From d7b016c3b72df5c1f8b29758007ed9e72d2e8f43 Mon Sep 17 00:00:00 2001 From: OverLordGoldDragon <16495490+OverLordGoldDragon@users.noreply.github.com> Date: Fri, 6 Nov 2020 00:49:09 +0400 Subject: [PATCH] 0.5.0 Pre-release See [Releases](https://github.com/OverLordGoldDragon/ssqueezepy/releases). --- README.md | 79 +---- examples.py | 111 ------- examples/README.md | 5 + examples/imgs/ridge_chirp.png | Bin 0 -> 1022133 bytes examples/ridge_chirp.py | 50 ++++ ssqueezepy/__init__.py | 21 +- ssqueezepy/_cwt.py | 197 +++++++++++++ ssqueezepy/_ssq_cwt.py | 204 +++++++++++++ ssqueezepy/algos.py | 36 +++ ssqueezepy/experimental.py | 35 +++ ssqueezepy/ssqueezing.py | 238 +++++++++++++++ ssqueezepy/stft_transforms.py | 6 +- ssqueezepy/synsq_cwt.py | 187 ------------ ssqueezepy/synsq_stft.py | 58 ++-- ssqueezepy/toolkit.py | 37 +++ ssqueezepy/utils.py | 343 +++++++++++++++------ ssqueezepy/viz_toolkit.py | 80 +++++ ssqueezepy/wavelet_transforms.py | 492 +++++++++++-------------------- tests/__init__.py | 0 tests/reconstruction_test.py | 70 +++++ 20 files changed, 1418 insertions(+), 831 deletions(-) delete mode 100644 examples.py create mode 100644 examples/README.md create mode 100644 examples/imgs/ridge_chirp.png create mode 100644 examples/ridge_chirp.py create mode 100644 ssqueezepy/_cwt.py create mode 100644 ssqueezepy/_ssq_cwt.py create mode 100644 ssqueezepy/algos.py create mode 100644 ssqueezepy/experimental.py create mode 100644 ssqueezepy/ssqueezing.py delete mode 100644 ssqueezepy/synsq_cwt.py create mode 100644 ssqueezepy/toolkit.py create mode 100644 ssqueezepy/viz_toolkit.py create mode 100644 tests/__init__.py create mode 100644 tests/reconstruction_test.py diff --git a/README.md b/README.md index e903aa1b..f7ed9913 100644 --- a/README.md +++ b/README.md @@ -1,62 +1,17 @@ # Synchrosqueezing in Python -Synchrosqueezing Toolbox ported to Python, authored by Eugene Brevdo, Gaurav Thakur. Original: https://github.com/ebrevdo/synchrosqueezing +[Synchrosqueezing Toolbox](https://github.com/ebrevdo/synchrosqueezing) ported to Python. -**Reviewers needed**; the repository is in a development stage - details below. +`ssqueezepy`'s come out of retirement; see [Releases](https://github.com/OverLordGoldDragon/ssqueezepy/releases). I've validated all main methods; the repo's now production-ready. The rest is a matter of extending. + +Significant changes to some code structure are expected until v0.6.0, but whatever's not explicitly marked as problematic will work as intended. README will also change soon. ## Features - Forward & inverse CWT- and STFT-based Synchrosqueezing - Forward & inverse discretized Continuous Wavelet Transform (CWT) - Forward & inverse discretized Short-Time Fourier Transform (STFT) - Phase CWT & STFT + - More -## Reviewers needed -An eventual goal is a merged Pull Request to PyWavelets ([relevant Issue](https://github.com/PyWavelets/pywt/issues/258)). Points of review include: - 1. **Correctness**; plots generated from CWT transforms resemble those in the publications, but not entirely - 2. **Completeness**; parts of code in the original Github are missing or incorrect, and I'm unable to replace them all - 3. **Unit tests**; I'm not familiar with Synchrosqueezing itself, so I don't know how to validate its various functionalities - 4. **Licensing**; unsure how to proceed here; [original's](https://github.com/ebrevdo/synchrosqueezing/blob/master/LICENSE) says to "Redistributions in binary form must reproduce the above copyright notice" - but I'm not "redistributing" it, I'm distributing my rewriting of it - 5. **Code style**; I'm aware PyWavelets conforms with PEP8 (but I don't), so I'll edit PR code accordingly - -## Review To-do: - -**Correctness**: - - [ ] 1. Example 1 - - [ ] 2. Example 2 - -**Completeness**: - - [ ] 1. `freqband` in `synsq_cwt_inv` and `synsq_stft_inf` is defaulted to an integer, but indexed into as a 2D array; the two have nearly identical docstrings, and reference the same equation, but the equation appears completely irrelevant to both. - - [ ] 2. `quadgk` has been ported as quadpy's [`quad`](https://github.com/nschloe/quadpy/blob/master/quadpy/line_segment/_tools.py#L16) (linked its wrapped function), which does not support infinite integration bounds, and has [trouble](https://github.com/nschloe/quadpy/issues/236) with computing `synsq_stft_inv`'s integral. Needs a workaround. - - [ ] 3. As seen in examples, the y-axis shows "scales", not frequencies - and the relation between the two is neither clear nor linear; it also isn't linear w.r.t. `len(t)`, `nv`, or `fs`. Publications show frequencies instead. - -**Unit tests**: Whatever suffices for PyWavelets will suffice for me - -## Implementation To-do: - One checkmark = code written; two = reviewed - -| Status | Toolbox name | Repository name | Repository file | -| --- | --- | --- | --- | -| [ ] [**x**] | [`synsq_cwt_fw`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/synsq_cwt_fw.m) | `synsq_cwt_fwd` | [synsq_cwt.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/synsq_cwt.py) | -| [ ] [**x**] | [`synsq_cwt_iw`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/synsq_cwt_iw.m) | `synsq_cwt_inv` | [synsq_cwt.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/synsq_cwt.py) | -| [ ] [**x**] | [`synsq_stft_fw`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/synsq_stft_fw.m) | `synsq_stft_fwd` | [synsq_stft.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/synsq_stft.py) | -| [ ] [**x**] | [`synsq_stft_iw`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/synsq_stft_iw.m) | `synsq_stft_inv` | [synsq_stft.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/synsq_stft.py) | -| [ ] [**x**] | [`synsq_squeeze`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/synsq_squeeze.m) | `synsq_squeeze` | [wavelet_transforms.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/wavelet_transforms.py) | -| [ ] [**x**] | [`synsq_cwt_squeeze`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/synsq_cwt_squeeze.m) | `synsq_cwt_squeeze` | [wavelet_transforms.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/wavelet_transforms.py) | -| [ ] [**x**] | [`phase_cwt`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/phase_cwt.m) | `phase_cwt` | [wavelet_transforms.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/wavelet_transforms.py) | -| [ ] [**x**] | [`phase_cwt_num`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/phase_cwt_num.m) | `phase_cwt_num` | [wavelet_transforms.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/wavelet_transforms.py) | -| [ ] [**x**] | [`cwt_fw`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/cwt_fw.m) | `cwt_fwd` | [wavelet_transforms.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/wavelet_transforms.py) | -| [ ] [ ] | [`cwt_iw`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/cwt_iw.m) | -| [ ] [**x**] | [`stft_fw`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/stft_fw.m) | `stft_fwd` | [stft_transforms.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/stft_transforms.py) | -| [ ] [**x**] | [`stft_iw`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/stft_iw.m) | `stft_inv` | [stft_transforms.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/stft_transforms.py) | -| [ ] [**x**] | [`phase_stft`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/phase_stft.m) | `phase_stft` | [stft_transforms.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/stft_transforms.py) | -| [ ] [**x**] | [`padsignal`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/padsignal.m) | `padsignal` | [utils.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/utils.py) | -| [ ] [**x**] | [`wfiltfn`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/wfiltfn.m) | `wfiltfn` | [utils.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/utils.py) | -| [ ] [ ] | [`wfilth`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/wfilth.m) | -| [ ] [**x**] | [`synsq_adm`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/synsq_adm.m) | `synsq_adm` | [utils.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/utils.py) | -| [ ] [**x**] | [`buffer`](https://www.mathworks.com/help/signal/ref/buffer.html) | `buffer` | [utils.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/utils.py) | -| [**x**] [**x**] | [`est_riskshrink_thresh`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/est_riskshrink_thresh.m) | `est_riskshrink_thresh` | [utils.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/utils.py) | -| [**x**] [**x**] | [`p2up`](https://github.com/ebrevdo/synchrosqueezing/blob/master/synchrosqueezing/p2up.m) | `p2up` | [utils.py](https://github.com/OverLordGoldDragon/synchrosqueezing_python/blob/master/synchrosqueezing/utils.py) | - -There are more unlisted (see original repo), but not all will be implemented, in particular GUI implementations. ## Differences w.r.t. original @@ -68,33 +23,11 @@ There are more unlisted (see original repo), but not all will be implemented, in - **Edited docstrings**; filled missing info, & few corrections - **Moved functions**; each no longer has its own file, but is grouped with other relevant functions - **Code style**; grouped parts of code as sub-functions for improved readability; indentation for vertical alignment; other - - **Performance**; this repo may work faster or slower, as Numpy arrays are faster than C arrays, but some of original funcs use MEX-optimized code with no Numpy equivalent. Also using dense instead of sparse matrices (see below). - - **Performance**; this repo _will_ work **10x+ faster** for some of the methods which were vectorized out of for-loops + - **Performance**; this repo will work faster and for less memory for some methods (to be documented) **Other**: - Dense instead of sparse matrices for `stft_fwd` in [stft_transforms.py](https://github.com/OverLordGoldDragon/ssqueezepy/blob/master/synchrosqueezing/stft_transforms.py), as Numpy doesn't handle latter in ops involved -## Examples - -See [examples.py](https://github.com/OverLordGoldDragon/ssqueezepy/blob/master/examples.py). Links to: [paper [1]](https://sci-hub.se/https://doi.org/10.1016/j.sigpro.2012.11.029), [paper[2]](https://arxiv.org/pdf/0912.2437.pdf). `_inv` methods (reconstruction, inversion) have been omitted as they involve `freqband`. - -**EX 1:** Paper [1], pg. 1086 - -Only real components shown; imaginary are nearly identical, sometimes sign-opposite. - - - - - - -synsq-CWT (`synsq_cwt_fwd`) appears to produce strongest agreement with paper (FIG 4), while none of STFT yield any resemblance of anything in the papers. It's also unclear whether `synsq_squeeze` was used for "synsq" in FIG 4 instead. - -**EX 2:** Paper [2], pg. 18 - - - - -Similar situation as EX 1; again CWT has close resemblance, and STFT is in a separate reality. The two apparent discrepancies w/ CWT are: (1) slope of the forking incline, steeper in FIG. 3; (2) position of horizontal line, lower in FIG. 3. As for the black lines in FIG 3, they seem to be the (manual) "markings" mentioned under the figure in the paper. diff --git a/examples.py b/examples.py deleted file mode 100644 index bc2c4a3f..00000000 --- a/examples.py +++ /dev/null @@ -1,111 +0,0 @@ -# -*- coding: utf-8 -*- -# Papers: -# [1] https://sci-hub.se/https://doi.org/10.1016/j.sigpro.2012.11.029 -# [2] https://arxiv.org/pdf/0912.2437.pdf -import numpy as np -import matplotlib.pyplot as plt - -from ssqueezepy import synsq_cwt_fwd, synsq_stft_fwd -from ssqueezepy import cwt_fwd, stft_fwd - -#%% -def viz_y(y, y1, y2): - _, axes = plt.subplots(1, 2, sharey=True, figsize=(11, 3)) - axes[0].plot(y1) - axes[1].plot(y2) - plt.subplots_adjust(left=0, right=1, bottom=0, top=1, wspace=0, hspace=0) - plt.show() - - plt.plot(y) - plt.gcf().set_size_inches(14, 