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## The internal functions for sparsenetgls
## @description Internal sparsenetgls functions
## @details It is not to be called by users. @type
## others
density <- function(A, p) {
cn = 0
A_vals = as.matrix(A)[lower.tri(A)]
cn = sum(A_vals != 0)
return(cn)
}
rowVar <- function(x) {
varx <- apply(x, 1, function(x) var(x, na.rm = TRUE))
return(varx)
}
colMedian <- function(x) {
ncol <- dim(x)[2]
medianx <- apply(x, 2, function(x) median(x, na.rm = TRUE))
return(medianx)
}
# Distance
poweradj <- function(adj, power) {
A = adj
for (i in seq_len(power - 1)) A = A %*% adj
return(A)
}
convert_to_adj <- function(A, p) {
A_vals = unlist(lapply(A[lower.tri(A)], function(x) if (x !=
0)
x = 1 else x = 0)) #A is symmetrical
Am = matrix(nrow = p, ncol = p)
# set the diagonal term to 0
ij = cbind(seq_len(p), seq_len(p))
Am[ij] = 0
# set the lower and upper triangle
Am[lower.tri(Am)] = A_vals
ll = t(Am)
Am[upper.tri(Am)] = ll[upper.tri(ll)]
return(Am)
}
add_connect <- function(adjlast, adjnew, p = p) {
adjnewc <- convert_to_adj(adjnew, p = p)
diff <- adjnewc - adjlast
nodeset = c(0, 0)
diff_vals = diff[lower.tri(diff)]
adjlast_vals = adjlast[lower.tri(adjlast)]
# index the lower triangle
p_len <- seq_len(p)
j <- rep.int(p_len, rev(p_len))
i <- unlist(lapply(p_len, function(x) p_len[x:p]))
ij = cbind(i, j)
ij = ij[i != j, ]
k <- which((diff_vals > 0) & (adjlast_vals != 1))
adjlast_vals[((diff_vals > 0) & (adjlast_vals !=
1))] = 1
# make it symmetrical
adjlast[lower.tri(adjlast)] = adjlast_vals
ll <- t(adjlast)
adjlast[upper.tri(adjlast)] = ll[upper.tri(ll)]
nodeset <- rbind(nodeset, ij[k, ])
m <- nrow(nodeset)
if (m > 1)
nodeset_select = nodeset[2:m, ] else nodeset_select = "NA"
return(list(adj = adjlast, nodeset = nodeset_select))
}
convert_cov <- function(adj, varY, p = p) {
varY = as.matrix(adj * varY)
return(varY)
}
convert_prec <- function(adjm, nlambda, sample_var,
Y, p = p) {
dv <- diag(sample_var)
lmatrix <- matrix(nrow = p, ncol = p)
PREC_seq <- lapply(seq(nlambda), function(x) lmatrix)
I <- Diagonal(p, rep(1, p))
PREC_seq = lapply(adjm, function(x) {
cory <- x * cor(Y) + I
return((sqrt(dv)^(-1) * I) %*% ginv(as.matrix(cory)) %*%
(sqrt(dv)^(-1) * I))
})
return(PREC_seq)
}
convertbeta <- function(X, Y, q, beta0) {
betaconv = beta0
meanX <- colMeans(X, na.rm = TRUE)
meanY <- mean(Y, na.rm = TRUE)
sdX <- sqrt(rowVar(t(X)))
sdY <- apply(Y, 2, sd, na.rm = TRUE)
conv_ratio <- (mean(sdY) * sdX^(-1))
betaconv_int <- -conv_ratio * meanX * beta0[2:q] +
beta0[1] * mean(sdY) + meanY
betaconv[1] <- mean(betaconv_int, na.rm = TRUE)
betaconv[2:q] <- conv_ratio * beta0[2:q]
return(list(betaconv = betaconv, betaconv_int = betaconv_int))
}
dist_tune <- function(covy, covstart, ndist, p) {
