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首页> 外文期刊>Stochastic environmental research and risk assessment >Declustering experimental variograms by global estimation with fourth order moments
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Declustering experimental variograms by global estimation with fourth order moments

机译:通过四阶矩的全局估计对实验方差图进行聚类

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摘要

The variogram is a key parameter for geostatistical estimation and simulation. Preferential sampling may bias the spatial structure and often leads to noisy and unreliable variograms. A novel technique is proposed to weight variogram pairs in order to compensate for preferential or clustered sampling . Weighting the variogram pairs by global kriging of the quadratic differences between the tail and head values gives each pair the appropriate weight, removes noise and minimizes artifacts in the experimental variogram. Moreover, variogram uncertainty could be computed by this technique. The required covariance between the pairs going into variogram calculation, is a fourth order covariance that must be calculated by second order moments. This introduces some circularity in the calculation whereby an initial variogram must be assumed before calculating how the pairs should be weighted for the experimental variogram. The methodology is assessed by synthetic and realistic examples. For synthetic example, a comparison between the traditional and declustered variograms shows that the declustered variograms are better estimates of the true underlying variograms. The realistic example also shows that the declustered sample variogram is closer to the true variogram.
机译:变异函数是地统计估计和模拟的关键参数。优先采样可能会使空间结构产生偏差,并经常导致嘈杂和不可靠的变异函数。提出了一种新的技术来加权变异函数对,以补偿优先或聚类采样。通过对尾部和头部值之间的二次方差进行全局克里金法对变量图对进行加权,可以为每对变量赋以适当的权重,消除噪声并最大程度地减少实验变量图中的伪影。此外,可以通过这种技术来计算变异函数的不确定性。进行方差图计算的两对之间所需的协方差是必须由二阶矩计算的四阶协方差。这在计算中引入了一定的圆形性,因此在计算如何对实验变异函数加权时,必须假定初始变异函数。通过综合和现实的例子来评估该方法。对于合成示例,将传统的和分散的变量图进行比较可以看出,分散的变量图是对真实基础变量的更好估计。实际的示例还显示,聚类后的样本方差图更接近真实的方差图。

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