4) - plt.show() - -def viz_s(s, sN, s1, s2, s3): - _, axes = plt.subplots(1, 3, sharey=True, figsize=(10, 3)) - axes[0].plot(t, s1) - axes[1].plot(t, s2) - axes[2].plot(t, s3) - plt.subplots_adjust(left=0, right=1, bottom=0, top=1, wspace=0, hspace=0) - plt.show() - - _, axes = plt.subplots(2, 1, sharex=True, figsize=(10, 5)) - plt.subplots_adjust(left=0, right=1, bottom=0, top=1, wspace=0, hspace=0) - axes[0].plot(t, s) - axes[1].plot(t, sN) - plt.show() - -def _get_norm(data, norm_rel, norm_abs): - if norm_abs is not None and norm_rel != 1: - raise ValueError("specify only one of `norm_rel`, `norm_abs`") - - if norm_abs is None: - vmax = np.max(np.abs(data)) * norm_rel - vmin = -vmax - else: - vmin, vmax = norm_abs - return vmin, vmax - -def _make_plots(*data, cmap='bwr', norm=None, titles=None): - vmin, vmax = norm or None, None - - _, axes = plt.subplots(1, len(data), sharey=True, figsize=(11, 4)) - plt.subplots_adjust(left=0, right=1, bottom=0, top=1, wspace=.1, hspace=0) - - for i, x in enumerate(data): - axes[i].imshow(x, cmap=cmap, aspect='auto', vmin=vmin, vmax=vmax) - axes[i].invert_yaxis() - axes[i].set_title(titles[i], fontsize=14, weight='bold') - plt.show() - -def viz_gen(x, cmap='bwr', norm_rel=1, norm_abs=None): - vmin, vmax = _get_norm(np.real(x), norm_rel, norm_abs) - _make_plots(np.real(x), np.imag(x), cmap=cmap, - norm=(vmin, vmax), titles=("Real", "Imag")) - -def viz_gen2(x1, x2, cmap='bwr', norm_rel=1, norm_abs=None): - vmin, vmax = _get_norm(np.real(x1), norm_rel, norm_abs) - _make_plots(np.real(x1), np.real(x2), cmap=cmap, - norm=(vmin, vmax), titles=("s", "sN")) - -OPTS = {'type': 'bump', 'mu':1} -#%% -"""Paper [2], pg. 18""" -t = np.linspace(0, 12, 1000) -y1 = np.cos(8*t) -y2 = np.cos(t**2 + t + np.cos(t)) -y = y1 + y2 -viz_y(y, y1, y2) -#%% -Tx_yc, *_ = synsq_cwt_fwd(y, fs=len(t)/t[-1], nv=32, opts=OPTS) -Tx_ys, *_ = synsq_stft_fwd(t, y, opts=OPTS) -#%% -viz_gen(Tx_yc, cmap='bwr', norm_abs=(-5e-5, 5e-5)) -viz_gen(Tx_ys, cmap='bwr', norm_abs=(-5e-5, 5e-5)) -#%% -"""Paper [1], pg. 1086""" -t = np.linspace(0, 10, 2048) -s1 = (1 + .2*np.cos(t)) * np.cos(2*np.pi*(2*t + .3*np.cos(t))) -s2 = (1 + .3*np.cos(t)) * np.cos(2*np.pi*(2.4*t + .3*np.sin(t) + .5*t**1.2) - ) * np.exp(-t/15) -s3 = np.cos(2*np.pi*(5.3*t + 0.2*t**1.3)) -N = np.random.randn(len(t)) * np.sqrt(2.4) -s = s1 + s2 + s3 -sN = s + N -viz_s(s, sN, s1, s2, s3) -#%% -# feed "denoised" (actually noiseless) signal as noted on pg. 1086 of [1] -Tx_sc, *_ = synsq_cwt_fwd(s, fs=len(t)/t[-1], nv=32, opts=OPTS) -Tx_sNc, *_ = synsq_cwt_fwd(sN, fs=len(t)/t[-1], nv=32, opts=OPTS) -Tx_ss, *_ = synsq_stft_fwd(t, s, opts=OPTS) -Tx_sNs, *_ = synsq_stft_fwd(t, sN, opts=OPTS) -#%% -viz_gen2(Tx_sc, Tx_sNc, cmap='bwr', norm_abs=(-5e-5, 5e-5)) -viz_gen2(Tx_ss, Tx_sNs, cmap='bwr', norm_abs=(-5e-5, 5e-5)) -#%% -Wx_s, *_ = cwt_fwd(s, 'bump', opts=OPTS) -Wx_sN, *_ = cwt_fwd(sN, 'bump', opts=OPTS) -Sx_s, *_ = stft_fwd(s, dt=t[1]-t[0], opts=OPTS) -Sx_sN, *_ = stft_fwd(sN, dt=t[1]-t[0], opts=OPTS) -#%% -viz_gen2(Wx_s, Wx_sN, cmap='bwr', norm_abs=(-1.3, 1.3)) -viz_gen2(Sx_s, Sx_sN, cmap='bwr', norm_abs=(-1.3, 1.3)) diff --git a/examples/README.md 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Options: + 'padtype': ('symmetric', 'replicate', 'circular'). Type of padding. + (default = 'symmetric') + 'rpadded': bool. Whether to return padded Wx and dWx. + (default = False) + 'type', 's', 'mu', ...: str. Wavelet options (see `wfiltfn`). + + # Returns: + Wx: (na x n) size matrix (rows = scales, cols = times), containing + samples of the CWT of `x`. + scales: `na` length vector containing the associated scales. + dWx: (na x n) size matrix containing samples of the time-derivatives + of the CWT of `x`. + x_mean: mean of `x` to use in inversion (CWT needs scale=inf to capture) + + # References: + 1. Mallat, S., Wavelet Tour of Signal Processing 3rd ed. + + 2. G. Thakur, E. Brevdo, N.-S. Fučkar, and H.-T. Wu, + "The Synchrosqueezing algorithm for time-varying spectral analysis: + robustness properties and new paleoclimate applications," + Signal Processing, 93:1079-1094, 2013. + """ + def _process_args(x, scales, dt): + if not dt > 0: + raise ValueError("`dt` must be > 0") + if np.isnan(x.max()) or np.isinf(x.max()) or np.isinf(x.min()): + print(WARN, "found NaN or inf values in `x`; will zero") + replace_at_inf_or_nan(x, ref=x, replacement=0) + return + + _process_args(x, scales, dt) + nv = nv or 32 + + x_mean = x.mean() # store original mean + n = len(x) # store original length + x, N, n1, n2 = padsignal(x, padtype) + + scales = process_scales(scales, n, nv=nv) + + # must cast to complex else value assignment discards imaginary component + Wx = np.zeros((len(scales), N)).astype('complex128') # N == len(x) (padded) + dWx = Wx.copy() + + x -= x.mean() + xh = fft(x) + + pn = (-1) ** np.arange(N) + xi = (2*pi / N) * np.hstack([np.arange(N // 2 + 1), + np.arange(-N // 2 + 1, 0)]) + psihfn = wfiltfn(wavelet) # TODO use wfiltfn instead? + + # TODO vectorize? can FFT all at once if all `psih` are precomputed + # but keep loop option in case of OOM + for i, a in enumerate(scales): + # sample FT of wavelet at scale `a` + # `* pn` = freq-domain spectral reversal to center time-domain wavelet + psih = psihfn(a * xi) * pn + + xcpsi = ifftshift(ifft(xh * psih)) + Wx[i] = xcpsi + + dpsih = (1j * xi / dt) * psih + dxcpsi = ifftshift(ifft(dpsih * xh)) + dWx[i] = dxcpsi + + if not rpadded: + # shorten to pre-padded size + Wx = Wx[ :, n1:n1 + n] + dWx = dWx[:, n1:n1 + n] + if not l1_norm: + # normalize energy per L2 wavelet norm, else already L1-normalized + Wx *= np.sqrt(scales) + dWx *= np.sqrt(scales) + + return Wx, scales, dWx, x_mean + + +# TODO add one-integral implementation +def icwt(Wx, wavelet, scales='log', one_int=True, x_len=None, x_mean=0, + padtype='symmetric', rpadded=False, l1_norm=True): + """The inverse continuous wavelet transform of signal Wx via double integral. + Implements Eq. (4.67) of [1]. + + Inputs: + Wx: wavelet transform of a signal, see help cwt_fw + type: wavelet used to take the wavelet transform, + see help cwt_fw and help wfiltfn + opt: options structure used for forward wavelet transform. + len_x: length of original x, before padding + x_mean: mean of original x (not picked up in CWT since it's an + infinite scale component) + + Output: + x: the signal, as reconstructed from Wx + + Explained in: https://dsp.stackexchange.com/a/71148/50076 + + References: + 1. Mallat, S., Wavelet Tour of Signal Processing 3rd ed. + + 2. G. Thakur, E. Brevdo, N.-S. Fuckar, and H.-T. Wu, + "The Synchrosqueezing algorithm for time-varying spectral analysis: + robustness properties and new paleoclimate applications", + Signal Processing, 93:1079-1094, 2013. + """ + #### Prepare for inversion ############################################### + na, n = Wx.shape + x_len = x_len or n + N, n1, n2 = p2up(x_len) + + scales, freqscale, _, nv = process_scales(scales, x_len, na=na, + get_params=True) + # add CWT padding if it doesn't exist # TODO symmetric & other? + if not rpadded: + Wx = np.pad(Wx, [[0, 0], [n1, n2]]) # pad time axis, left=n1, right=n2 + else: + n = x_len + + #### Invert ############################################################## + if one_int: + x = _icwt_1int(Wx, scales, freqscale, l1_norm) + else: + x = _icwt_2int(Wx, scales, wavelet, N, freqscale, l1_norm) + + # admissibility coefficient + Cpsi = (adm_ssq(wavelet) if one_int else + adm_cwt(wavelet)) + if freqscale == 'log': + # Eq 4.67 in [1]; Theorem 4.5 in [1]; below Eq 14 in [2] + # ln(2**(1/nv)) == ln(2)/nv == diff(ln(scales))[0] + x *= (2 / Cpsi) * np.log(2 ** (1 / nv)) + else: + x *= (2 / Cpsi) + + x += x_mean # CWT doesn't capture mean (infinite scale) + x = x[n1:n1 + n] # keep the unpadded part + return x + + +def _icwt_2int(Wx, scales, wavelet, N, freqscale, l1_norm): + """Double-integral iCWT; works with any(?) wavelet. + Explanation: https://dsp.stackexchange.com/a/71148/50076 + """ + norm = _icwt_norm(freqscale, l1_norm, one_int=False) + x = np.zeros(N) + for a, Wxa in zip(scales, Wx): # TODO vectorize? + psih = wfilth(wavelet, N, a, l1_norm=l1_norm) + xa = ifftshift(ifft(fft(Wxa) * psih)).real # convolution theorem + x += xa / norm(a) + return x + + +def _icwt_1int(Wx, scales, freqscale, l1_norm): + """One-integral iCWT; assumes analytic wavelet. + Explanation: https://dsp.stackexchange.com/a/71274/50076 + """ + norm = _icwt_norm(freqscale, l1_norm, one_int=True) + return (Wx.real / (norm(scales))).sum(axis=0) + + +def _icwt_norm(freqscale, l1_norm, one_int): + if l1_norm: + norm = ((lambda a: 1) if freqscale == 'log' else + (lambda a: a)) + else: + if freqscale == 'log': + norm = ((lambda a: a**.5) if one_int else + (lambda a: a)) + elif freqscale == 'linear': + norm = ((lambda a: a**1.5) if one_int else + (lambda a: a**2)) + return norm diff --git a/ssqueezepy/_ssq_cwt.py b/ssqueezepy/_ssq_cwt.py new file mode 100644 index 00000000..caeb55dd --- /dev/null +++ b/ssqueezepy/_ssq_cwt.py @@ -0,0 +1,204 @@ +import numpy as np +from .utils import WARN, est_riskshrink_thresh, p2up, adm_ssq, process_scales +from .ssqueezing import ssqueeze, phase_cwt, phase_cwt_num +from ._cwt import cwt + + +def ssq_cwt(x, wavelet='morlet', scales='log', t=None, freqscale=None, + fs=None, nv=None, difftype='direct', difforder=None, + padtype='symmetric', squeezing='full', gamma=None): + """Calculates the synchrosqueezed continuous wavelet transform of `x`, + with samples taken at times given in `t`. Uses `nv` voices. Implements the + algorithm described in Sec. III of [1]. + + # Arguments: + x: np.ndarray. Vector of signal samples (e.g. x = np.cos(20 * np.pi * t)) + wavelet: wavelet + scales: CWT scales. np.ndarray or ('log', 'linear') + !!! beware of scales='linear'; bad current default scheme for + capturing low frequencies for sequences longer than 2048. + Recommended scales='log' with freqscale='linear' instead. + t: np.ndarray / None. Vector of times samples are taken + (e.g. np.linspace(0, 1, n)). If None, defaults to np.arange(len(x)). + Overrides `fs` if not None. + freqscale: synchrosqueezing plane scales. np.ndarray or ('log', 'linear') + fs: float. Sampling frequency of `x`; overridden by `t`, if provided. + nv: int. Number of voices. Recommended 32 or 64 by [1]. + opts: dict. Options specifying how synchrosqueezing is computed. + 'type': str. type of wavelet. See `wfiltfn` docstring. + 'gamma': float / None. Wavelet hard thresholding value. If None, + is estimated automatically. + 'difftype': str. 'direct', 'phase', or 'numerical' differentiation. + 'numerical' uses MEX differentiation, which is faster and + uses less memory, but may be less accurate. + + # Returns: + Tx: Synchrosqueeze-transformed `x`, columns associated w/ `t` + fs: Frequencies associated with rows of `Tx`. + Wx: Wavelet transform of `x` (see `cwt`) + scales: scales associated with rows of `Wx`. + w: Phase transform for each element of `Wx`. + + # References: + 1. G. Thakur, E. Brevdo, N.-S. Fučkar, and H.