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Geostatistical Smoothing of Areal Data: Mapping Employment Density with Factorial Kriging

机译:地域数据的地统计平滑:用阶乘克里格法绘制就业密度

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摘要

This article summarizes area-to-point (ATP) factorial kriging that allows the smoothing of aggregate, areal data into a continuous spatial surface. Unlike some other smoothing methods, ATP factorial kriging does not suppose that all of the data within an area are located at a centroid or other arbitrary point. Also, unlike some other smoothing methods, factorial kriging allows the user to utilize an autocovariance function to control the smoothness of the output. This is beneficial because the covariance function is a physically meaningful statement of spatial relationship, which is not the case when other spatial kernel functions are used for smoothing. Given a known covariance function, factorial kriging gives the smooth surface that is best in terms of minimizing the expected mean squared prediction error. I present an application of the factorial kriging methodology for visualizing the structure of employment density in the Denver metropolitan area.
机译:本文总结了点对点(ATP)阶乘克里金法,该因式克里金法可将汇总的面数据平滑到连续的空间表面中。与某些其他平滑方法不同,ATP阶乘克里金法并不假定区域内的所有数据都位于质心或其他任意点。此外,与其他一些平滑方法不同,阶乘克里金法使用户可以利用自协方差函数来控制输出的平滑度。这是有益的,因为协方差函数是空间关系的物理意义上的陈述,而其他空间核函数用于平滑时则不是这种情况。给定一个已知的协方差函数,阶乘克里金法可提供平滑表面,该平滑表面在最小化预期均方根预测误差方面是最佳的。我提出了因式克里金法在可视化丹佛都会区就业密度结构中的应用。

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  • 来源
    《Geographical analysis》 |2010年第1期|99-117|共19页
  • 作者

    Nicholas N. Nagle;

  • 作者单位

    Department of Geography, University of Tennessee, Knoxville, TN 37996;

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  • 正文语种 eng
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