Description Usage Arguments Value Author(s) References See Also Examples
Evaluates the cross-validation criterion of Hazelton and Turlach (2009) for the bivariate case.
| 1 | cv.score.mv(y, Sigma, H, gamma, K=5, verb=FALSE)
 | 
| y | matrix with two columns containing the observed values. | 
| Sigma | the variance-covariance matrix of the contaminating (normal) distribution. | 
| H | the matrix of smoothing parameter to be used. | 
| gamma | vector of values from which a suitable value is to be selected | 
| K | number of folds to be used if  | 
| verb | logical; if  | 
A vector containing the cross-validation criterion evaluated at the
values given in gamma.
Martin L Hazelton m.hazelton@massey.ac.nz
Hazelton, M.L. and Turlach, B.A. (2009). Nonparametric density deconvolution by weighted kernel estimators, Statistics and Computing 19(3): 217–228. http://dx.doi.org/10.1007/s11222-008-9086-7.
| 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 |   library(ks)
  Age <- framingham[,2]
  Age.lim.2 <- 56
  SBP1.A <- framingham[Age>=Age.lim.2,3] # SBP, measure 1, Exam 2 
  SBP2.A <- framingham[Age>=Age.lim.2,4] # SBP, measure 2, Exam 2 
  SBP1.B <- framingham[Age>=Age.lim.2,5] # SBP, measure 1, Exam 3 
  SBP2.B <- framingham[Age>=Age.lim.2,6] # SBP, measure 2, Exam 3 
  sigma.fram.A <- sd(SBP1.A-SBP2.A)
  sigma.fram.B <- sd(SBP1.B-SBP2.B)
  Sigma.fram <- diag(c(sigma.fram.A,sigma.fram.B))^2
  SBP.A <- SBP1.A
  SBP.B <- SBP1.B
  SBP.bi <- cbind(SBP.A,SBP.B)
  H.fram <- Hpi(SBP.bi)
  gamma.ridge <- exp(seq(from=-2, to=3, length=17))
  set.seed(100813)
  cv <- cv.score.mv(SBP.bi, Sigma=Sigma.fram, H=H.fram,
                    gamma=gamma.ridge, verb=TRUE)
  plot(log(gamma.ridge), cv, type="b")
  tmp <- getmin(log(gamma.ridge), cv, which="r")
  abline(v=tmp$xmin)
  set.seed(100813)
  cv <- cv.score.mv(SBP.bi, Sigma=Sigma.fram, H=H.fram,
                    gamma=gamma.ridge, verb=TRUE, K=10)
  plot(log(gamma.ridge), cv, type="b")
  tmp <- getmin(log(gamma.ridge), cv, which="r")
  abline(v=tmp$xmin)
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