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A comparison of block and semi-parametric bootstrap methods for variance estimation in spatial statistics

机译:空间统计中用于方差估计的块和半参数引导程序的比较

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摘要

Efron (1979) introduced the bootstrap method for independent data but it cannot be easily applied to spatial data because of their dependency. For spatial data that are correlated in terms of their locations in the underlying space the moving block bootstrap method is usually used to estimate the precision measures of the estimators. The precision of the moving block bootstrap estimators is related to the block size which is difficult to select. In the moving block bootstrap method also the variance estimator is underestimated. In this paper, first the semi-parametric bootstrap is used to estimate the precision measures of estimators in spatial data analysis. In the semi-parametric bootstrap method, we use the estimation of the spatial correlation structure. Then, we compare the semi-parametric bootstrap with a moving block bootstrap for variance estimation of estimators in a simulation study. Finally, we use the semi-parametric bootstrap to analyze the coal-ash data.
机译:Efron(1979)引入了用于独立数据的bootstrap方法,但由于其依赖性,它无法轻松地应用于空间数据。对于根据其在基础空间中的位置而相关的空间数据,通常使用移动块自举法来估计估计器的精度。移动块自举估计器的精度与难以选择的块大小有关。在移动块自举方法中,方差估计量也被低估了。在本文中,首先使用半参数引导程序来估计空间数据分析中估计量的精度。在半参数自举法中,我们使用空间相关结构的估计。然后,在仿真研究中,我们将半参数引导程序与移动块引导程序进行了比较,以进行估计量的方差估计。最后,我们使用半参数引导程序来分析煤灰数据。

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