Spatial interpolation via GWR, a plausible alternative?

Danlin Yu
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引用次数: 5

Abstract

Spatial interpolation can be done through either univariate methods that rely solely on the spatial structure of the data or by combining the spatial information and attribute information. Geographically weighted regression, although is used primarily in modeling the spatially varying relationships, falls within the category of combining both spatial and attribute information to interpolate unknown values. Using both artificially generated data with predefined parameters and actual house data from the City of Milwaukee, this study evaluates the interpolation accuracy of the univariate interpolation method represented by ordinary Kriging and multivariate interpolation represented by regression Kriging and GWR interpolation. It is found that by including relevant auxiliary variable(s), RK and GWR interpolations yield more accurate results than the univariate interpolation method, though the subtlety of how the spatial structure is assumed produces slight difference between RK and GWR. This study suggests GWR can serve as a useful alternative interpolation method in data analysis in addition to providing more detailed understanding of the spatially varying relationships between target and auxiliary variables.
通过GWR的空间插值,一个合理的选择?
空间插值既可以通过单变量方法来实现,单变量方法只依赖于数据的空间结构,也可以通过空间信息和属性信息的结合来实现。地理加权回归虽然主要用于空间变化关系的建模,但属于结合空间信息和属性信息来插值未知值的范畴。利用人工生成的预定义参数数据和密尔沃基市的实际房屋数据,对以普通Kriging为代表的单变量插值方法和以回归Kriging和GWR插值为代表的多变量插值方法的插值精度进行了评价。研究发现,通过纳入相关辅助变量,RK和GWR插值比单变量插值方法得到更准确的结果,尽管RK和GWR在空间结构假设上的微妙性导致两者之间存在细微差异。该研究表明,GWR可以作为一种有用的替代插值方法,在数据分析中提供更详细的了解目标变量和辅助变量之间的空间变化关系。
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