Assessment of regression kriging for spatial interpolation - comparisons of seven GIS interpolation methods

被引:125
作者
Meng, Qingmin [1 ,3 ]
Liu, Zhijun [2 ]
Borders, Bruce E. [3 ]
机构
[1] Mississippi State Univ, Dept Geosci, Mississippi State, MS 39762 USA
[2] Univ N Carolina, Dept Geog, Greensboro, NC 27412 USA
[3] Univ Georgia, Sch Forestry & Nat Resource, Athens, GA 30602 USA
关键词
Regression kriging; spatial interpolators; Ikonos; Landsat; climate data interpolation; SOIL PROPERTIES; PREDICTION; ATTRIBUTES; ELEVATION; MODEL;
D O I
10.1080/15230406.2013.762138
中图分类号
P9 [自然地理学]; K9 [地理];
学科分类号
0705 ; 070501 ;
摘要
As an important GIS function, spatial interpolation is one of the most often used geographic techniques for spatial query, spatial data visualization, and spatial decision-making processes in GIS and environmental science. However, less attention has been paid on the comparisons of available spatial interpolation methods, although a number of GIS models including inverse distance weighting, spline, radial basis functions, and the typical geostatistical models (i.e. ordinary kriging, universal kriging, and cokriging) are already incorporated in GIS software packages. In this research, the conceptual and methodological aspects of regression kriging and GIS built-in interpolation models and their interpolation performance are compared and evaluated. Regression kriging is the combination of multivariate regression and kriging. It takes into consideration the spatial autocorrelation of the variable of interest, the correlation between the variable of interest and auxiliary variables (e.g., remotely sensed images are often relatively easy to obtain as auxiliary variables), and the unbiased spatial estimation with minimized variance. To assess the efficiency of regression kriging and the difference between stochastic and deterministic interpolation methods, three case studies with strong, medium, and weak correlation between the response and auxiliary variables are compared to assess interpolation performances. Results indicate that regression kriging has the potential to significantly improve spatial prediction accuracy even when using a weakly correlated auxiliary variable.
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页码:28 / 39
页数:12
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