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#a 9-point full factorial initial design
design.fact <- expand.grid(seq(0,1,length=3), seq(0,1,length=3))
design.fact <- data.frame(design.fact)
names(design.fact) <- c ( "x1","x2")
testfun <- camelback2 #our test function
#the response
response <- testfun(design.fact)
#the initial km model
model <- km(formula=~., design = design.fact, response = response,
covtype="matern5_2")
#the integration points
n.grid <- 30
x.grid <- y.grid <- seq(0,1,length=n.grid)
design.grid <- expand.grid(x.grid, y.grid)
#evaluate criterion on the grid
T <- 0
ranjan.EI.grid <- apply(design.grid, 1, ranjan_optim, T=T,
method.param=0.1, model=model)
z.grid <- matrix(ranjan.EI.grid, n.grid, n.grid)
#plots: contour of the criterion, doe points and new point
contour(x.grid,y.grid,z.grid,25)
points(design.fact, col="black", pch=20, lwd=4)
i.best <- which.max(ranjan.EI.grid)
points(design.grid[i.best,], col="blue", pch=20, lwd=4)
#plots: contour of the actual function at threshold
testfun.grid <- testfun(design.grid)
z.grid.2 <- matrix(testfun.grid, n.grid, n.grid)
contour(x.grid,y.grid,z.grid.2,levels=T,col="blue",add=TRUE)
title("Contour lines of Ranjan criterion (black) and of f(x)=T (blue)")
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