Hierarchical Geographically Weighted Regression Model

Fengchang Xue
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引用次数: 1

Abstract

In spatial analysis, two problems of the scale effect and the spatial dependence have been plagued scholars, the first law of geography presented to solve the spatial dependence has played a good role in the guidelines, forming the Geographical Weighted Regression (GWR). Based on classic statistical techniques, GWR model has ascertain significance in solving spatial dependence and spatial non-uniform problems, but it has no impact on the integration of the scale effect. It does not consider the interaction between the various factors of the sampling scale observations and the numerous factors of possible scale effects, so there is a loss of information. Crossing a two-stage analysis of “return of regression” to establish the model of Hierarchical Geographically Weighted Regression (HGWR), the first layer of regression analysis reflects the spatial dependence of space samples and the second layer of the regression reflects the spatial relationships scaling. The combination of both solves the spatial scale effect analysis, spatial dependence and spatial heterogeneity of the combined effects.
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层次地理加权回归模型
在空间分析中,尺度效应和空间依赖性两个问题一直困扰着学者们,为解决空间依赖性而提出的地理第一定律起到了很好的指导作用,形成了地理加权回归(GWR)。基于经典统计技术的GWR模型在解决空间依赖性和空间非均匀性问题上具有一定的意义,但对尺度效应的整合没有影响。它没有考虑抽样尺度观测的各种因素和可能的尺度效应的众多因素之间的相互作用,因此存在信息损失。通过“回归”的两阶段分析,建立层次地理加权回归(HGWR)模型,第一层回归分析反映空间样本的空间依赖性,第二层回归分析反映空间关系尺度。两者的结合解决了组合效应的空间尺度效应分析、空间依赖性和空间异质性问题。
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