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An asymptotically unbiased weighted least squares estimation criterion for parametric variograms of second order stationary geostatistical processes

机译:用于二阶固定地质统计过程的参数变量函数的渐近未偏见的加权最小二乘估计标准

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摘要

In many fields of science dealing with geostatistical data, the weighted least squares proposed by Cressie Cressie (1985) remains a popular choice for variogram estimation. Simplicity, ease of implementation and non-parametric nature are its principle advantages. It also avoids the heavy computational burden of Generalized least squares. But that comes at the cost of loss of information due to the use of a diagonal weight matrix. Besides, the parameter dependent weight matrix makes the estimating equations biased. In this paper we propose two alternative weight matrices which do not depend on the parameters. We show that one of the weight matrices gives parameter estimates with lower asymptotic variance and also has asymptotically unbiased estimating equations. The observations are validated using simulation and real data.
机译:在处理地质统计数据的许多科学领域,Cressie Cressie(1985)提出的加权最小二乘仍然是变形仪估计的流行选择。简单性,易于实施和非参数性质是其原理优势。它还避免了广义最小二乘的繁重计算负担。但由于使用对角线重量矩阵,以损失信息的成本。此外,参数相关权重矩阵使得估计方程偏置。在本文中,我们提出了两个不依赖于参数的替代重量矩阵。我们表明其中一个权重矩阵给出了具有较低渐近方差的参数估计,并且还具有渐近的估计方程。使用模拟和实际数据验证观察结果。

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