DDgetZ.i.t<-function(Y.i,Y.ia, Lambda.0,Lambda.1,Z.i,Z.a,alpha.0, p.lambda.0,alpha.1){
C <- solve(diag(nrow(Lambda.0)) + 4 * Lambda.0)
B <- solve(diag(nrow(Lambda.1)) + 2* Lambda.0 + 2 * Lambda.1)
for (n in 1:nrow(Z.i)){
dnj <- t(Z.i[n,] - t(as.matrix(Z.i[-n,])))
A <- 1/sqrt(det(C)) * exp(- alpha.0) * exp(apply(dnj, 1, function(x) x %*% C %*% x))
f1znTo <- - 2 * C %*% colSums(dnj / (1+A))
f2znTo <- - 2 * sum(1 / (1 + A)) * C +
4 * C %*% (t(dnj / (2 + 1 / A + A)) %*% dnj) %*% C
dnj.ia <- t(Z.i[n,] - t(as.matrix(Z.a)))
A.ia <- 1/sqrt(det(B)) * exp(- alpha.1) * exp(apply(dnj.ia, 1, function(x) x %*% B %*% x))
f1znTo.ia <- - 2 * B %*% colSums(dnj.ia / (1+A.ia))
f2znTo.ia <- - 2 * sum(1 / (1 + A.ia)) * B +
4 * B %*% (t(dnj.ia / (2 + 1 / A.ia + A.ia)) %*% dnj.ia) %*% B
numZnT <- colSums(as.matrix(Z.i[-n,]) * (Y.i[n,-n]+Y.i[-n,n])) - t(f1znTo) + Z.i[n, ] %*% (f2znTo+.5*f2znTo.ia)+ colSums(as.matrix(Z.a)* (Y.ia[n,]))- .5 * t(f1znTo.ia)
denZnT <- (sum(Y.i[n,-n] + Y.i[-n,n]) + 1 / (2 * p.lambda.0^2) + sum(Y.ia[n,])) * diag(nrow(Lambda.0)) + f2znTo + f2znTo.ia *.5
Z.i[n, ]<- numZnT %*% solve(denZnT)
}
Z.i
}
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