况相比,由于输入的粗尺度数据包含误差,因此残差校正导致了预测性能的提高。该结果表明,粗尺度数据中的误差对趋势估计的影响要大于残差估计。因此,应将残差校正应用于具有误差的粗尺度数据的空间缩小。正如预期的那样,随着粗尺度数据中误差幅度的增加,预测性能会变差。无法通过残差校正来调整这种不良的预测性能。因此,如果可以得到先验误差信息,则有必要在降尺度过程中校正粗尺度数据中的固有误差。

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