-T. Wu, + "The Synchrosqueezing algorithm for time-varying spectral analysis: + robustness properties and new paleoclimate applications", + Signal Processing, 93:1079-1094, 2013. + + 2. I. Daubechies, J. Lu, H.T. Wu, "Synchrosqueezed Wavelet Transforms: + an empricial mode decomposition-like tool", + Applied and Computational Harmonic Analysis, 30(2):243-261, 2011. + """ + def _process_args(x, t, fs, nv, difftype, difforder, squeezing): + if difftype not in ('direct', 'phase', 'numerical'): + raise ValueError("`difftype` must be one of: direct, phase, numerical" + " (got %s)" % difftype) + if difforder is not None: + if difftype != 'numerical': + print(WARN, "`difforder` is ignored if `difftype != 'numerical'") + elif difforder not in (1, 2, 4): + raise ValueError("`difforder` must be one of: 1, 2, 4 " + "(got %s)" % difforder) + elif difftype == 'numerical': + difforder = 4 + if squeezing not in ('full', 'measure'): + raise ValueError("`squeezing` must be one of: full, measure " + "(got %s)" % squeezing) + if t is None: + fs = fs or 1. # TODO change default to 1/len(x)? + t = np.linspace(0., len(x) / fs, len(x)) + elif not np.mean(np.abs(np.diff(t, 2, axis=0))) < 1e-7: # float32 thresh + raise Exception("Time vector `t` must be uniformly sampled.") + elif len(t) != len(x): + # not explicitly used anywhere but ensures wrong `t` wasn't supplied + raise Exception("`t` must be of same length as `x`.") + + nv = nv or 32 + return t, difforder, nv + + def _phase_transform(Wx, dWx, gamma, n1, dt, difftype, difforder): + if difftype == 'direct': + # calculate instantaneous frequency directly from the + # frequency-domain derivative + w = phase_cwt(Wx, dWx, difftype, gamma) + elif difftype == 'phase': + # !!! bad; yields negatives, and forcing abs(w) doesn't help + # calculate inst. freq. from unwrapped phase of CWT + w = phase_cwt(Wx, None, difftype, gamma) + elif difftype == 'numerical': + # !!! tested to be very inaccurate for small `a` + # calculate derivative numerically + Wx = Wx[:, (n1 - 4):(n1 + N + 4)] + w = phase_cwt_num(Wx, dt, difforder, gamma) + return Wx, w + + t, difforder, nv = _process_args(x, t, fs, nv, difftype, difforder, squeezing) + + N = len(x) + N_up, n1, n2 = p2up(N) + rpadded = (difftype == 'numerical') + + dt = t[1] - t[0] # sampling period, assuming uniform spacing + scales, _freqscale, *_ = process_scales(scales, N, nv=nv, get_params=True) + Wx, scales, dWx, _ = cwt(x, wavelet, scales=scales, dt=dt, l1_norm=False, + padtype=padtype, rpadded=rpadded) + + Wx, w = _phase_transform(Wx, dWx, gamma, n1, dt, difftype, difforder) + + gamma = gamma or est_riskshrink_thresh(Wx, nv) + + if freqscale is None: + # default to same scheme used by `scales` + # !!! scales='linear' not recommended for len(x)>2048; see docstr + freqscale = _freqscale + # calculate the synchrosqueezed frequency decomposition + Tx, fs = ssqueeze(Wx, w, scales, t, freqscale, transform='cwt', + squeezing=squeezing) + + if difftype == 'numerical': + Wx = Wx[:, 4:-4] + w = w[:, 4:-4] + Tx = Tx[:, 4:-4] + return Tx, fs, Wx, scales, w + + +def issq_cwt(Tx, wavelet, Cs=None, freqband=None): + """Inverse synchrosqueezing transform of `Tx` with associated frequencies + in `fs` and curve bands in time-frequency plane specified by `Cs` and + `freqband`. This implements Eq. 15 of [1]. + + # Arguments: + Tx: np.ndarray. Synchrosqueeze-transformed `x` (see `synsq_cwt`). + fs: np.ndarray. Frequencies associated with rows of Tx. + (see `synsq_cwt`). + opts: dict. Options (see `synsq_cwt`): + 'type': type of wavelet used in `synsq_cwt` + + other wavelet options ('mu', 's') should also match + those used in `synsq_cwt` + 'Cs': (optional) curve centerpoints + 'freqs': (optional) curve bands + + # Returns: + x: components of reconstructed signal, and residual error + + # Example: + Tx, fs = synsq_cwt(t, x, 32) # synchrosqueeizing + Txf = synsq_filter_pass(Tx, fs, -np.inf, 1) # pass band filter + xf = synsq_cwt_inv(Txf, fs) # filtered signal reconstruction + + # References: + 1. G. Thakur, E. Brevdo, N.-S. Fučkar, and H.-T. Wu, + "The Synchrosqueezing algorithm for time-varying spectral analysis: + robustness properties and new paleoclimate applications", + Signal Processing, 93:1079-1094, 2013. + + 2. Mallat, S., Wavelet Tour of Signal Processing 3rd ed. + """ + def _invert_components(Tx, Cs, freqband): + # Invert Tx around curve masks in the time-frequency plane to recover + # individual components; last one is the remaining signal + x = np.zeros((Cs.shape[1] + 1, Cs.shape[0])) + TxRemainder = Tx.copy() + + for n in range(Cs.shape[1]): + TxMask = np.zeros(Tx.shape, dtype='complex128') + UpperCs = np.clip(Cs[:, n] + freqband[:, n], 0, len(Tx)) + LowerCs = np.clip(Cs[:, n] - freqband[:, n], 0, len(Tx)) + + # Cs==-1 denotes no curve at that time, + # removing such points from inversion + UpperCs[np.where(Cs[:, n] == -1)] = 0 + LowerCs[np.where(Cs[:, n] == -1)] = 1 + for m in range(Tx.shape[1]): + idxs = slice(LowerCs[m], UpperCs[m] + 1) + TxMask[idxs, m] = Tx[idxs, m] + TxRemainder[idxs, m] = 0 + x[n] = TxMask.real.sum(axis=0).T + + x[n + 1] = TxRemainder.real.sum(axis=0).T + return x + + def _process_args(Cs, freqband): + if (Cs is None and freqband is None): + return None, None, True + if Cs.ndim == 1: + Cs = Cs.reshape(-1, 1) + if freqband.ndim == 1: + freqband = freqband.reshape(-1, 1) + Cs = Cs.astype('int32') + freqband = freqband.astype('int32') + return Cs, freqband, False + + Cs, freqband, full_inverse = _process_args(Cs, freqband) + + if full_inverse: + # Integration over all frequencies recovers original signal + x = Tx.real.sum(axis=0) + else: + x = _invert_components(Tx, Cs, freqband) + + Css = adm_ssq(wavelet) # admissibility coefficient + # *2 per analytic wavelet & taking real part; Theorem 4.5 [2] + x *= (2 / Css) + return x diff --git a/ssqueezepy/algos.py b/ssqueezepy/algos.py new file mode 100644 index 00000000..e49e9c0c --- /dev/null +++ b/ssqueezepy/algos.py @@ -0,0 +1,36 @@ +import numpy as np +from numba import jit + + +def find_closest(a, v): + # equivalent to argmin(abs(a[i, j] - v)) for all i, j; a is 2D, v is 1D + # credit: Divakar -- https://stackoverflow.com/a/64526158/10133797 + sidx = v.argsort() + v_s = v[sidx] + idx = np.searchsorted(v_s, a) + idx[idx==len(v)] = len(v)-1 + idx0 = (idx-1).clip(min=0) + + m = np.abs(a-v_s[idx]) >= np.abs(v_s[idx0]-a) + m[idx==0] = 0 + idx[m] -= 1 + out = sidx[idx] + return out + + +@jit(nopython=True) +def indexed_sum(a, k): + out = np.zeros(a.shape, dtype=np.cfloat) + for i in range(a.shape[0]): + for j in range(a.shape[1]): + out[k[i, j], j] += a[i, j] + return out + + +@jit(nopython=True) +def replace_at_inf_or_nan(x, ref, replacement=0): + for i in range(x.shape[0]): + for j in range(x.shape[1]): + if np.isinf(ref[i, j]) or np.isnan(ref[i, j]): + x[i, j] = replacement + return x diff --git a/ssqueezepy/experimental.py b/ssqueezepy/experimental.py new file mode 100644 index 00000000..450480be --- /dev/null +++ b/ssqueezepy/experimental.py @@ -0,0 +1,35 @@ +import numpy as np +from numpy.fft import fft, ifft, ifftshift +from .utils import pi, wfiltfn, adm_cwt +from quadpy import quad as quadgk + + +def err_fix(x, wavelet, a0): # primitive code, doesn't work + """Implements corrective term in Eq. 4.66 of [1]. + + 1. Mallat, S., Wavelet Tour of Signal Processing 3rd ed. + """ + # note x is *original* (padded), so this step must be done in forward CWT + # to be passed to icwt + N = len(x) + xi = (2*pi/N) * np.arange(1, N//2 + 1) + + psihfn = wfiltfn(wavelet) + # integrate from 0 to w, w spanning same spectrum as psih + # this can be sped up by nature of brick-wall behavior, stopping computing + # after first zero, also computing fewer in total and linearly interpolating + Cpsi_w = [quadgk(lambda x: np.conj(psihfn(x)) * psihfn(x) / x, 0., w)[0] + for w in a0 * xi] + + Cpsi_w.insert(0, 0) # integral 0 to 0 = 0 + Cpsi_w.extend([0] * (N // 2 - 1)) # analytic, right-half = 0 + + # integrate from 0 to inf + Cpsi = adm_cwt(wavelet) + # subtract from integration 0 to inf to obtain w to inf + phi_w = Cpsi - np.array(Cpsi_w) + + # do convolution theorem with x, take care of padding etc + corr = ifftshift(ifft(fft(x) * phi_w ** 2)) + corr /= (a0 * Cpsi) # normalize + return corr diff --git a/ssqueezepy/ssqueezing.py b/ssqueezepy/ssqueezing.py new file mode 100644 index 00000000..8d000061 --- /dev/null +++ b/ssqueezepy/ssqueezing.py @@ -0,0 +1,238 @@ +import numpy as np +from .algos import find_closest, indexed_sum, replace_at_inf_or_nan +from .utils import process_scales + + +EPS = np.finfo(np.float64).eps # machine epsilon for float64 # TODO float32? +pi = np.pi + + +def ssqueeze(Wx, w, scales, t, freqscale=None, transform='cwt', squeezing='full'): + """Calculates the synchrosqueezed CWT or STFT of `x`. Used internally by + `synsq_cwt` and `synsq_stft_fwd`. + + # Arguments: + Wx or Sx: np.ndarray. CWT or STFT of `x`. + w: np.ndarray. Phase transform at same locations in T-F plane. + scales: CWT scales. np.ndarray or ('log', 'linear') + !!! beware of scales='linear'; bad current default scheme for + capturing low frequencies for sequences longer than 2048. + Recommended scales='log' with freqscale='linear' instead. + t: np.ndarray. Time vector. + freqscale: synchrosqueezing plane scales. np.ndarray or ('log', 'linear') + opts: dict. Options: + 'transform': ('CWT', 'STFT'). Underlying time-frequency transform. + 'squeezing': ('full', 'measure'). Latter corresponds to approach + in [3], which is not invertible but has better + robustness properties in some cases; not recommended + unless you know what you're doing. + + # Returns: + Tx: synchrosqueezed output. + fs: associated frequencies. + + Note the multiplicative correction term x in `synsq_cwt_squeeze_mex`, + required due to the fact that the squeezing integral of Eq. (2.7), in, + [1], is taken w.r.t. dlog(a). This correction term needs to be included + as a factor of Eq. (2.3), which we implement here. + + A more detailed explanation is available in Sec. III of [2]. + Note the constant multiplier log(2)/nv has been moved to the + inverse of the normalization constant, as calculated in `adm_ssq`. + + # References: + 1. I. Daubechies, J. Lu, H.T. Wu, "Synchrosqueezed Wavelet Transforms: + an empricial mode decomposition-like tool", + Applied and Computational Harmonic Analysis, 30(2):243-261, 2011. + + 2. G. Thakur, E. Brevdo, N.-S. Fučkar, and H.-T. Wu, + "The Synchrosqueezing algorithm for time-varying spectral analysis: + robustness properties and new paleoclimate applications", + Signal Processing, 93:1079-1094, 2013. + + 3. G. Thakur and H.-T. Wu, "Synchrosqueezing-based Recovery of + Instantaneous Frequency from Nonuniform Samples", + SIAM Journal on Mathematical Analysis, 43(5):2078-2095, 2011. + """ + def _ssqueeze(w, Wx, fs, transform, freqscale): + # incorporate threshold by zeroing out Inf values, so they get ignored + Wx = replace_at_inf_or_nan(Wx, ref=w, replacement=0) + # reassign indeterminate (ignored per above anyway) to avoid warnings + w = replace_at_inf_or_nan(w, ref=w, replacement=fs[-1]) + + # do squeezing by finding which frequency bin each phase transform point + # w[a, b] lands in (i.e. to which f in fs each w[a, b] is closest to) + # equivalent to argmin(abs(w[a, b] - fs)) for every a, b + k = (find_closest(w, fs) if freqscale != 'log' else + find_closest(np.log2(w), np.log2(fs))) + + # Tx[k[i, j], j] += Wx[i, j] * norm + if transform == 'cwt': + # Eq 14 [2]; Eq 2.3 [1] + if freqscale == 'log': + # ln(2)/nv == diff(ln(scales))[0] == ln(2**(1/nv)) + Tx = indexed_sum(Wx / scales**(1/2) * np.log(2) / nv, k) + elif freqscale == 'linear': + # omit /dw since it's cancelled by *dw in inversion anyway + da = (scales[1] - scales[0]) + Tx = indexed_sum(Wx / scales**(3/2) * da, k) + else: # 'stft' + Tx = indexed_sum(Wx * (fs[1] - fs[0]), k) # TODO validate + return Tx + + def _compute_associated_frequencies(t, na, N, transform, freqscale): + dT = t[-1] - t[0] + dt = t[1] - t[0] + # normalized frequencies to map discrete-domain to physical: + # f[[cycles/samples]] -> f[[cycles/second]] + # maximum measurable (Nyquist) frequency of data + fM = 1 / (2 * dt) + # minimum measurable (fundamental) frequency of data + fm = 1 / dT + + # frequency divisions `w_l` to search over in Synchrosqueezing + if freqscale == 'log': + fs = fm * np.power(fM / fm, np.arange(na) / (na - 1)) # [fm,...,fM] + else: + if