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#' FastApEn_R
#'
#' This function computes fast approximate entropy of given time series. It is implemented in R.
#' @param TS - given time series
#' @param dim - dimension of given time series, default value is 2
#' @param lag - downsampling, default value is 1
#' @param r - radius of searched areas, default value is 0.15*sd(TS)
#' @keywords approximate entropy ApEn R
#' @export
#' @examples
#' timser <- rnorm(2000)
#' FastApEn_R(timser)
#' FastApEn_R(timser, r = 0.1*sd(timser))
#' FastApEn_R(timser, dim = 3, r = 0.1*sd(timser))
#'
FastApEn_R <- function(TS, dim = 2, lag = 1, r = 0.15*sd(TS))
{
# TS : time series
# dim : embedded dimension
# lag : delay time for downsampling of data
# r : tolerance (typically 0.2 * std)
# missing downsampling
N <- length(TS)
Phi <- rep(0, 2)
for(i in 1:2) {
m <- dim + i - 1
dm <- N - m * lag + 1
logji <- rep(0,dm)
mtx.data <- NULL
Ncl <- 0
for(j in 1:m) {
mtx.data <- rbind(mtx.data, TS[(1 + lag * (j - 1)) : (dm + lag * (j - 1))])
}
while (length(mtx.data) > 0) {
Ncl <- Ncl + 1
mtx.temp <- abs(mtx.data - mtx.data[,1])
mtx.bool <- mtx.temp <= r
mtx.temp <- mtx.bool[1,]
for(j in 2:m) {
mtx.temp <- mtx.temp + mtx.bool[j,]
}
mtx.bool <- mtx.temp == m
logji[Ncl] <- log(sum(mtx.bool))
mtx.data <- as.matrix(mtx.data[,!mtx.bool])
}
Phi[i] <- ((sum(logji))/Ncl) - log(Ncl)
}
return(Phi[1] - Phi[2])
}
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