Description Usage Arguments Details Value See Also Examples
View source: R/buildKrigingForrester.R
Kriging predictor with re-interpolation to avoid stalling the optimization process which employs this model as a surrogate. This is supposed to be used with deterministic experiments, which do need a non-interpolating model that avoids predicting non-zero error at sample locations. This can be useful when the model is deterministic (i.e. repeated evaluations of one parameter vector do not yield different values) but does have a "noisy" structure (e.g. due to computational inaccuracies, systematical error).
1 | predictKrigingReinterpolation(object, newdata, ...)
|
object |
Kriging model (settings and parameters) of class |
newdata |
design matrix to be predicted |
... |
not used |
Please note that this re-interpolation implementation will not necessarily yield values of exactly zero at the sample locations used for model building. Slight deviations can occur.
list with predicted mean y
, uncertainty s
(optional) and expected improvement ei
(optional).
Whether s
and ei
are returned is specified by the vector of strings object$target
, which then contains "s" and "ei.
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 | ## Test-function:
braninFunction <- function (x) {
(x[2] - 5.1/(4 * pi^2) * (x[1] ^2) + 5/pi * x[1] - 6)^2 +
10 * (1 - 1/(8 * pi)) * cos(x[1] ) + 10
}
## Create design points
x <- cbind(runif(20)*15-5,runif(20)*15)
## Compute observations at design points (for Branin function)
y <- as.matrix(apply(x,1,braninFunction))
## Create model
fit <- buildKriging(x,y,control=list(reinterpolate=FALSE))
fit$target <- c("y","s")
## first estimate error with regressive predictor
sreg <- predict(fit,x)$s
## now estimate error with re-interpolating predictor
sreint <- predictKrigingReinterpolation(fit,x)$s
## equivalent:
fit$reinterpolate <- TRUE
sreint2 <- predict(fit,x)$s
print(sreg)
print(sreint)
print(sreint2)
## sreint should be close to zero, significantly smaller than sreg
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