transform == 'cwt': + fs = np.linspace(fm, fM, na) + else: # 'stft' + # ??? seems to be 0 to f_sampling/2, but why use N? + # what about fm and fM? + fs = np.linspace(0, 1, N) / dt + fs = fs[:N // 2] + return fs + + def _process_args(w, transform, squeezing): + if w.min() < 0: + raise ValueError("found negatives in `w`") + if transform not in ('cwt', 'stft'): + raise ValueError("`transform` must be one of: cwt, stft " + "(got %s)" % squeezing) + if squeezing not in ('full', 'measure'): + raise ValueError("`squeezing` must be one of: full, measure " + "(got %s)" % squeezing) + + _process_args(w, transform, squeezing) + + na, N = Wx.shape + scales, _freqscale, _, nv = process_scales(scales, N, get_params=True) + if freqscale is None: + # default to same scheme used by `scales` + # !!! scales='linear' not recommended for len(x)>2048; see docstr + freqscale = _freqscale + fs = _compute_associated_frequencies(t, na, N, transform, freqscale) + + if squeezing == 'measure': # from reference [3] + # !!! not recommended unless having specific reason; + # no reconstruction; not validated + Wx = np.ones(Wx.shape) / len(Wx) + + Tx = _ssqueeze(w, Wx, fs, transform, freqscale) + return Tx, fs + + +def phase_cwt(Wx, dWx, difftype='direct', gamma=None): + """Calculate the phase transform at each (scale, time) pair: + w[a, b] = Im((1/2pi) * d/db (Wx[a,b]) / Wx[a,b]) + Uses direct differentiation by calculating dWx/db in frequency domain + (the secondary output of `cwt`, see `cwt`) + + This is the analytic implementation of Eq. (7) of [1]. + + # Arguments: + Wx: np.ndarray. wavelet transform of `x` (see `cwt`). + dWx: np.ndarray. Samples of time derivative of wavelet transform of `x` + (see `cwt`). + opts. dict. Options: + 'gamma': wavelet threshold (default: sqrt(machine epsilon)) + + # Returns: + w: phase transform, w.shape == Wx.shape. + + # References: + 1. G. Thakur, E. Brevdo, N.-S. Fučkar, and H.-T. Wu, + "The Synchrosqueezing algorithm for time-varying spectral analysis: + robustness properties and new paleoclimate applications," + Signal Processing, 93:1079-1094, 2013. + + 2. I. Daubechies, J. Lu, H.T. Wu, "Synchrosqueezed Wavelet Transforms: + an empricial mode decomposition-like tool", + Applied and Computational Harmonic Analysis 30(2):243-261, 2011. + """ + # Calculate phase transform for each `ai`, normalize by 2pi + if difftype == 'phase': + # TODO gives bad results; shouldn't we divide by Wx? also gives w < 0 + u = np.unwrap(np.angle(Wx)).T + w = np.vstack([np.diff(u, axis=0), u[-1] - u[0]]).T + w = np.abs(w) # !!! <- forced step, messes up values + else: + w = np.abs(np.imag(dWx / Wx)) + w /= (2 * pi) + + gamma = gamma or np.sqrt(EPS) + w[np.abs(Wx) < gamma] = np.inf + return w + + +def phase_cwt_num(Wx, dt, difforder=4, gamma=None): + """Calculate the phase transform at each (scale, time) pair: + w[a, b] = Im((1/2pi) * d/db (Wx[a,b]) / Wx[a,b]) + Uses numerical differentiation (1st, 2nd, or 4th order). + + This is a numerical differentiation implementation of Eq. (7) of [1]. + + # Arguments: + Wx: np.ndarray. Wavelet transform of `x` (see `cwt`). + dt: int. Sampling period (e.g. t[1] - t[0]). + opts. dict. Options: + 'dorder': int (1, 2, 4). Differences order. (default = 4) + 'gamma': float. Wavelet threshold. (default = sqrt(machine epsilon)) + + # Returns: + w: demodulated FM-estimates, w.shape == Wx.shape. + + # References: + 1. G. Thakur, E. Brevdo, N.-S. Fučkar, and H.-T. Wu, + "The Synchrosqueezing algorithm for time-varying spectral analysis: + robustness properties and new paleoclimate applications," + Signal Processing, 93:1079-1094, 2013. + """ + # unreliable; bad results on high freq pure tones + def _differentiate(Wx, dt): + if difforder in (2, 4): + # append for differentiating + Wxr = np.hstack([Wx[:, -2:], Wx, Wx[:, :2]]) + + if difforder == 1: + w = np.hstack([Wx[:, 1:] - Wx[:, :-1], + Wx[:, :1] - Wx[:, -1:]]) + w /= dt + elif difforder == 2: + # calculate 2nd-order forward difference + w = -Wxr[:, 4:] + 4 * Wxr[:, 3:-1] - 3 * Wxr[:, 2:-2] + w /= (2 * dt) + elif difforder == 4: + # calculate 4th-order central difference + w = -Wxr[:, 4:] + w += Wxr[:, 3:-1] * 8 + w -= Wxr[:, 1:-3] * 8 + w += Wxr[:, 0:-4] + w /= (12 * dt) + return w + + # epsilon from Daubechies, H-T Wu, et al. + # gamma from Brevdo, H-T Wu, et al. + gamma = gamma or np.sqrt(EPS) + if difforder not in (1, 2, 4): + raise ValueError("`difforder` must be one of: 1, 2, 4 " + "(got %s)" % difforder) + + w = _differentiate(Wx, dt) + w[np.abs(Wx) < gamma] = np.nan + + # calculate inst. freq for each scale + # 2*pi norm per discretized inverse FT rather than inverse DFT + w = np.real(-1j * w / Wx) / (2 * pi) + w = np.abs(w) # ??? not in original implem., but otherwise w may be < 0 + return w diff --git a/ssqueezepy/stft_transforms.py b/ssqueezepy/stft_transforms.py index f127b01b..60e12fc1 100644 --- a/ssqueezepy/stft_transforms.py +++ b/ssqueezepy/stft_transforms.py @@ -7,7 +7,7 @@ from .utils import wfiltfn, padsignal, buffer from quadpy import quad as quadgk -PI = np.pi +pi = np.pi EPS = np.finfo(np.float64).eps # machine epsilon for float64 @@ -242,7 +242,7 @@ def _process_opts(opts, Sx): if opts['type'] == 'bump': C *= 0.8675 - x *= 2 / (PI * C) + x *= 2 / (pi * C) return x @@ -277,7 +277,7 @@ def phase_stft(Sx, dSx, Sfs, t, opts={}): opts['gamma'] = opts.get('gamma', np.sqrt(EPS)) # calculate phase transform; modified STFT amounts to extra frequency term - w = np.matlib.repmat(Sfs, len(t), 1).T - np.imag(dSx / Sx / (2 * PI)) + w = np.matlib.repmat(Sfs, len(t), 1).T - np.imag(dSx / Sx / (2 * pi)) # threshold out small points w[np.abs(Sx) < opts['gamma']] = np.inf diff --git a/ssqueezepy/synsq_cwt.py b/ssqueezepy/synsq_cwt.py deleted file mode 100644 index b2dd9b6a..00000000 --- a/ssqueezepy/synsq_cwt.py +++ /dev/null @@ -1,187 +0,0 @@ -# Ported from the Synchrosqueezing Toolbox, authored by -# Eugine Brevdo, Gaurav Thakur -# (http://www.math.princeton.edu/~ebrevdo/) -# (https://github.com/ebrevdo/synchrosqueezing/) - -import numpy as np -from .utils import est_riskshrink_thresh, p2up, synsq_adm -from .wavelet_transforms import phase_cwt, phase_cwt_num -from .wavelet_transforms import cwt_fwd, synsq_squeeze - - -def synsq_cwt_fwd(x, t=None, fs=None, nv=32, opts=None): - """Calculates the synchrosqueezing transform of vector `x`, with samples - taken at times given in vector `t`. Uses `nv` voices. Implements the - algorithm described in Sec. III of [1]. - - # Arguments: - x: np.ndarray. Vector of signal samples (e.g. x = np.cos(20 * np.pi * t)) - t: np.ndarray / None. Vector of times samples are taken - (e.g. np.linspace(0, 1, n)). If None, defaults to np.arange(len(x)). - Overrides `fs` if not None. - fs: float. Sampling frequency of `x`; overridden by `t`, if provided. - nv: int. Number of voices. Recommended 32 or 64 by [1]. - opts: dict. Options specifying how synchrosqueezing is computed. - 'type': str. type of wavelet. See `wfiltfn` docstring. - 'gamma': float / None. Wavelet hard thresholding value. If None, - is estimated automatically. - 'difftype': str. 'direct', 'phase', or 'numerical' differentiation. - 'numerical' uses MEX differentiation, which is faster and - uses less memory, but may be less accurate. - - # Returns: - Tx: Synchrosqueeze-transformed `x`, columns associated w/ `t` - fs: Frequencies associated with rows of `Tx`. - Wx: Wavelet transform of `x` (see `cwt_fwd`) - Wx_scales: scales associated with rows of `Wx`. - w: Phase transform for each element of `Wx`. - - - # References: - 1. G. Thakur, E. Brevdo, N.-S. Fučkar, and H.-T. Wu, - "The Synchrosqueezing algorithm for time-varying spectral analysis: - robustness properties and new paleoclimate applications", - Signal Processing, 93:1079-1094, 2013. - 2. I. Daubechies, J. Lu, H.T. Wu, "Synchrosqueezed Wavelet Transforms: - an empricial mode decomposition-like tool", - Applied and Computational Harmonic Analysis, 30(2):243-261, 2011. - """ - def _get_opts(opts): - opts_default = {'type': 'morlet', - 'difftype': 'direct', - 'gamma': None} - if opts is None: - opts = opts_default - else: - opts = {} - for opt_name in opts_default: - opts[opt_name] = opts.get(opt_name, opts_default[opt_name]) - return opts - - def _wavelet_transform(x, nv, dt, opts): - N = len(x) - N_up, n1, n2 = p2up(N) - - if opts['difftype'] == 'direct': - # calculate derivative directly in the wavelet domain - # before taking wavelet transform - opts['rpadded'] = 0 - - Wx, Wx_scales, dWx, _ = cwt_fwd(x, opts['type'], nv, dt, opts) - w = phase_cwt(Wx, dWx, opts) - - elif opts['difftype'] == 'phase': - # take derivative of unwrapped CWT phase - # directly in phase transform - opts['rpadded'] = 0 - - Wx, Wx_scales, _ = cwt_fwd(x, opts['type'], nv, dt, opts) - w = phase_cwt(Wx, None, opts) - else: - # calculate derivative numerically after calculating wavelet - # transform. This requires less memory and is more accurate - # for lesser `a`. - opts['rpadded'] = 1 - - Wx, Wx_scales, _ = cwt_fwd(x, opts['type'], nv, dt, opts) - Wx = Wx[:, (n1 - 5 + 1):(n1 + N + 3)] - w = phase_cwt_num(Wx, dt, opts) - - return Wx, w, Wx_scales, opts - - def _validate_spacing_uniformity(t): - if np.any([(np.diff(t, 2) / (t[-1] - t[0]) > 1e-5)]): - raise Exception("Time vector `t` must be uniformly sampled.") - - if t is None: - fs = fs or 1. - t = np.linspace(0., len(x) / fs, len(x)) - else: - _validate_spacing_uniformity(t) - opts = _get_opts(opts) - - dt = t[1] - t[0] # sampling period, assuming regular spacing - Wx, w, Wx_scales, opts = _wavelet_transform(x, nv, dt, opts) - - if opts['gamma'] is None: - opts['gamma'] = est_riskshrink_thresh(Wx, nv) - - # calculate the synchrosqueezed frequency decomposition - opts['transform'] = 'CWT' - Tx, fs = synsq_squeeze(Wx, w, t, nv, opts) - - if opts['difftype'] == 'numerical': - Wx = Wx[:, (3 + 1):(len(Wx) - 1 - 5)] - w = w[: (3 + 1):(len(w) - 1 - 5)] - Tx = Tx[:, (3 + 1):(len(Tx) - 1 - 5)] - - return Tx, fs, Wx, Wx_scales, w - - -def synsq_cwt_inv(Tx, fs, opts={}, Cs=None, freqband=None): #TODO Arguments - """Inverse synchrosqueezing transform of `Tx` with associated frequencies - in `fs` and curve bands in time-frequency plane specified by `Cs` and - `freqband`. This implements Eq. 5 of [1]. - - # Arguments: - Tx: np.ndarray. Synchrosqueeze-transformed `x` (see `synsq_cwt_fwd`). - fs: np.ndarray. Frequencies associated with rows of Tx. - (see `synsq_cwt_fwd`). - opts: dict. Options (see `synsq_cwt_fwd`): - 'type': type of wavelet used in `synsq_cwt_fwd` - - other wavelet options ('mu', 's') should also match - those used in `synsq_cwt_fwd` - 'Cs': (optional) curve centerpoints - 'freqs': (optional) curve bands - - # Returns: - x: components of reconstructed signal, and residual error - - # Example: - Tx, fs = synsq_cwt_fwd(t, x, 32) # synchrosqueeizing - Txf = synsq_filter_pass(Tx,fs, -np.inf, 1) # pass band filter - xf = synsq_cwt_inv(Txf, fs) # filtered signal reconstruction - - # References: - 1. G. Thakur, E. Brevdo, N.-S. Fučkar, and H.