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More Augment Functions: logarithmic, polynomial, hilbert, wavelet, short fourier #51

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mdancho84 opened this issue Sep 29, 2023 · 1 comment
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@mdancho84
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mdancho84 commented Sep 29, 2023

Per @JustinKurland:

There are a lot of opportunities for more augmentation functions:

  • tk.augment_logrithmic()
  • tk.augment_polynomial()
  • tk.augment_hilbert()
  • tk.augment_wavelet()
  • tk.augment_short_fourier() <- This is different than the normal fourier transform in that it breaks a signal into smaller segments to provide a time-varying analysis with adjustable time and frequency resolutions.

These are just a few, but all represent further oppotunities to try and add valuable information that has historically been leveraged in the extant time series and signal processing literature.

@mdancho84
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We can break these out into separate GH Issues. Just wanted to track for now with this GH issue.

@tackes tackes self-assigned this Oct 3, 2023
@rabadzhiyski rabadzhiyski added this to the v0.2.0 milestone Oct 4, 2023
@mdancho84 mdancho84 changed the title More Augment Functions More Augment Functions: logarithmic, polynomial, hilbert, wavelet, short fourier Oct 4, 2023
tackes added a commit to tackes/pytimetk that referenced this issue Oct 24, 2023
mdancho84 added a commit that referenced this issue Oct 24, 2023
More Augment Functions - task 3 - Hilbert - #51
tackes added a commit to tackes/pytimetk that referenced this issue Oct 26, 2023
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