Description Usage Arguments Details Value References Examples
View source: R/manifold1Dplus.R
The derivative of the objective function for the 1D-algorithm.
1 | get1Dderiv(w,A,B)
|
w |
A vector of length of p. |
A |
A √{n} estimate of an estimator's asymptotic covariance matrix. |
B |
A √{n} estimate of the parameter associated with the space we are enveloping. For our purposes this quantity is either the outer product of the MLE of the mean-value submodel parameter vector with itself or the outer product of the MLE of the canonical submodel parameter vector with itself. |
This function evaluates the derivative of the objective function
for the 1D-algorithm at w
, A
, and B
. This is
needed in order to reliably find the maximum of the 1D-algorithm
objective function.
dF |
The value of the derivative of the objective function
for the 1D-algorithm evaluated at |
Cook, R.D. and Zhang, X. (2014). Foundations for Envelope Models and Methods. JASA, In Press.
Cook, R.D. and Zhang, X. (2015). Algorithms for Envelope Estimation. Journal of Computational and Graphical Statistics, Published online. doi: 10.1080/10618600.2015.1029577.
1 2 3 4 5 6 7 8 9 10 11 | ## Not run: library(envlpaster)
data(simdata30nodes)
data <- simdata30nodes.asterdata
nnode <- length(vars)
xnew <- as.matrix(simdata30nodes[,c(1:nnode)])
m1 <- aster(xnew, root, pred, fam, modmat)
avar <- m1$fisher
beta <- m1$coef
U <- beta %o% beta
get1Dderiv(w = beta, A = avar, B = U)
## End(Not run)
|
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