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integrand_cov <- function(x, gam, rho, y, d, n.ints, alpha, b.spl, s.spl){
# This function evaluates
# (k(x, gam, rho) - k_dag(x, gam, rho)) * phi(x - gam)
# for a vector x.
#
# Inputs:
# x: vector at which cp integrand is to be evaluated
# gam: parameter
# rho: parameter (correlation)
# y: contains knots values of the b and s functions
# d: the b and s functions are optimized in the interval (0, d]
# n.ints: number of intervals in (0, d]
# c.alpha = quantile of the standard normal distribution
#
# Output:
# A vector of values of the function with the same
# dimension as x.
#
# Written by P.Kabaila in June 2008
# Rewritten in R by R Mainzer in March 2017
c.alpha <- stats::qnorm(1 - alpha/2)
mu1 <- rho * (x - gam)
var <- 1 - rho^2
k.dag1 <- Psi(-c.alpha, c.alpha, mu1, var)
term.a1 <- b.spl(x)
term.b1 <- s.spl(x)
lh <- term.a1 - term.b1
uh <- term.a1 + term.b1
k1 <- Psi(lh, uh, mu1, var)
term1 <- stats::dnorm(x - gam, 0, 1)
mu2 <- rho * (-x - gam)
k.dag2 <- Psi(-c.alpha, c.alpha, mu2, var)
term.a2 <- b.spl(-x)
term.b2 <- s.spl(-x)
lh2 <- term.a2 - term.b2
uh2 <- term.a2 + term.b2
k2 <- Psi(lh2, uh2, mu2, var)
term2 <- stats::dnorm(x + gam, 0, 1)
res <- (k1 - k.dag1) * term1 + (k2 - k.dag2) * term2
}
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