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# Copied from seewave, with only modification being addition of fftw:: at all planFFT and FFT calls
# Modified: 2015 APR 2
stft <-
function (wave, f, wl, zp, step, wn, norm = FALSE, fftw = FALSE)
{
zpl <- zp%/%2
if (zpl == 0) {
W <- ftwindow(wl = wl, wn = wn)
if (fftw) {
p <- fftw::planFFT(wl)
z1 <- apply(as.matrix(step), 1, function(x) Mod(fftw::FFT(wave[x:(wl + x - 1)] * W, plan = p)))
}
else {
z1 <- apply(as.matrix(step), 1, function(x) Mod(fft(wave[x:(wl + x - 1), ] * W)))
}
}
else {
W <- ftwindow(wl = wl + zp, wn = wn)
if (fftw) {
p <- fftw::planFFT(wl + zp)
z1 <- apply(as.matrix(step), 1, function(x) Mod(fftw::FFT(c(1:zpl,
wave[x:(wl + x - 1), ], 1:zpl) * W, plan = p)))
}
else {
z1 <- apply(as.matrix(step), 1, function(x) Mod(fft(c(1:zpl,
wave[x:(wl + x - 1), ], 1:zpl) * W)))
}
}
z2 <- z1[1:((wl + zp)/2), , drop = FALSE]
if (norm) {
z <- matrix(numeric(length(z2)))
dim(z) <- dim(z2)
for (i in 1:ncol(z)) {
z[, i] <- z2[, i]/max(z2[, i])
}
}
else {
z <- z2/max(z2)
}
return(z)
}
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