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首页> 外文期刊>Advances in Water Resources >Empirically-based modeling of spatial sampling uncertainties associated with rainfall measurements by rain gauges
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Empirically-based modeling of spatial sampling uncertainties associated with rainfall measurements by rain gauges

机译:基于经验的雨量计与降雨测量相关的空间采样不确定性建模

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摘要

In the quantitative evaluation of radar-rainfall products (maps), rain gauge data are generally used as a good approximation of the true ground rainfall. However, rain gauges provide accurate measurements for a specific location, while radar estimates represent areal averages. Because these sampling discrepancies could introduce noise into the comparisons between these two sensors, they need to be accounted for. In this study, the spatial sampling error is defined as the ratio between the measurements by a single rain gauge and the true areal rainfall, defined as the value obtained by averaging the measurements by an adequate number of gauges within a pixel. Using a non-parametric scheme, the authors characterize its full statistical distribution for several spatial (4, 16 and 36 km~2) and temporal (15 min and hourly) scales.To accomplish this task, a large dataset (more than six years) of rain gauge measurements obtained through a highly dense rain gauge network deployed in the Brue catchment in southwest England is used. The authors show that the standard deviation of the spatial sampling error decreases with increasing rainfall intensity and accumulation time and increases with increasing pixel size. Additionally, the authors show how the Laplace distribution could be used to model the distribution of spatial sampling errors for the spatial and temporal scales considered in this study.
机译:在对雷达降雨产品(地图)进行定量评估时,通常使用雨量计数据作为真实地面降雨量的良好近似值。但是,雨量计可为特定位置提供准确的测量值,而雷达估算值代表面积平均值。由于这些采样差异可能会将噪声引入这两个传感器之间的比较中,因此需要加以考虑。在这项研究中,空间采样误差定义为单个雨量计的测量值与真实面积降雨之间的比率,实际雨量定义为通过像素内足够数量的量规对测量值求平均而获得的值。作者使用非参数方案描述了其在几个空间(4、16和36 km〜2)和时间(15分钟和每小时)尺度上的完整统计分布。为完成此任务,需要一个大型数据集(超过六年) )通过部署在英格兰西南部Brue流域的高密度雨量计网络获得的雨量计测量结果。作者表明,空间采样误差的标准偏差随着降雨强度和累积时间的增加而减小,并且随着像素尺寸的增加而增加。此外,作者展示了如何使用拉普拉斯分布对本研究中考虑的时空尺度的空间采样误差分布进行建模。

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