View source: R/gen-namespace.R
torch_istft | R Documentation |
Inverse short time Fourier Transform. This is expected to be the inverse of torch_stft()
.
torch_istft(
self,
n_fft,
hop_length = NULL,
win_length = NULL,
window = list(),
center = TRUE,
normalized = FALSE,
onesided = NULL,
length = NULL,
return_complex = FALSE
)
self |
(Tensor) The input tensor. Expected to be output of |
n_fft |
(int) Size of Fourier transform |
hop_length |
(Optional |
win_length |
(Optional |
window |
(Optional(torch.Tensor)) The optional window function.
(Default: |
center |
(bool) Whether |
normalized |
(bool) Whether the STFT was normalized. (Default: |
onesided |
(Optional(bool)) Whether the STFT was onesided.
(Default: |
length |
(Optional(int)]) The amount to trim the signal by (i.e. the original signal length). (Default: whole signal) |
return_complex |
(Optional(bool)) Whether the output should be complex,
or if the input should be assumed to derive from a real signal and window.
Note that this is incompatible with |
It has the same parameters (+ additional optional parameter of length
) and it should return the
least squares estimation of the original signal. The algorithm will check using the NOLA
condition (nonzero overlap).
Important consideration in the parameters window
and center
so that the envelop
created by the summation of all the windows is never zero at certain point in time. Specifically,
\sum_{t=-\infty}^{\infty} |w|^2(n-t\times hop_length) \neq 0
.
Since torch_stft()
discards elements at the end of the signal if they do not fit in a frame,
istft
may return a shorter signal than the original signal (can occur if center
is FALSE
since the signal isn't padded).
If center
is TRUE
, then there will be padding e.g. 'constant'
, 'reflect'
, etc.
Left padding can be trimmed off exactly because they can be calculated but right
padding cannot be calculated without additional information.
Example: Suppose the last window is:
[c(17, 18, 0, 0, 0)
vs c(18, 0, 0, 0, 0)
The n_fft
, hop_length
, win_length
are all the same which prevents the calculation
of right padding. These additional values could be zeros or a reflection of the signal so providing
length
could be useful. If length
is None
then padding will be aggressively removed
(some loss of signal).
D. W. Griffin and J. S. Lim, "Signal estimation from modified short-time Fourier transform," IEEE Trans. ASSP, vol.32, no.2, pp.236-243, Apr. 1984.
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