-T. Wu, - "The Synchrosqueezing algorithm for time-varying spectral analysis: - robustness properties and new paleoclimate applications", - Signal Processing, 93:1079-1094, 2013. - """ - opts = opts or {'type': 'morlet'} - Cs = Cs or np.ones((Tx.shape[1], 1)) - freqband = Tx.shape[0] - - # Find the admissibility coefficient Cpsi - Css = synsq_adm(opts['type'], opts) - - # Invert Tx around curve masks in the time-frequency plane to recover - # individual components; last one is the remaining signal - # Integration over all frequencies recovers original signal - # Factor of 2 is because real parts contain half the energy - x = np.zeros((Cs.shape[0], Cs.shape[1] + 1)) - TxRemainder = Tx - - for n in range(Cs.shape[1]): - TxMask = np.zeros(Tx.shape) - UpperCs = min(max(Cs[:, n] + freqband[:, n], 1), len(fs)) - LowerCs = min(max(Cs[:, n] - freqband[:, n], 1), len(fs)) - - # Cs==0 corresponds to no curve at that time, so this removes - # such points from the inversion - UpperCs[np.where(Cs[:, n] < 1)] = 1 - LowerCs[np.where(Cs[:, n] < 1)] = 2 - for m in range(Tx.shape[1]): - idxs = slice(LowerCs[m] - 1, UpperCs[m]) - TxMask[idxs, m] = Tx[idxs, m] - TxRemainder[idxs, m] = 0 - - # Due to linear discretization of integral in log(fs), - # this becomes a simple normalized sum - x[:, n] = (1 / Css) * np.sum(np.real(TxMask), axis=0).T - - x[:, n + 1] = (1 / Css) * np.sum(np.real(TxRemainder), axis=0).T - x = x.T - - return x diff --git a/ssqueezepy/synsq_stft.py b/ssqueezepy/synsq_stft.py index 0e670ea7..658a1f11 100644 --- a/ssqueezepy/synsq_stft.py +++ b/ssqueezepy/synsq_stft.py @@ -6,27 +6,27 @@ import numpy as np from .utils import wfiltfn from .stft_transforms import stft_fwd, phase_stft -from .wavelet_transforms import synsq_squeeze +from .ssqueezing import ssqueeze from quadpy import quad as quadgk -PI = np.pi +pi = np.pi def synsq_stft_fwd(t, x, opts={}): """Calculates the STFt synchrosqueezing transform of vector `x`, with samples taken at times given in vector `t`. This implements the algorithm described in Sec. III of [1]. - + # Arguments: - t: np.ndarray. Vector of times samples are taken + t: np.ndarray. Vector of times samples are taken (e.g. np.linspace(0, 1, n)) - x: np.ndarray. Vector of signal samples (e.g. x = np.cos(20 * PI * t)) + x: np.ndarray. Vector of signal samples (e.g. x = np.cos(20 * pi * t)) opts: dict. Options: 'type': str. Type of wavelet (see `wfiltfn`) 's', 'mu': float. Wavelet parameters (see `wfiltfn`) - 'gamma': float. Wavelet hard thresholding value + 'gamma': float. Wavelet hard thresholding value (see `cwt_freq_direct`) - + # Returns: Tx: synchrosqueezed output of `x` (columns associated with time `t`) fs: frequencies associated with rows of `Tx` @@ -42,52 +42,52 @@ def _validate_spacing_uniformity(t): opts['type'] = opts.get('type', 'bump') opts['rpadded'] = opts.get('rpadded', False) - + dt = t[1] - t[0] - + # Calculate the modified STFT, using window of opts['winlen'] # in frequency domain opts['stfttype'] = 'modified' - Sx, Sfs, dSx = stft_fwd(x, dt, opts) - + Sx, Sfs, dSx = stft_fwd(x, dt, opts) + w = phase_stft(Sx, dSx, Sfs, t, opts) - + # Calculate the synchrosqueezed frequency decomposition # The parameter alpha from reference [2] is given by Sfs[1] - Sfs[0] opts['transform'] = 'STFT' - Tx, fs = synsq_squeeze(Sx, w, t, None, opts) - + Tx, fs = ssqueeze(Sx, w, t, None, opts) + return Tx, fs, Sx, Sfs, w, dSx - + def synsq_stft_inv(Tx, fs, opts, Cs=None, freqband=None): """Inverse STFT synchrosqueezing transform of `Tx` with associated frequencies in `fs` and curve bands in time-frequency plane specified by `Cs` and `freqband`. This implements Eq. 5 of [1]. - + # Arguments: - Tx: np.ndarray. Synchrosqueeze-transformed `x` (see `synsq_cwt_fwd`). + Tx: np.ndarray. Synchrosqueeze-transformed `x` (see `synsq_cwt`). fs: np.ndarray. Frequencies associated with rows of Tx. - (see `synsq_cwt_fwd`). + (see `synsq_cwt`). opts. dict. Options: - 'type': type of wavelet used in `synsq_cwt_fwd` (required). - + 'type': type of wavelet used in `synsq_cwt` (required). + other wavelet options ('mu', 's') should also match those - used in `synsq_cwt_fwd` + used in `synsq_cwt` 'Cs': (optional) curve centerpoints 'freqs': (optional) curve bands - + # Returns: x: components of reconstructed signal, and residual error - + Example: - Tx, fs = synsq_cwt_fwd(t, x, 32) # synchrosqueezing + Tx, fs = synsq_cwt(t, x, 32) # synchrosqueezing Txf = synsq_filter_pass(Tx, fs, -np.inf, 1) # pass band filter xf = synsq_cwt_inv(Txf, fs) # filtered signal reconstruction """ Cs = Cs or np.ones((Tx.shape[1], 1)) freqband = freqband or Tx.shape[0] - + windowfunc = wfiltfn(opts['type'], opts, derivative=False) inf_lim = 1000 # quadpy can't handle np.inf limits C = quadgk(lambda x: windowfunc(x)**2, -inf_lim, inf_lim) @@ -96,7 +96,7 @@ def synsq_stft_inv(Tx, fs, opts, Cs=None, freqband=None): # Invert Tx around curve masks in the time-frequency plane to recover # individual components; last one is the remaining signal - # Integration over all frequencies recovers original signal + # Integration over all frequencies recovers original signal # Factor of 2 is because real parts contain half the energy x = np.zeros((Cs.shape[0], Cs.shape[1] + 1)) TxRemainder = Tx @@ -110,14 +110,14 @@ def synsq_stft_inv(Tx, fs, opts, Cs=None, freqband=None): # NOTE: transposed + flattened to match MATLAB's 'linear indices' UpperCs[np.where(Cs[:, n].T.flatten() < 1)] = 1 LowerCs[np.where(Cs[:, n].T.flatten() < 1)] = 2 - + for m in range(Tx.shape[1]): idxs = slice(LowerCs[m] - 1, UpperCs[m]) TxMask[idxs, m] = Tx[idxs, m] TxRemainder[idxs, m] = 0 - x[:, n] = 1 / (PI * C) * np.sum(np.real(TxMask), axis=0).T + x[:, n] = 1 / (pi * C) * np.sum(np.real(TxMask), axis=0).T - x[:, n + 1] = 1 / (PI * C) * np.sum(np.real(TxRemainder), axis=0).T + x[:, n + 1] = 1 / (pi * C) * np.sum(np.real(TxRemainder), axis=0).T x = x.T return x diff --git a/ssqueezepy/toolkit.py b/ssqueezepy/toolkit.py new file mode 100644 index 00000000..e21a981b --- /dev/null +++ b/ssqueezepy/toolkit.py @@ -0,0 +1,37 @@ +import numpy as np +import matplotlib.pyplot as plt +from .viz_toolkit import imshow + + +#### Synchrosqueezing ######################################################## +def lin_band(Tx, slope, offset, bw=.025, **kw): + """Visually estimate a linear band to invert over in time-frequency(/scale) + plane. + """ + na, N = Tx.shape + tcs = np.linspace(0, 1, N) + Cs = slope*(tcs + offset) * na + freqband = bw * na * np.ones(N) + Cs, freqband = Cs.astype('int32'), freqband.astype('int32') + + imshow(Tx, abs=1, aspect='auto', show=0, **kw) + plt.plot(Cs + freqband, color='r') + plt.plot(Cs - freqband, color='r') + plt.show() + return Cs, freqband + + +#### Signals ################################################################# +def _t(min, max, N): + return np.linspace(min, max, N, endpoint=False) + +def cos_f(freqs, N=128, phi=0): + """Adjacent different frequency cosines.""" + return np.concatenate([np.cos(2 * np.pi * f * (_t(i, i + 1, N) + phi)) + for i, f in enumerate(freqs)]) + +#### Misc #################################################################### +def mad_rms(x, xrec): + """Reconstruction error metric; scale-invariant, robust to outliers + and partly sparsity. https://stats.stackexchange.com/q/495242/239063""" + return np.mean(np.abs(x - xrec)) / np.sqrt(np.mean(x**2)) diff --git a/ssqueezepy/utils.py b/ssqueezepy/utils.py index 2d8ba83f..bfdcc64a 100644 --- a/ssqueezepy/utils.py +++ b/ssqueezepy/utils.py @@ -5,9 +5,14 @@ import numpy as np import numpy.matlib +from termcolor import colored from quadpy import quad as quadgk +from .algos import replace_at_inf_or_nan -PI = np.pi + +WARN = colored('WARNING:', 'red') +NOTE = colored('NOTE:', 'blue') +pi = np.pi def mad(data, axis=None): @@ -16,29 +21,27 @@ def mad(data, axis=None): def est_riskshrink_thresh(Wx, nv): """Estimate the RiskShrink hard thresholding level. - + # Arguments: Wx: np.ndarray. Wavelet transform of a signal. opt: dict. Options structure used for forward wavelet transform. - + # Returns: gamma: float. The RiskShrink hard thresholding estimate. """ - na, n = Wx.shape - + N = Wx.shape[1] Wx_fine = np.abs(Wx[:nv]) - gamma = 1.4826 * np.sqrt(2 * np.log(n)) * np.mad(Wx_fine) - + gamma = 1.4826 * np.sqrt(2 * np.log(N)) * mad(Wx_fine) return gamma def p2up(n): """Calculates next power of 2, and left/right padding to center the original `n` locations. - + # Arguments: n: int. Non-dyadic integer. - + # Returns: up: next power of 2 n1: length on left @@ -46,31 +49,29 @@ def p2up(n): """ eps = np.finfo(np.float64).eps # machine epsilon for float64 up = 2 ** (1 + np.round(np.log2(n + eps))) - + n1 = np.floor((up - n) / 2) - n2 = n1 - - if (2 * n1 + n) % 2 == 1: - n2 = n1 + 1 - return up, n1, n2 + n2 = n1 + n % 2 # if n is odd, right-pad by (n1 + 1), else n2=n1 + assert n1 + n + n2 == up # [left_pad, original, right_pad] + return int(up), int(n1), int(n2) def padsignal(x, padtype='symmetric', padlength=None): - """Pads signal and returns indices of original signal. - + """Pads signal and returns trim indices to recover original. + # Arguments: x: np.ndarray. Original signal. padtype: str ('symmetric', 'replicate'). padlength: int. Number of samples to pad on each side. Default is nearest power of 2. - + # Returns: x: padded signal. n_up: next power of 2. n1: length on left. n2: length on right. """ - padtypes = ('symmetric', 'replicate') + padtypes = ('symmetric', 'replicate', 'zero') if padtype not in padtypes: raise ValueError(("Unsupported `padtype` {}; must be one of: {}" ).format(padtype, ", ".join(padtypes))) @@ -81,35 +82,37 @@ def padsignal(x, padtype='symmetric', padlength=None): n_up, n1, n2 = p2up(n) else: n_up = n + 2 * padlength - n1 = padlength + 1 - n2 = padlength + n1 = padlength + 1 # TODO why n1 >= n2 here but n2 >= n1 in p2up + n2 = padlength n_up, n1, n2 = int(n_up), int(n1), int(n2) + # comments use (n=4, n1=3, n2=4) as example, but this combination can't occur if padtype == 'symmetric': - xl = np.matlib.repmat(np.hstack([x, np.flipud(x)]), - m=int(np.ceil(n1 / (2 * n))), n=1).squeeze() - xr = np.matlib.repmat(np.hstack([np.flipud(x), x]), - m=int(np.ceil(n2 / (2 * n))), n=1).squeeze() + # [1,2,3,4] -> [3,2,1, 1,2,3,4, 4,3,2,1] + xpad = np.hstack([x[::-1][-n1:], x, x[::-1][:n2]]) elif padtype == 'replicate': - xl = x[0] * np.ones(n1) - xr = x[-1] * np.ones(n2) + # [1,2,3,4] -> [1,1,1, 1,2,3,4, 4,4,4,4] + x = np.pad(x, [n1, n2], mode='edge') + elif padtype == 'zero': + # [1,2,3,4] -> [0,0,0, 1,2,3,4, 0,0,0,0] + x = np.pad(x, [n1, n2]) - xpad = np.hstack([xl[-n1:], x, xr[:n2]]) - + assert len(xpad) == n_up == n1 + n + n2 return xpad, n_up, n1, n2 -def wfiltfn(wavelet_type, opts, derivative=False): +# TODO revamp into classes? +def wfiltfn(wavelet, derivative=False): """Wavelet transform function of the wavelet filter in question, Fourier domain. - + # Arguments: wavelet_type: str. See below. opts: dict. Options, e.g. {'s': 1, 'mu': 5} - + # Returns: lambda xi: psihfn(xi) - + _______________________________________________________________________ Filter types Use for synsq? Parameters (default) @@ -127,107 +130,187 @@ def wfiltfn(wavelet_type, opts, derivative=False): psihfn = wfiltfn('bump', {'s': .5, 'mu': 1}) plt.plot(psihfn(np.arange(-5, 5.01, step=.01))) """ - supported_types = ('bump', 'mhat', 'cmhat', 'morlet', 'shannon', - 'hshannon', 'hhat', 'hhhat') - if wavelet_type not in supported_types: - raise ValueError(("Unsupported `wavelet_type` '{}'; must be one of: {}" - ).format(wavelet_type, ", ".join(supported_types))) - if wavelet_type == 'bump': - mu = opts.get('mu', 5) - s = opts.get('s', 1) - om = opts.get('om', 0) - + if isinstance(wavelet, tuple): + wavelet, wavopts = wavelet + else: + wavopts = {} + supported = ('bump', 'mhat', 'cmhat', 'morlet', 'shannon', + 'hshannon', 'hhat', 'hhhat') + if wavelet not in supported: + raise ValueError(("Unsupported wavelet '{}'; must be one of: {}" + ).format(wavelet, ", ".join(supported))) + + # TODO make wavelets into functions in own .py? + if wavelet == 'bump': + mu = wavopts.get('mu', 5) + s = wavopts.get('s', 1) + om = wavopts.get('om', 0) + psihfnorig = lambda w: (np.abs(w) < .999) * np.exp( -1. / (1 - (w * (np.abs(w) < .999)) ** 2)) / .443993816053287 - - psihfn = lambda w: np.exp(2 * PI * 1j * om * w) * psihfnorig( + + psihfn = lambda w: np.exp(2 * pi * 1j * om * w) * psihfnorig( (w - mu) / s) / s if derivative: _psihfn = psihfn; del psihfn psihfn = lambda