# Distance tuning
Aest <- convert_to_adj(covstart, p = p) #Use the given starting cov matrix
cov_adj <- array(dim = c(p, p, ndist))
power = 1
adjnew = Aest
q <- density(Aest, p = p) + 1 #Giving a safe starting value for q
while (q > 0 & power <= ndist) {
adjnew <- poweradj(adj = Aest, power = power)
if (power == 1) {
cum_adj = Aest
cov_adj[, , power] <- convert_cov(adj = Aest,
varY = covy, p = p)
+as.matrix(Diagonal(n = p, x = diag(covy)))
} else {
cum_connection <- add_connect(adjlast = cum_adj,
adjnew = adjnew, p = p)
# Output cum_connection adj and nodeset
nodeset <- cum_connection$nodeset
cum_adj <- cum_connection$adj
sig_diag <- as.matrix(Diagonal(n = p, x = diag(covy)))
cov_adj[, , power] <- convert_cov(adj = cum_adj,
varY = covy, p = p) + sig_diag
}
# new-pairs of nodes added by add_connect
if (power > 1) {
q <- nrow(nodeset)
if (is.null(q)) {
if (length(nodeset) > 1) {
q = 1
nodeset <- matrix(nodeset, nrow = 1,
ncol = 2)
} else q = 0
}
}
power = power + 1
}
return(list(cov_adj = cov_adj, power = (power -
1)))
}
beta_to_omega <- function(Beta, resid, pathnumber) {
p <- dim(Beta)[2]
n <- dim(resid)[1]
OM_glmnet <- array(rep(0, pathnumber * p * p),
dim = c(pathnumber, p, p))
OMEGA_glmnet <- array(dim = c(p, p, pathnumber))
resid_vals <- matrix(as.vector(resid), nrow = n,
ncol = pathnumber * p)
# resid is an array with c(n,p,nlambda)
dm <- matrix(apply(resid_vals, 2, function(x) var(x,
na.rm = TRUE)), ncol = pathnumber, nrow = p)
# Array operation beta
# array->coef_fit_glmnet[beta_2:beta_p,nodes,lambda]
for (l in seq_len(pathnumber)) {
Beta_vals_L = Beta[, , l][lower.tri(Beta[,
, l])]
Beta_vals_U = t(Beta[, , l])[lower.tri(t(Beta[,
, l]))]
j = seq_len(p - 1)
k = seq(p - 1, 1) #rep times
dm_U = unlist(lapply(j, function(x) rep(dm[seq_len(p -
1), l][x], each = k[x])))
j = seq_len(p - 1) + 1
dm_L = unlist(lapply(j, function(x) rep(dm[seq(x,
p), l], 1)))
# assign the lower triangle of OMEGA
sign_same = (sign(Beta_vals_L) == sign(Beta_vals_U))
OM_glmnet_vals = vector(mode = "numeric", length = length(Beta_vals_L))
OM_glmnet_vals[sign_same] = (-1) * sign(Beta_vals_L[sign_same]) *
sqrt((Beta_vals_L[sign_same]/dm_L[sign_same]) *
(Beta_vals_U[sign_same]/dm_U[sign_same]))
OM_glmnet_vals[!sign_same] = 0
OMEGA_glmnet[, , l][lower.tri(OMEGA_glmnet[,
, l])] = OM_glmnet_vals
ll = t(OMEGA_glmnet[, , l])
OMEGA_glmnet[, , l][upper.tri(OMEGA_glmnet[,
, l])] = ll[upper.tri(ll)]
diag(OMEGA_glmnet[, , l]) = 1/dm[, l]
}
return(OMEGAMATRIX = OMEGA_glmnet)
}
prec_select <- function(prec, precstart, p = p) {
# selecting precision matrix terms
Aest <- convert_to_adj(precstart, p = p)
# Use the given starting prec matrix
prec_selected <- prec * Aest + as.matrix(Diagonal(n = p,
diag(prec)))
return(prec_selected)
}
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