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Comparing ordinary kriging interpolation variance and indicator kriging conditional variance for assessing uncertainties at unsampled locations

机译:比较普通克里格插值方差和指示克里格条件方差评估未夹杂地点的不确定性

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This paper presents an investigation into measures of the reliability associated with both ordinary kriging and indicator kriging. Ordinary kriging is a well known estimation method which is based on minimization of the error variance. This estimation method provides the traditional kriging variance and the interpolation variance as well. Indicator kriging is a method used to compute conditional probability at an unsampled location that the unknown value is no greater than a given cutoff value. Actually indicator variables are determined for each cutoff by means of a nonlinear transform. From conditional cumulative distribution built from assembling the conditional probabilities computed for all cutoff values, one can derive the conditional expectation (E-type estimate) and the conditional variance. Interpolation variance and conditional variance were computed from a sample data set drawn from an exhaustive data set. From the exhaustive data set true variances were calculated. Then, sample variances are compared with true variances. Both sample variances present good correlation with the true variance, but the conditional variance was slightly better than the interpolation variance.
机译:本文介绍了与普通Kriging和指示器Kriging相关的可靠性措施的调查。普通的Kriging是一种众所周知的估计方法,其基于最小化误差方差。该估计方法也提供了传统的Kriging方差和插值方差。指示器Kriging是用于计算未知位置处的条件概率的方法,即未知值不大于给定的截止值。实际上,通过非线性变换确定每个截止的指示变量。从组装所计算的所有截止值计算的条件概率构建的条件累积分布,可以导出条件期望(E型估计)和条件方差。从从详尽的数据集绘制的样本数据集计算插值方差和条件方差。从穷举数据集中计算真正的差异。然后,将样本差异与真实差异进行比较。两个样本差异都与真实方差存在良好的相关性,但条件方差略好于插值方差。

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