w: _psihfn(w) * ( - 2 * PI * 1j * om - 2 * ((w - mu) / s**2) / ( + 2 * pi * 1j * om - 2 * ((w - mu) / s**2) / ( 1 - ((w - mu) / s)**2)**2) - elif wavelet_type == 'mhat': # mexican hat - s = opts.get('s', 1) - psihfn = lambda w: -np.sqrt(8) * s**(5/2) * PI**(1/4) / np.sqrt( + elif wavelet == 'mhat': # mexican hat + s = wavopts.get('s', 1) + psihfn = lambda w: -np.sqrt(8) * s**(5/2) * pi**(1/4) / np.sqrt( 3) * w**2 * np.exp(-s**2 * w**2 / 2) - elif wavelet_type == 'cmhat': + elif wavelet == 'cmhat': # complex mexican hat; hilbert analytic function of sombrero # can be used with synsq - s = opts.get('s', 1) - mu = opts.get('mu', 1) - psihfnshift = lambda w: 2 * np.sqrt(2/3) * PI**(-1/4) * ( + s = wavopts.get('s', 1) + mu = wavopts.get('mu', 1) + psihfnshift = lambda w: 2 * np.sqrt(2/3) * pi**(-1/4) * ( s**(5/2) * w**2 * np.exp(-s**2 * w**2 / 2) * (w >= 0)) psihfn = lambda w: psihfnshift(w - mu) - - elif wavelet_type == 'morlet': + + elif wavelet == 'morlet': # can be used with synsq for large enough `s` (e.g. >5) - mu = opts.get('mu', 2 * PI) + mu = wavopts.get('mu', 2 * pi) cs = (1 + np.exp(-mu**2) - 2 * np.exp(-3/4 * mu**2)) ** (-.5) ks = np.exp(-.5 * mu**2) - psihfn = lambda w: cs * PI**(-1/4) * (np.exp(-.5 * (mu - w)**2) + psihfn = lambda w: cs * pi**(-1/4) * (np.exp(-.5 * (mu - w)**2) - ks * np.exp(-.5 * w**2)) - - elif wavelet_type == 'shannon': - psihfn = lambda w: np.exp(-1j * w / 2) * (np.abs(w) >= PI - and np.abs(w) <= 2 * PI) - elif wavelet_type == 'hshannon': + + elif wavelet == 'shannon': + psihfn = lambda w: np.exp(-1j * w / 2) * (np.abs(w) >= pi + and np.abs(w) <= 2 * pi) + elif wavelet == 'hshannon': # hilbert analytic function of shannon transform # time decay is too slow to be of any use in synsq transform - mu = opts.get('mu', 0) + mu = wavopts.get('mu', 0) psihfnshift = lambda w: np.exp(-1j * w / 2) * ( - w >= PI and w <= 2 * PI) * (1 + np.sign(w)) + w >= pi and w <= 2 * pi) * (1 + np.sign(w)) psihfn = lambda w: psihfnshift(w - mu) - elif wavelet_type == 'hhat': # hermitian hat - psihfnshift = lambda w: 2 / np.sqrt(5) * PI**(-1 / 4) * ( + elif wavelet == 'hhat': # hermitian hat + psihfnshift = lambda w: 2 / np.sqrt(5) * pi**(-1 / 4) * ( w * (1 + w) * np.exp(-.5 * w**2)) psihfn = lambda w: psihfnshift(w - mu) - elif wavelet_type == 'hhhat': + elif wavelet == 'hhhat': # hilbert analytic function of hermitian hat; can be used with synsq - mu = opts.get('mu', 5) - psihfnshift = lambda w: 2 / np.sqrt(5) * PI**(-1/4) * ( + mu = wavopts.get('mu', 5) + psihfnshift = lambda w: 2 / np.sqrt(5) * pi**(-1/4) * ( w * (1 + w) * np.exp(-1/2 * w**2)) * (1 + np.sign(w)) psihfn = lambda w: psihfnshift(w - mu) return psihfn -def synsq_adm(wavelet_type, opts={}): +# TODO default dt = 1/N? one sample per sec unlikely +def wfilth(wavelet, N, a=1, dt=1, derivative=False, l1_norm=True): + """Outputs the FFT of the wavelet of family and options in `wavelet`, + of length N at scale a. + + Note that the output is made so that the inverse fft of the + result is zero-centered in time. This is important for + convolving with the derivative(dpsih). To get the correct + output, perform an ifftshift. That is, + psi = ifftshift(ifft(psih)) + xfilt = ifftshift(ifft(fft(x) * psih)) + + Inputs: + type: wavelet type (see help wfiltfn) + N: number of samples to calculate + a: wavelet scale parameter (default = 1) + opt: wavelet options (see help wfiltfn) + opt.dt: delta t (sampling period, default = 1) + important for properly scaling dpsih + + Outputs: + psih: wavelet sampling in frequency domain (for use in fft) + dpsih: derivative of same wavelet, sampled in frequency domain (for fft) + xi: associated fourier domain frequencies of the samples. + + --------------------------------------------------------------------------- + Synchrosqueezing Toolbox + Authors: Eugene Brevdo (http://www.math.princeton.edu/~ebrevdo/) + --------------------------------------------------------------------------- + """ + if not np.log2(N).is_integer(): + raise ValueError(f"`N` must be a power of 2 (got {N})") + + xi = (2*pi/N) * np.hstack([np.arange(N//2 + 1), + np.arange(-N//2 + 1, 0)]) + psihfn = wfiltfn(wavelet) + + # sample FT of wavelet at scale `a`, normalize energy + # `* (-1)^[0,1,...]` = frequency-domain spectral reversal + # to center time-domain wavelet + norm = 1 if l1_norm else np.sqrt(a) + psih = psihfn(a * xi) * norm * (-1)**np.arange(N) + + # Sometimes bump gives a NaN when it means 0 + if 'bump' in wavelet: + psih = replace_at_inf_or_nan(psih, 0) + + if derivative: + # discretized freq-domain derivative of trigonometric interpolant of psih + # http://wavelets.ens.fr/ENSEIGNEMENT/COURS/UCSB/farge_ann_rev_1992.pdf + dpsih = (1j * xi / dt) * psih # `dt` relevant for phase transform + return psih, dpsih + else: + return psih + + +def adm_ssq(wavelet): """Calculate the synchrosqueezing admissibility constant, the term - R_\psi in Eq. 3 of [1]. Note, here we multiply R_\psi by the inverse of - log(2)/nv (found in Alg. 1 of [1]). - + R_\psi in Eq. 3 of [1]. + Uses numerical intergration. - + # Arguments: - wavelet_type: str. See `wfiltfn`. + wavelet: str. See `wfiltfn`. opts: dict. Options. See `wfiltfn`. - + # Returns: - Css: proportional to 2 * integral(conj(f(w)) / w, w=0..inf) - + Css: integral(conj(wavelet_fn(w)) / w, w=0..inf) + # References: 1. G. Thakur, E. Brevdo, N.-S. Fučkar, and H.-T. Wu, - "The Synchrosqueezing algorithm for time-varying spectral analysis: + "The Synchrosqueezing algorithm for time-varying spectral analysis: robustness properties and new paleoclimate applications", Signal Processing, 93:1079-1094, 2013. - + + 2. I. Daubechies, J. Lu, H.T. Wu, "Synchrosqueezed Wavelet Transforms: + an empricial mode decomposition-like tool", + Applied and Computational Harmonic Analysis 30(2):243-261, 2011. """ - psihfn = wfiltfn(wavelet_type, opts) - Css = lambda x: quadgk(np.conj(psihfn(x)) / x, 0, np.inf) - - # Normalization constant, due to logarithmic scaling - # in wavelet transform - _Css = Css; del Css - Css = lambda x: _Css(x) / np.sqrt(2 * PI) * 2 * np.log(2) - + psihfn = wfiltfn(wavelet) + Css = quadgk(lambda w: np.conj(psihfn(w)) / w, 0., np.inf)[0] return Css +def adm_cwt(wavelet): + """Calculate cwt admissibility constant int(|f(w)|^2/w, w=0..inf) as + per Eq. (4.67) of [1]. + + 1. Mallat, S., Wavelet Tour of Signal Processing 3rd ed. + """ + wavelet = wavelet if isinstance(wavelet, tuple) else (wavelet, {}) + wavelet, opts = wavelet + + if wavelet == 'sombrero': + s = opts.get('s', 1) + Cpsi = (4/3) * s * np.sqrt(pi) + elif wavelet == 'shannon': + Cpsi = np.log(2) + else: + psihfn = wfiltfn(wavelet) + Cpsi = quadgk(lambda w: np.conj(psihfn(w)) * psihfn(w) / w, + 0., np.inf)[0] + return Cpsi + + +# TODO never reviewed def buffer(x, n, p=0, opt=None): """Mimic MATLAB routine to generate buffer array @@ -237,16 +320,15 @@ def buffer(x, n, p=0, opt=None): x: np.ndarray. Signal array. n: int. Number of data segments. p: int. Number of values to overlap - opt: str. Initial condition options. Default sets the first `p` + opt: str. Initial condition options. Default sets the first `p` values to zero, while 'nodelay' begins filling the buffer immediately. # Returns: result : (n,n) ndarray Buffer array created from x. - + # References: - ryanjdillon: https://stackoverflow.com/questions/38453249/ - is-there-a-matlabs-buffer-equivalent-in-numpy#answer-40105995 + ryanjdillon: https://stackoverflow.com/a/40105995/10133797 """ if opt not in ('nodelay', None): raise ValueError('{} not implemented'.format(opt)) @@ -259,8 +341,8 @@ def buffer(x, n, p=0, opt=None): else: # Start with `p` zeros result = np.hstack([np.zeros(p), x[:n-p]]) - i = n-p - + i = n - p + # Make 2D array result = np.expand_dims(result, axis=0) result = list(result) @@ -280,3 +362,76 @@ def buffer(x, n, p=0, opt=None): i += (n - p) return np.vstack(result).T + + +def _assert_positive_integer(g, name=''): + if not (g > 0 and float(g).is_integer()): + raise ValueError(f"'{name}' must be a positive integer (got {g})") + + +def process_scales(scales, len_x, nv=None, na=None, get_params=False): + """Makes scales if `scales` is a string, else validates the array, + and returns relevant parameters if requested. + + - Ensures, if array, `scales` is 1D, or 2D with last dim == 1 + - Ensures, if string, `scales` is one of ('log', 'linear') + - If `get_params`, also returns (`freqscale`, `nv`, `na`) + - `freqscale`: inferred from `scales` if it's an array + - `nv`, `na`: computed newly only if not already passed + """ + def _infer_freqscale(scales): + th = 1e-15 if scales.dtype == np.float64 else 2e-7 + if np.mean(np.abs(np.diff(scales, 2, axis=0))) < th: + freqscale = 'linear' + elif np.mean(np.abs(np.diff(np.log(scales), 2, axis=0))) < th: + freqscale = 'log' + else: + raise ValueError("could not infer `freqscale` from `scales`; " + "`scales` array must be linear or logarithmic.") + return freqscale + + def _process_args(scales, nv, na): + if isinstance(scales, str): + if scales not in ('log', 'linear'): + raise ValueError("`scales`, if string, must be one of: log, " + "linear (got %s)" % scales) + elif (na is None and nv is None): + raise ValueError("must pass one of `na`, `nv`, if `scales` " + "isn't array") + freqscale = scales + elif isinstance(scales, np.ndarray): + if scales.squeeze().ndim != 1: + raise ValueError("`scales`, if array, must be 1D " + "(got shape %s)" % scales.shape) + + freqscale = _infer_freqscale(scales) + if na is not None: + print(WARN, "`na` is ignored if `scales` is an array") + na = len(scales) + else: + raise TypeError("`scales` must be a string or Numpy array " + "(got %s)" % type(scales)) + return freqscale, na + + freqscale, na = _process_args(scales, nv, na) + + # compute params + n_up, *_ = p2up(len_x) + noct = np.log2(n_up) - 1 + if nv is None: + nv = na / noct + elif na is None: + na = int(noct * nv) + _assert_positive_integer(noct, 'noct') + _assert_positive_integer(nv, 'nv') + + # make `scales` if passed string + if isinstance(scales, str): + if freqscale == 'log': + scales = np.power(2 ** (1 / nv), np.arange(1, na + 1)) + elif freqscale == 'linear': + scales = np.linspace(1, na, na) # ??? should `1` be included? + scales = scales.reshape(-1, 1) # ensure 2D for mult / div later + + return (scales if not get_params else + (scales, freqscale, na, nv)) diff --git a/ssqueezepy/viz_toolkit.py b/ssqueezepy/viz_toolkit.py new file mode 100644 index 00000000..ed417cb2 --- /dev/null +++ b/ssqueezepy/viz_toolkit.py @@ -0,0 +1,80 @@ +import numpy as np +import matplotlib.pyplot as plt + + +def imshow(data, norm=None, complex=None, abs=0, show=1, w=1, h=1, + ridge=0, yticks=None, **kw): + kw['interpolation'] = kw.get('interpolation', 'none') + if norm is None: + mx = np.max(np.abs(data)) + vmin, vmax = -mx, mx + else: + vmin, vmax = norm + + if abs: + kw['cmap'] = kw.get('cmap', 'bone') + plt.imshow(np.abs(data), vmin=0, vmax=vmax, **kw) + else: + kw['cmap'] = kw.get('cmap', 'bwr') + if (complex is None and np.sum(np.abs(np.imag(data))) < 1e-8) or ( + complex is False): + plt.imshow(np.real(data), vmin=vmin, vmax=vmax, **kw) + else: + fig, axes = plt.subplots(1, 2) + axes[0].imshow(data.real, vmin=vmin, vmax=vmax, **kw) + axes[1].imshow(data.imag, vmin=vmin, vmax=vmax, **kw) + plt.subplots_adjust(left=0, right=1, bottom=0, top=1, + wspace=0, hspace=0) + plt.gcf().set_size_inches(14 * w, 8 * h) + + if ridge: + data_mx = np.where(np.abs(data) == np.abs(data).max(axis=0)) + plt.scatter(data_mx[1], data_mx[0], color='r', s=4) + if yticks is not None: + plt.gca().set_yticklabels(yticks) + if show: + plt.show() + + +def plot(x, y=None, size=0, show=False, ax_equal=False, complex=0, **kw): + if y is None: + if complex: + plt.plot(x.real, **kw) + plt.plot(x.imag, **kw) + else: + plt.plot(x, **kw) + else: + if complex: + plt.plot(x, y.real, **kw) + plt.plot(x, y.imag, **kw) + else: + plt.plot(x, y.real, **kw) + _scale_plot(plt.gcf(), plt.gca(), size=size, show=show, ax_equal=ax_equal) + + +def scat(x, y=None, size=0, show=False, ax_equal=False, s=18, **kw): + if y is None: + plt.scatter(np.arange(len(x)), x, s=s, **kw) + else: + plt.scatter(x, y, s=s, **kw) + _scale_plot(plt.gcf(), plt.gca(), size=size, show=show, ax_equal=ax_equal) + + +def _scale_plot(fig, ax, size=True, show=False, ax_equal=False): + xmin, xmax = ax.get_xlim() + rng = xmax - xmin + ax.set_xlim(xmin + .018 * rng, xmax - .018 * rng) + if size: + fig.set_size_inches(15, 7) + if ax_equal: + yabsmax = max(np.abs([*ax.get_ylim()])) + mx = max(yabsmax, max(np.abs([xmin, xmax]))) + ax.set_xlim(-mx, mx) + ax.set_ylim(-mx, mx) + fig.set_size_inches(8, 8) + if show: + plt.show() + + +def plotenergy(x, axis=1, **kw): + plot(np.sum(np.abs(x) ** 2, axis=axis), **kw) diff --git a/ssqueezepy/wavelet_transforms.py b/ssqueezepy/wavelet_transforms.py index 851899f2..e31bc2c8 100644 --- a/ssqueezepy/wavelet_transforms.py +++ b/ssqueezepy/wavelet_transforms.py @@ -4,16 +4,18 @@ # (https://github.com/ebrevdo/synchrosqueezing/) import numpy as np -from .utils import padsignal, wfiltfn +from .algos import find_closest, indexed_sum, replace_at_inf_or_nan -EPS = np.finfo(np.float64).eps # machine epsilon for float64 + +EPS = np.finfo(np.float64).eps # machine epsilon for float64 # TODO float32? PI = np.pi -def synsq_squeeze(Wx, w, t, nv=None, opts={}): +def synsq_squeeze(Wx, w, scales, t, transform='cwt', freqscale='log', nv=None, + squeezing='full'): """Calculates the synchrosqueezed CWT or STFT of `x`. Used internally by - `synsq_cwt_fw` and `synsq_stft_fw`. - + `synsq_cwt_fwd` and `synsq_stft_fwd`. + # Arguments: Wx or Sx: np.ndarray. CWT or STFT of `x`. w: np.ndarray. Phase transform at same locations in T-F plane. @@ -22,231 +24,167 @@ def synsq_squeeze(Wx, w, t, nv=None, opts={}): opts: dict. Options: 'transform': ('CWT', 'STFT'). Underlying time-frequency transform. 'freqscale': ('log', 'linear'). Frequency bins/divisions. - 'findbins': ('min', 'direct'). Method to find bins. - 'direct' is faster. 'squeezing': ('full', 'measure'). Latter corresponds to approach in [3], which is not invertible but has better - robustness properties in some cases. - + robustness properties in some cases; not recommended + unless you know what you're doing. + # Returns: Tx: synchrosqueezed output. fs: associated frequencies. - - Note the multiplicative correction term x in `synsq_cwt_squeeze_mex`, - required due to the fact that the squeezing integral of Eq. (2.7), in, - [1], is taken w.r.t. dlog(a). This correction term needs to be included + + Note the multiplicative correction term x in `synsq_cwt_squeeze_mex`, + required due to the fact that the squeezing integral of Eq. (2.7), in, + [1], is taken w.r.t. dlog(a). This correction term needs to be included as a factor of Eq. (2.3), which we implement here. A more detailed explanation is available in Sec. III of [2]. Note the constant multiplier log(2)/nv has been moved to the inverse of the normalization constant, as calculated in `synsq_adm`. - + # References: 1. I. Daubechies, J. Lu, H.T. Wu, "Synchrosqueezed Wavelet Transforms: an empricial mode decomposition-like tool", Applied and Computational Harmonic Analysis, 30(2):243-261, 2011. - + 2. G. Thakur, E. Brevdo, N.-S. Fučkar, and H.-T. Wu, - "The Synchrosqueezing algorithm for time-varying spectral analysis: + "The Synchrosqueezing algorithm for time-varying spectral analysis: robustness properties and new paleoclimate applications", Signal Processing, 93:1079-1094, 2013. - - 3. G. Thakur and H.-T. Wu, "Synchrosqueezing-based Recovery of - Instantaneous Frequency from Nonuniform Samples", + + 3. G. Thakur and H.-T. Wu, "Synchrosqueezing-based Recovery of + Instantaneous Frequency from Nonuniform Samples", SIAM Journal on Mathematical Analysis, 43(5):2078-2095, 2011. """ - def _squeeze(w, Wx, Wx_scales, fs, dfs, scaleterm, na, N, lfm, lfM, opts): - def _vectorized(scaleterm): # possible to optimize further - if len(scaleterm.shape) == 1: - scaleterm = np.expand_dims(scaleterm, 1) - if v1: - _k = np.round(w * dfs) - _k[np.where(np.isnan(_k))] = len(fs) - _k_ones = np.ones(_k.size) - k = np.min((np.max((_k.flatten(), 1*_k_ones), axis=0), - len(fs)*_k_ones), axis=0).reshape(*_k.shape) - elif v2: # TESTED - _k = 1 + np.round(na / (lfM - lfm) * (np.log2(w) - lfm)) - _k[np.where(np.isnan(_k))] = len(fs) - _k_ones = np.ones(_k.size) - k = np.min((np.max((_k.flatten(), 1*_k_ones), axis=0), - na*_k_ones), axis=0).reshape(*_k.shape) - elif v3: - w_rep = np.matlib.repmat(w[None].flatten(), len(fs), 1).reshape( - len(fs), *w.shape) - _k = w_rep - fs.reshape(len(fs), 1, 1) - _k[np.where(np.isnan(_k))] = len(fs) - k = np.min(np.abs(_k), axis=0) - - k = np.floor(k).astype('int32') - 1 # MAT to py idx - Ws_prod = Wx * scaleterm - - for b in range(N): - for ai in range(len(Wx_scales)): - Tx[k[ai, b], b] += Ws_prod[ai, b] - return Tx - - def _for_loop(): # much slower; tested 11x slowdown - if v1: - for b in range(N): - for ai in range(len(Wx_scales)): - _k = np.round(w[ai, b] * dfs) - k = min(max(_k, 1), len(fs)) if not np.isnan(_k) else len(fs) - - k = int(k - 1) # MAT to py idx - Tx[k, b] += Wx[ai, b] * scaleterm[ai] - elif v2: - for b in range(N): - for ai in range(len(Wx_scales)): - _k = 1 + np.round(na / (lfM - lfm) * ( - np.log2(w[ai, b]) - lfm)) - k = min(max(_k, 1), na) if not np.isnan(_k) else len(fs) - - k = int(k - 1) # MAT to py idx - Tx[k, b] += Wx[ai, b] * scaleterm[ai] - elif v3: - for b in range(N): - for ai in range(len(Wx_scales)): - k = np.min(np.abs(w[ai, b] - fs)) - - k = int(k - 1) # MAT to py idx - Tx[k, b] += Wx[ai, b] * scaleterm[ai] - return Tx - - # must cast to complex else value assignment discards imaginary component - Tx = np.zeros((len(fs), Wx.shape[1])).astype('complex128') - - # do squeezing by finding which frequency bin each phase transform - # point w(ai, b) lands in - # look only at points where w(ai, b) is positive and finite - v1 = (opts['findbins'] == 'direct') and (opts['freqscale'] == 'linear') - v2 = (opts['findbins'] == 'direct') and (opts['freqscale'] == 'log') - v3 = (opts['findbins'] == 'min') - - Tx = _vectorized(scaleterm) - - if opts['transform'] == 'CWT': - Tx *= (1 / nv) - Tx *= (fs[1] - fs[0]) - - return Tx, fs - - def _compute_associated_frequencies(na, N, fm, fM, dt, opts): + def _squeeze(w, Wx, fs, transform, freqscale): + # incorporate threshold by zeroing out Inf values, so they get ignored + Wx = replace_at_inf_or_nan(Wx, ref=w, replacement=0) + # reassign indeterminate (ignored per above anyway) to avoid warnings + w = replace_at_inf_or_nan(w, ref=w, replacement=fs[-1]) + + # do squeezing by finding which frequency bin each phase transform point + # w[a, b] lands in (i.e. to which f in fs each w[a, b] is closest to) + # equivalent to argmin(abs(w[a, b] - fs)) for every a, b + k = (find_closest(w, fs) if freqscale != 'log' else + find_closest(np.log2(w), np.log2(fs))) + + dfs = np.diff(fs, axis=0) + dfs = np.array([dfs[0] - (dfs[1] - dfs[0]), *dfs]).reshape(-1, 1) + da = np.diff(scales, axis=0) + da = np.array([da[0] - (da[1] - da[0]), *da]).reshape(-1, 1) + + # Tx[k[i, j], j] += Wx[i, j] + sc = 1 #scales.reshape(-1, 1) + # ??? what is dz? dz=1, Mallat pg 81 bottom + # Tx = indexed_sum(Wx * da / dfs / nv / sc, k) + # log(2) / nv == diff(log(scales))[0] + Tx = indexed_sum(Wx / np.sqrt(scales) * np.log(2) / nv, k) + + # if transform == 'cwt': + # ??? ref[1]-pg6, don't we need diff(scales)? and /= dw not *=? + # Tx *= (1 / nv) # ??? what's this + # Tx *= (fs[1] - fs[0]) # ??? and this; shouldn't it be log2 if log? + return Tx + + def _compute_associated_frequencies(t, transform, freqscale): + dT = t[-1] - t[0] + dt = t[1] - t[0] + # normalized frequencies to map discrete-domain to physical: + # f[[cycles/samples]] -> f[[cycles/second]] + # maximum measurable (Nyquist) frequency of data + fM = 1 / (2 * dt) + # minimum measurable (fundamental) frequency of data + fm = 1 / dT + + # `na` is number of scales for CWT, number of freqs for STFT + na, N = Wx.shape + # frequency divisions `w_l` to search over in Synchrosqueezing - if opts['freqscale'] == 'log': - lfm = np.log2(fm) - lfM = np.log2(fM) - _fs = fm * np.power(fM / fm, np.arange(na - 1) / (np.floor(na) - 1)) - fs = np.hstack([_fs, fM]) - dfs = None - elif opts['freqscale'] == 'linear': - if opts['transform'] == 'CWT': + if freqscale == 'log': + fs = fm * np.power(fM / fm, np.arange(na) / (na - 1)) + else: + if transform == 'cwt': fs = np.linspace(fm, fM, na) - elif opts['transform'] == 'STFT': + else: # 'stft' + # ??? seems to be 0 to f_sampling/2, but why use N? fs = np.linspace(0, 1, N) / dt fs = fs[:N // 2] - dfs = 1 / (fs[1] - fs[0]) - lfm, lfM = None, None - return fs, dfs, lfm, lfM - - def _process_opts(opts): - if 'freqscale' not in opts: - if opts['transform'] == 'CWT': - opts['freqscale'] = 'log' - elif opts['transform'] == 'STFT': - opts['freqscale'] = 'linear' - opts['findbins'] = opts.get('findbins', 'direct') - opts['squeezing'] = opts.get('squeezing', 'full') - - return opts - - opts = _process_opts(opts) - - dt = t[1] - t[0] - dT = t[-1] - t[0] - - # maximum measurable (Nyquist) frequency of data - fM = 1 / (2 * dt) - # minimum measurable (fundamental) frequency of data - fm = 1 / dT - - # `na` is number of scales for CWT, number of freqs for STFT - na, N = Wx.shape - fs, dfs, lfm, lfM = _compute_associated_frequencies(na, N, fm, fM, dt, opts) - - if opts['transform'] == 'CWT': - Wx_scales = np.power(2 ** (1 / nv), - np.expand_dims(np.arange(1, na + 1), 1)) - scaleterm = np.power(Wx_scales, -.5) - elif opts['transform'] == 'STFT': - Wx_scales = np.linspace(fm, fM, na) - scaleterm = np.ones(Wx_scales.shape) - - # measure version from reference [3] - if opts['squeezing'] == 'measure': - Wx = np.ones(Wx.shape) / Wx.shape[0] - - # incorporate threshold by zeroing out Inf values, so they get ignored below - Wx[np.isinf(w)] = 0 - - Tx, fs = _squeeze(w, Wx, Wx_scales, fs, dfs, scaleterm, - na, N, lfm, lfM, opts) - # MEX version, deprecated (above code has been reworked to attain - # similar speed with JIT compiler) - # Tx = 1/nv * synsq_cwt_squeeze_mex(Wx, w, as, fs, ones[fs.shape], lfm, lfM) + return fs + + def _process_args(w, transform, freqscale, squeezing): + if w.min() < 0: + raise ValueError("found negatives in `w`") + if transform not in ('cwt', 'stft'): + raise ValueError("`transform` must be one of: cwt, stft " + "(got %s)" % squeezing) + if freqscale is None: + freqscale = 'log' if transform == 'cwt' else 'linear' + if squeezing not in ('full', 'measure'): + raise ValueError("`squeezing` must be one of: full, measure " + "(got %s)" % squeezing) + return freqscale + + freqscale = _process_args(w, transform, freqscale, squeezing) + fs = _compute_associated_frequencies(t, transform, freqscale) + + if squeezing == 'measure': # from reference [3] + Wx = np.ones(Wx.shape) / len(Wx) + + Tx = _squeeze(w, Wx, fs, transform, freqscale) return Tx, fs +# TODO is this just repeating above or some difference? def synsq_cwt_squeeze(Wx, w, t, nv): """Calculates the synchrosqueezed transform of `f` on a logarithmic scale. - Used internally by `synsq_cwt_fwd`. - + Used internally by `synsq_cwt_fwd`. # TODO no it's not; wtf is this? + # Arguments: Wx: np.ndarray. Wavelet transform of `x`. - w: np.ndarray. Estimate of frequency locations in `Wx` + w: np.ndarray. Estimate of frequency locations in `Wx` (see `synsq_cwt_fwd`). t: np.ndarray. Time vector. nv: int. Number of voices. - + # Returns: Tx: synchrosqueezed output. fs: