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Fig. 5.15: Anisotropy (left) and variogram model fitted using the Maximum Likelihood (ML) method (right).data(meuse) coordinates <- ~x+y zinc.geo <- as.geodata(meuse["zinc"]) str(zinc.geo) # plot(zinc.geo) # Variogram modelling (target variable): par(mfrow=c(1,2)) # anisotropy ("lambda=0" indicates log-transformation): plot(variog4(zinc.geo, lambda=0, max.dist=1500, messages=FALSE), lwd=2) # fit variogram using likfit: zinc.svar2 <- variog(zinc.geo, lambda=0, max.dist=1500, messages=FALSE) zinc.vgm2 <- likfit(zinc.geo, lambda=0, messages=FALSE, ini=c(var(log1p(zinc.geo$data)),500), cov.model="exponential") zinc.vgm2 # this carries much more information! env.model <- variog.model.env(zinc.geo, obj.var=zinc.svar2, model=zinc.vgm2) plot(zinc.svar2, envelope=env.model); lines(zinc.vgm2, lwd=2); legend("topleft", legend=c("Fitted variogram (ML)"), lty=c(1), lwd=c(2), cex=0.7) dev.off() |
Testimonials"Hi Tom. I have uploaded some comments on your book. You should check if you are able to run the code on upgraded versions of R. Otherwise fine, nice set of full-scale examples." Poll |
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