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Geostatistical radar-raingauge combination with nonparametric correlograms: methodological considerations and application in Switzerland

机译:地统计雷达-雨量计与非参数相关图的组合:方法上的考虑和在瑞士的应用

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Modelling spatial covariance is an essential part of all geostatistical methods. Traditionally, parametric semivariogram models are fit from available data. More recently, it has been suggested to use nonparametric correlograms obtained from spatially complete data fields. Here, both estimation techniques are compared. Nonparametric correlograms are shown to have a substantial negative bias. Nonetheless, when combined with the sample variance of the spatial field under consideration, they yield an estimate of the semivariogram that is unbiased for small lag distances. This justifies the use of this estimation technique in geostatistical applications. brbr Various formulations of geostatistical combination (Kriging) methods are used here for the construction of hourly precipitation grids for Switzerland based on data from a sparse realtime network of raingauges and from a spatially complete radar composite. Two variants of Ordinary Kriging (OK) are used to interpolate the sparse gauge observations. In both OK variants, the radar data are only used to determine the semivariogram model. One variant relies on a traditional parametric semivariogram estimate, whereas the other variant uses the nonparametric correlogram. The variants are tested for three cases and the impact of the semivariogram model on the Kriging prediction is illustrated. For the three test cases, the method using nonparametric correlograms performs equally well or better than the traditional method, and at the same time offers great practical advantages. brbr Furthermore, two variants of Kriging with external drift (KED) are tested, both of which use the radar data to estimate nonparametric correlograms, and as the external drift variable. The first KED variant has been used previously for geostatistical radar-raingauge merging in Catalonia (Spain). The second variant is newly proposed here and is an extension of the first. Both variants are evaluated for the three test cases as well as an extended evaluation period. It is found that both methods yield merged fields of better quality than the original radar field or fields obtained by OK of gauge data. The newly suggested KED formulation is shown to be beneficial, in particular in mountainous regions where the quality of the Swiss radar composite is comparatively low. An analysis of the Kriging variances shows that none of the methods tested here provides a satisfactory uncertainty estimate. A suitable variable transformation is expected to improve this.
机译:空间协方差建模是所有地统计学方法的重要组成部分。传统上,参数半变异函数模型是根据可用数据进行拟合的。最近,已经建议使用从空间上完整的数据字段获得的非参数相关图。在此,比较了两种估计技术。非参数相关图显示具有很大的负偏差。但是,当与所考虑的空间场的样本方差组合时,它们会得出半变异函数的估计值,该估计值对于较小的滞后距离没有偏见。这证明在地统计学应用中使用此估计技术是合理的。 在这里,根据稀疏的实时雨量计网络和空间完整的雷达合成物的数据,采用了各种地统计学组合(Kriging)方法来构造瑞士的小时降水量网格。普通克里金法(OK)的两种变体用于对稀疏量规观测值进行插值。在这两个OK变量中,雷达数据仅用于确定半变异函数模型。一个变体依赖于传统的参数半变异函数估计,而另一个变体则使用非参数相关图。测试了三种情况下的变体,并说明了半变异函数模型对Kriging预测的影响。对于这三个测试用例,使用非参数相关图的方法的性能与传统方法相同或更好,同时具有很大的实际优势。 此外,还测试了带有外部漂移的Kriging的两个变体(KED),它们都使用雷达数据估计非参数相关图,并用作外部漂移变量。第一个KED变体先前已用于加泰罗尼亚(西班牙)的地统计雷达-雨量计合并。第二个变体在这里是新提出的,并且是第一个变体的扩展。两种变体都针对三个测试用例进行了评估,并延长了评估期。发现这两种方法产生的合并场质量要好于原始雷达场或通过OK量规数据获得的场。新建议的KED配方被证明是有益的,特别是在瑞士雷达复合材料质量相对较低的山区。对克里金方差的分析表明,此处测试的方法均未提供令人满意的不确定性估计。可以通过适当的变量转换来改善这一点。

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