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An alternative deterministic method for the spatial interpolation of water retention parameters

机译:保水参数空间插值的另一种确定性方法

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There are two approaches available for mapping water retention parametersover the study area using a spatial interpolation method. (1) Retentionmodels can be first fitted to retention curves available at samplinglocations prior to interpolating model parameters over the study area (theFI approach). (2) Retention data points can first be interpolated over thestudy area before retention model parameters are fitted (the IF approach).The current study compares the performance of these two approaches inrepresenting the spatial distribution of water retention curves. Standardgeostatistical interpolation methods, i.e., ordinary kriging and indicatorkriging, were used. The data used in this study were obtained from the LasCruces trench site database, which contains water retention data for 448soil samples. Three standard water retention models, i.e., Brooks and Corey(BC), van Genuchten (VG), and Kosugi (KSG), were considered. For each model,standard validation procedures, i.e., leave-one-out cross-validation andsplit-sample methods were used to estimate the uncertainty of the parametersat each sampling location, allowing for the computation of prediction errors(mean absolute error and mean error). The results show that the IF approachsignificantly lowered mean absolute errors for the VG model, while alsoreducing them moderately for the KSG and BC models. In addition, the IFapproach resulted in less bias than the FI approach, except when the BCmodel was used in the split-sample approach. Overall, IF outperforms FI forall three retention models in describing the spatial distribution ofretention parameters.
机译:有两种方法可以使用空间插值方法在研究区域上绘制保水参数。 (1)在对研究区域内的模型参数进行插值之前,可以先将保留模型拟合到采样位置可用的保留曲线(FI方法)。 (2)在拟合保留模型参数之前,可以先在研究区域内插入保留数据点(IF方法)。目前的研究比较了这两种方法在表示保水曲线的空间分布方面的性能。使用标准地统计插值方法,即普通克里金法和指标克里金法。本研究中使用的数据是从LasCruces沟槽站点数据库获得的,该数据库包含448个土壤样品的保水数据。考虑了三个标准的保水模型,即Brooks和Corey(BC),van Genuchten(VG)和Kosugi(KSG)。对于每个模型,使用标准验证程序(即留一法交叉验证和分割样本方法)来估计每个采样位置处参数的不确定性,从而可以计算预测误差(平均绝对误差和平均误差) 。结果表明,IF方法显着降低了VG模型的平均绝对误差,同时也适度降低了KSG和BC模型的平均绝对误差。此外,IF方法比FI方法产生的偏差更小,除非在拆分样本方法中使用了BC模型。总体而言,在描述保留参数的空间分布方面,IF优于所有三个保留模型的FI。

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