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BuildTakensVector <-
function(HRVData, Data, m, tau) {
# -------------------------------------
# Calculates Takens expanded vectors
# -------------------------------------
.Deprecated("BuildTakens")
VerboseMessage(HRVData$Verbose, paste("Creating Takens expanded vectors"))
VerboseMessage(HRVData$Verbose, paste("m:", m, "Tau:", tau))
N = length(Data)
jump = tau
maxjump = (m-1)*jump
jumpsvect = seq(0,maxjump,jump)
numjumps = length(jumpsvect)
numelem = N-maxjump
DataExp = matrix(nrow=numelem,ncol=numjumps)
for (i in 1:numelem) {
DataExp[i,1:numjumps] = Data[jumpsvect+i]
}
return(DataExp)
}
#' Build the Takens' vectors
#' @description
#' This function builds the Takens' vectors of the Non Interpolated RR intervals.
#' The set of Takens' vectors is the result of embedding the time series in
#' a m-dimensional space. That is, the \eqn{n^{th}} Takens' vector is defined as
#' \deqn{T[n]=\{niRR[n], niRR[n+ timeLag],..., niRR[n+m*timeLag]\}.}
#' Taken's theorem states that we can then reconstruct an equivalent dynamical
#' system to the original one (the
#' dynamical system that generated the observed time series) by using the Takens' vectors.
#' @param HRVData Data structure that stores the beats register and information related to it
#' @param embeddingDim Integer denoting the dimension in which we shall embed the RR series.
#' @param timeLag Integer denoting the number of time steps that will be use to construct the
#' Takens' vectors.
#' @return A matrix containing the Takens' vectors (one per row).
#' @note This function is based on the \code{\link[nonlinearTseries]{buildTakens}} function from the
#' nonlinearTseries package.
#' @references H. Kantz and T. Schreiber: Nonlinear Time series Analysis (Cambridge university press)
BuildTakens = function(HRVData, embeddingDim, timeLag){
CheckNIHR(HRVData)
buildTakens(HRVData$Beat$RR,embedding.dim = embeddingDim,time.lag = timeLag)
}
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