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Top-kriging - geostatistics on stream networks

机译:顶级克里格-流网络上的地统计

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We present Top-kriging, or topological kriging, as a method forestimating streamflow-related variables in ungauged catchments. Ittakes both the area and the nested nature of catchments intoaccount. The main appeal of the method is that it is a best linearunbiased estimator (BLUE) adapted for the case of stream networkswithout any additional assumptions. The concept is built on the workof Sauquet et al. (2000) and extends it in a number of ways. We testthe method for the case of the specific 100-year flood for twoAustrian regions. The method provides more plausible and, indeed,more accurate estimates than Ordinary Kriging. For the variable ofinterest, Top-kriging also provides estimates of the uncertainty. Onthe main stream the estimated uncertainties are smallest and theygradually increase as one moves towards the headwaters. The methodas presented here is able to exploit the information contained inshort records by accounting for the uncertainty of each gauge. Wesuggest that Top-kriging can be used for spatially interpolating arange of streamflow-related variables including mean annualdischarge, flood characteristics, low flow characteristics,concentrations, turbidity and stream temperature.
机译:我们提出了“顶克里金法”或“拓扑克里金法”,作为一种在未受污染的集水区中与流量相关的变量进行聚类的方法。它既要考虑面积又要考虑嵌套的流域性质。该方法的主要吸引力在于,它是一种适用于流网络情况的最佳线性无偏估计器(BLUE),无需任何其他假设。该概念建立在Sauquet等人的工作之上。 (2000),并以多种方式扩展它。我们针对两个奥地利地区的特定100年洪水案例测试了该方法。与普通克里金法相比,该方法提供了更合理,更准确的估计。对于感兴趣的变量,Top-kriging还提供不确定性的估计。在主流上,估计的不确定性是最小的,并且随着人们朝上游的方向逐渐增加。通过考虑每个量规的不确定性,此处介绍的方法能够利用短记录中包含的信息。我们建议可以使用Top-kriging在空间上插值与流量相关的一系列变量,包括年平均流量,洪水特征,低流量特征,浓度,浊度和河流温度。

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