[PDF][PDF] ANUSPLIN version 4.4 user guide
MF Hutchinson, T Xu - Centre for Resource and …, 2004 - fennerschool.anu.edu.au
Centre for Resource and Environmental Studies, The …, 2004•fennerschool.anu.edu.au
The aim of the ANUSPLIN package is to provide a facility for transparent analysis and
interpolation of noisy multi-variate data using thin plate smoothing splines. The package
supports this process by providing comprehensive statistical analyses, data diagnostics and
spatially distributed standard errors. It also supports flexible data input and surface
interrogation procedures. The original thin plate (formerly Laplacian) smoothing spline
surface fitting technique was described by Wahba (1979), with modifications for larger data …
interpolation of noisy multi-variate data using thin plate smoothing splines. The package
supports this process by providing comprehensive statistical analyses, data diagnostics and
spatially distributed standard errors. It also supports flexible data input and surface
interrogation procedures. The original thin plate (formerly Laplacian) smoothing spline
surface fitting technique was described by Wahba (1979), with modifications for larger data …
The aim of the ANUSPLIN package is to provide a facility for transparent analysis and interpolation of noisy multi-variate data using thin plate smoothing splines. The package supports this process by providing comprehensive statistical analyses, data diagnostics and spatially distributed standard errors. It also supports flexible data input and surface interrogation procedures.
The original thin plate (formerly Laplacian) smoothing spline surface fitting technique was described by Wahba (1979), with modifications for larger data sets due to Bates and Wahba (1982), Elden (1984), Hutchinson (1984) and Hutchinson and de Hoog (1985). The package also supports the extension to partial thin plate splines based on Bates et al.(1987). This allows for the incorporation of parametric linear sub-models (or covariates), in addition to the independent spline variables. This is a robust way of allowing for additional dependencies, provided a parametric form for these dependencies can be determined. In the limiting case of no independent spline variables (not currently permitted), the procedure would become simple multi-variate linear regression.
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