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# Continuous phase of each column of an analytic signal (eq-hilbert-polar).
# Within each run of samples with |z| > 0 the phase starts at the principal
# value Arg z and adds the increments Arg(z[n + 1] Conj(z[n])) taken in
# (-pi, pi], so an increment of exactly -pi counts as pi. A zero of z leaves
# its sample undefined (NA), and the next run starts again at its principal
# value.
.unwrapPhase <- function(analytic) {
n <- nrow(analytic)
Phase <- matrix(NA_real_, nrow = n, ncol = ncol(analytic))
for (k in seq_len(ncol(analytic))) {
z <- analytic[, k]
Defined <- Mod(z) > 0
Start <- Defined & c(TRUE, !Defined[-n])
Step <- c(0, Arg(z[-1L] * Conj(z[-n])))
Step[Step == -pi] <- pi
Step[Start] <- Arg(z[Start])
Phase[Defined, k] <- stats::ave(Step, cumsum(Start), FUN = cumsum)[Defined]
}
Phase
}
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