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##'pBessel: asymptotic cumulative distribution of the maximum of a h dim.
##' squared Bessel bridge
##'
##'input: tn (test statistic; numeric)
##' p (dimension of the time series; integer)
##'
##'output: P(t_n(X) <= tn) (numeric)
pBessel <- function(tn, p)
{
## argument check
if(any(length(tn) != 1, length(p) != 1, !is.numeric(tn), !is.numeric(p)))
{
stop("Incorrect arguments provided!")
}
if(p <= 0)
{
stop("h has to be a positive integer!")
}
tn <- as.numeric(tn)
## end argument check
if (p == 1) {
return(pKSdist(sqrt(tn)))
}
if (tn <= 0) return(0)
if (tn >= (p / 3.5 + 300 / log(p))) return(1)
data("zeros", envir = environment())
tn <- sqrt(tn)
vfak <- 4 / tn^2
zerosv <- get("zeros")[, (p - 2) + 1]
z <- outer(zerosv, 1 / tn)
fuval <- exp( (p - 2) * log(z) - 1/2 * z^2 -
lgamma(p / 2) - p / 2 * log(2)) /
matrix(besselJ(zerosv, p / 2)^2,
nrow = 50)
fuval <- apply(fuval, 2, sum)
return(vfak * fuval)
}
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