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#functions used in QQPlot App
simMLdata <- function(n, tail, cutT){
WW <- rml(n = n, tail = tail, scale = 1/1000)
TT <- cumsum(WW)
JJ <- 5 + 3 * rexp(n = n)
JJ <- JJ[TT < cutT]
TT <- TT[TT < cutT]
data.frame(times=TT, magnitudes=JJ, idxJ=order(JJ, decreasing = TRUE))
}
get_durations <- function(TT,idxJ,m){
# returns the times between the sequence of m largest magnitudes
# idxJ: indices which order the magnitudes JJ in decreasing order
# TT: the times corresponding to the magnitudes JJ
# m: the number of largest magnitudes
m=ceiling(m)
thinT <- sort(TT[idxJ[1:m]])
diff(thinT)
}
estimates <- function(TT, idxJ, KK){
# Creates a dataframe with log-moment estimates
# of the tail and scale parameters
# TT: arrival times of the magnitudes JJ
# idxJ: index vector which orders JJ decreasingly
# KK: a vector of k's for which the estimates are to be calculated.
# The threshold is set at the k'th largest observation.
returned_df <- ldply(.data = KK, function(k){
WW <- get_durations(TT, idxJ, k)
est <- MittagLeffleR::logMomentEstimator(WW)
row <- c(k, est["nu"], est["nuLo"], est["nuHi"], est['delta'], est['deltaLo'],
est['deltaHi'])
return(row)
})
names(returned_df) <- c("k", "tail", "tailLo", "tailHi",
"scale", "scaleLo", "scaleHi")
return(returned_df)
}
GPestimates <- function(JJ, idxJ, KK){
# Creates a dataframe with maximum-likelihood estimates
# of the generalized Pareto shape and scale parameters.
# JJ: threshold exceedances
# idxJ: index vector which orders JJ decreasingly
# KK: a vector of k's for which the estimates are to be calculated.
# The threshold is set at the k'th largest observation.
returned_df <- ldply(.data=KK, function(k){
l=JJ[idxJ[k]]
est <- fitgpd(JJ[idxJ],l,est = "mle")
scaleCI=gpd.fiscale(est,0.95)
shapeCI=gpd.fishape(est,0.95)
row <- c(k, est$fitted.values[[1]], scaleCI, est$fitted.values[[2]], shapeCI)
return(row)
})
names(returned_df) <- c("k", "scaleEst","scaleL","scaleH","shapeEst",
"shapeL","shapeH")
return(returned_df)
}
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