associated frequencies. - - Note the multiplicative correction term `f` in `_cwt_squeeze`, required + + Note the multiplicative correction term `f` in `_cwt_squeeze`, required due to the fact that the squeezing integral of Eq. (2.7), in, [1], is taken - w.r.t. dlog(a). This correction term needs to be included as a factor of + w.r.t. dlog(a). This correction term needs to be included as a factor of Eq. (2.3), which we implement here. - + + # TODO understand below A more detailed explanation is available in Sec. III of [2]. Specifically, this is an implementation of Sec. IIIC, Alg. 1. Note the constant multiplier log(2)/nv has been moved to the inverse of the normalization constant, as calculated in `synsq_adm`. - + # References: 1. I. Daubechies, J. Lu, H.T. Wu, "Synchrosqueezed Wavelet Transforms: a tool for empirical mode decomposition", 2010. - + 2. E. Brevdo, N.S. Fučkar, G. Thakur, and H-T. Wu, "The Synchrosqueezing algorithm: a robust analysis tool for signals with time-varying spectrum," 2011. """ - def _cwt_squeeze(Wx, w, Wx_scales, fs, dfs, N, lfm, lfM): + def _cwt_squeeze(Wx, w, scales, fs, dfs, N, lfm, lfM): Tx = np.zeros(Wx.shape) for b in range(N): - for ai in range(len(Wx_scales)): + for ai in range(len(scales)): if not np.isinf(w[ai, b]) and w[ai, b] > 0: - # find w_l nearest to w[ai, b] - k = int(np.min(np.max( - 1 + np.floor(na / (lfM - lfm) * (np.log2(w[ai, b]) - lfm)), - 0), na - 1)) - Tx[k, b] += Wx[ai, b] * Wx_scales[ai] ** (-0.5) - + # find w_l nearest to w[ai, b] + k = int(np.min(np.max( + 1 + np.floor(na / (lfM - lfm) * (np.log2(w[ai, b]) - lfm)), + 0), na - 1)) + Tx[k, b] += Wx[ai, b] * scales[ai] ** (-0.5) return Tx dt = t[1] - t[0] dT = t[-1] - t[0] - + # Maximum measurable frequency of data #fM = 1/(4*dt) # wavelet limit - tested fM = 1/(2*dt) # standard @@ -256,14 +194,14 @@ def _cwt_squeeze(Wx, w, Wx_scales, fs, dfs, N, lfm, lfM): na, N = Wx.shape - Wx_scales = np.power(2 ** (1 / nv), np.expand_dims(np.arange(1, na + 1))) - # dWx_scales = np.array([1, np.diff(Wx_scales)]) + scales = np.power(2 ** (1 / nv), np.expand_dims(np.arange(1, na + 1))) + # dscales = np.array([1, np.diff(scales, axis=0)]) lfm = np.log2(fm) lfM = np.log2(fM) fs = np.power(2, np.linspace(lfm, lfM, na)) - #dfs = np.array([fs[0], np.diff(fs)]) - + #dfs = np.array([fs[0], np.diff(fs, axis=0)]) + # Harmonics of diff. frequencies but same magniude have same |Tx| dfs = np.ones(fs.shape) @@ -271,212 +209,110 @@ def _cwt_squeeze(Wx, w, Wx_scales, fs, dfs, N, lfm, lfM): Tx = np.zeros(Wx.shape) else: Tx = (1 / nv) * _cwt_squeeze( - Wx, w, Wx_scales, fs, dfs, N, lfm, lfM) - + Wx, w, scales, fs, dfs, N, lfm, lfM) return Tx -def phase_cwt(Wx, dWx, opts={}): +def phase_cwt(Wx, dWx, difftype='direct', gamma=None): """Calculate the phase transform at each (scale, time) pair: w[a, b] = Im((1/2pi) * d/db (Wx[a,b]) / Wx[a,b]) Uses direct differentiation by calculating dWx/db in frequency domain (the secondary output of `cwt_fwd`, see `cwt_fwd`) - + This is the analytic implementation of Eq. (7) of [1]. - + # Arguments: Wx: np.ndarray. wavelet transform of `x` (see `cwt_fwd`). dWx: np.ndarray. Samples of time derivative of wavelet transform of `x` (see `cwt_fwd`). opts. dict. Options: 'gamma': wavelet threshold (default: sqrt(machine epsilon)) - + # Returns: w: phase transform, w.shape == Wx.shape. - + # References: 1. G. Thakur, E. Brevdo, N.-S. Fučkar, and H.-T. Wu, - "The Synchrosqueezing algorithm for time-varying spectral analysis: - robustness properties and new paleoclimate applications," + "The Synchrosqueezing algorithm for time-varying spectral analysis: + robustness properties and new paleoclimate applications," Signal Processing, 93:1079-1094, 2013. - - 2. I. Daubechies, J. Lu, H.T. Wu, "Synchrosqueezed Wavelet Transforms: - an empricial mode decomposition-like tool", + + 2. I. Daubechies, J. Lu, H.T. Wu, "Synchrosqueezed Wavelet Transforms: + an empricial mode decomposition-like tool", Applied and Computational Harmonic Analysis 30(2):243-261, 2011. """ - if opts.get('gamma', None) is None: - opts['gamma'] = np.sqrt(EPS) - - # Calculate phase transform for each `ai`, normalize by (2 * pi) - if opts.get('dtype', None) == 'phase': + # Calculate phase transform for each `ai`, normalize by 2pi + if difftype == 'phase': + # TODO gives bad results; shouldn't we divide by Wx? also gives w < 0 u = np.unwrap(np.angle(Wx)).T - w = np.array([np.diff(u), u[-1] - u[0]]).T / (2 * PI) + w = np.vstack([np.diff(u, axis=0), u[-1] - u[0]]).T + # w = np.abs(np.imag(w / Wx)) <- does not help, nor does simply abs(w) else: - w = np.abs(np.imag(dWx / Wx / (2 * PI))) + w = np.abs(np.imag(dWx / Wx)) # equivalent to abs(dWx) / abs(Wx) + w /= (2 * PI) - w[np.abs(Wx) < opts['gamma']] = np.inf + gamma = gamma or np.sqrt(EPS) + w[np.abs(Wx) < gamma] = np.inf return w -def phase_cwt_num(Wx, dt, opts={}): +def phase_cwt_num(Wx, dt, difforder=4, gamma=None): """Calculate the phase transform at each (scale, time) pair: w[a, b] = Im((1/2pi) * d/db (Wx[a,b]) / Wx[a,b]) Uses numerical differentiation (1st, 2nd, or 4th order). - + This is a numerical differentiation implementation of Eq. (7) of [1]. - + # Arguments: Wx: np.ndarray. Wavelet transform of `x` (see `cwt_fwd`). dt: int. Sampling period (e.g. t[1] - t[0]). opts. dict. Options: 'dorder': int (1, 2, 4). Differences order. (default = 4) 'gamma': float. Wavelet threshold. (default = sqrt(machine epsilon)) - + # Returns: w: demodulated FM-estimates, w.shape == Wx.shape. - + # References: 1. G. Thakur, E. Brevdo, N.-S. Fučkar, and H.-T. Wu, - "The Synchrosqueezing algorithm for time-varying spectral analysis: - robustness properties and new paleoclimate applications," + "The Synchrosqueezing algorithm for time-varying spectral analysis: + robustness properties and new paleoclimate applications," Signal Processing, 93:1079-1094, 2013. """ - def _differentiate(Wx, dt, opts): - if opts['dorder'] == 1: - w = np.array([Wx[:, 1:] - Wx[:, :-1], - Wx[:, 0] - Wx[:, -1]]) - w /= dt - elif opts['dorder'] == 2: + # unreliable; bad results on high freq pure tones + def _differentiate(Wx, dt): + if difforder in (2, 4): # append for differentiating - Wxr = np.array([Wx[:, -2:], Wx, Wx[:, :2]]) + Wxr = np.hstack([Wx[:, -2:], Wx, Wx[:, :2]]) + + if difforder == 1: + w = np.hstack([Wx[:, 1:] - Wx[:, :-1], + Wx[:, :1] - Wx[:, -1:]]) + w /= dt + elif difforder == 2: # calculate 2nd-order forward difference w = -Wxr[:, 4:] + 4 * Wxr[:, 3:-1] - 3 * Wxr[:, 2:-2] w /= (2 * dt) - elif opts['dorder'] == 4: + elif difforder == 4: # calculate 4th-order central difference w = -Wxr[:, 4:] w += Wxr[:, 3:-1] * 8 w -= Wxr[:, 1:-3] * 8 w += Wxr[:, 0:-4] w /= (12 * dt) - return w - def _process_opts(opts): - # order of differentiation (1, 2, or 4) - opts['dorder'] = opts.get('dorder', 4) - - # epsilon from Daubechies, H-T Wu, et al. - # gamma from Brevdo, H-T Wu, et al. - opts['gamma'] = opts.get('gamma', np.sqrt(EPS)) - - if opts['dorder'] not in (1, 2, 4): - raise ValueError("Differentiation order %d not supported" - % opts['dorder']) - return opts - - opts = _process_opts(opts) - - w = _differentiate(Wx, dt, opts) - w[np.abs(Wx) < opts['gamma']] = np.nan - + # epsilon from Daubechies, H-T Wu, et al. + # gamma from Brevdo, H-T Wu, et al. + gamma = gamma or np.sqrt(EPS) + if difforder not in (1, 2, 4): + raise ValueError("`difforder` must be one of: 1, 2, 4 " + "(got %s)" % difforder) + + w = _differentiate(Wx, dt) + w[np.abs(Wx) < gamma] = np.nan + # calculate inst. freq for each `ai`, normalize by (2*pi) for true freq w = np.real(-1j * w / Wx) / (2 * PI) - + w = np.abs(w) # ??? not in original implem., but otherwise w may be < 0 return w - - -def cwt_fwd(x, wavelet_type, nv=32, dt=1, opts={}): - """Forward continuous wavelet transform, discretized, as described in - Sec. 4.3.3 of [1] and Sec. IIIA for [2]. This algorithm uses the FFT and - samples the wavelet atoms in the Fourier domain. Options such as padding - of the original signal are allowed. Returns the vector of scales and, if - requested, the analytic time-derivative of the wavelet transform (as - described in Sec. IIIB of [2]). - - # Arguments: - x: np.ndarray. Input signal vector, length `n` (need not be dyadic). - wavelet_type: str. See `wfiltfn`. - nv: int. Number of voices. Suggested >= 32. - dt: int. sampling period. - opts: dict. Options: - 'padtype': ('symmetric', 'replicate', 'circular'). Type of padding. - (default = 'symmetric') - 'rpadded': bool. Whether to return padded Wx and dWx. - (default = False) - 'type', 's', 'mu', ...: str. Wavelet options (see `wfiltfn`). - - # Returns: - Wx: (na x n) size matrix (rows = scales, cols = times), containing - samples of the CWT of `x`. - Wx_scales: `na` length vector containing the associated scales. - dWx: (na x n) size matrix containing samples of the time-derivatives - of the CWT of `x`. - xMean: mean of padded `x`. - - # References: - 1. Mallat, S., Wavelet Tour of Signal Processing 3rd ed. - - 2. G. Thakur, E. Brevdo, N.-S. Fučkar, and H.-T. Wu, - "The Synchrosqueezing algorithm for time-varying spectral analysis: - robustness properties and new paleoclimate applications," - Signal Processing, 93:1079-1094, 2013. - """ - opts['padtype'] = opts.get('padtype', 'symmetric') - opts['rpadded'] = opts.get('rpadded', 0) - - n = len(x) - - # pad x first - x, N, n1, n2 = padsignal(x, opts['padtype']) - - xMean = np.mean(x) - x -= xMean - - # choosing more than this means the wavelet window becomes too short - noct = np.log2(N) - 1 - assert(noct > 0 and noct % 1 == 0) - assert(nv > 0 and nv % 1 == 0) - assert(dt > 0) - assert(not np.any(np.isnan(x))) - - na = int(noct * nv) - Wx_scales = np.power(2 ** (1 / nv), np.arange(1, na + 1)) - - # must cast to complex else value assignment discards imaginary component - Wx = np.zeros((na, N)).astype('complex128') - dWx = Wx.copy() - opts['dt'] = dt - - # x = x.T # already shaped as a row vector - xh = np.fft.fft(x) - - # for each octave - # reworked this part to not use `wfilth`, which slows things down a lot - # due to branching and temp objects; see that function for more comments - k = np.arange(N) - xi = np.zeros((1, N)) - xi[:, :N // 2] = 2 * PI / N * np.arange(N // 2) - xi[:, N // 2 + 1:] = 2 * PI / N * np.arange(-N // 2 + 1, 0) - psihfn = wfiltfn(wavelet_type, opts) - - for ai in range(na): - a = Wx_scales[ai] - psih = psihfn(a * xi) * np.sqrt(a) / np.sqrt(2 *PI) * (-1)**k - dpsih = (1j * xi / opts['dt']) * psih - - xcpsi = np.fft.ifftshift(np.fft.ifft(psih * xh)) - Wx[ai] = xcpsi - - dxcpsi = np.fft.ifftshift(np.fft.ifft(dpsih * xh)) - dWx[ai] = dxcpsi - - # shorten W to proper size - if not opts['rpadded']: - Wx = Wx[ :, n1:n1 + n] - dWx = dWx[:, n1:n1 + n] - - # output for graphing purposes; scale by `dt` - Wx_scales *= dt - - return Wx, Wx_scales, dWx, xMean diff --git a/tests/__init__.py b/tests/__init__.py new file mode 100644 index 00000000..e69de29b diff --git a/tests/reconstruction_test.py b/tests/reconstruction_test.py new file mode 100644 index 00000000..bf8bb137 --- /dev/null +++ b/tests/reconstruction_test.py @@ -0,0 +1,70 @@ +import pytest +import numpy as np +from ssqueezepy import ssq_cwt, issq_cwt +from ssqueezepy import cwt, icwt +from ssqueezepy.toolkit import mad_rms + + +#### Helper methods ########################################################## +def _t(min, max, N): + return np.linspace(min, max, N, endpoint=False) + +def cos_f(freqs, N=128, phi=0): + return np.concatenate([np.cos(2 * np.pi * f * (_t(i, i + 1, N) + phi)) + for i, f in enumerate(freqs)]) + +#### Test signals ############################################################ +def fast_transitions(N): + x = cos_f([.3, .3, 127, 40, 20, 4, 2, 1], N) + ts = _t(0, len(x) / N, len(x)) + return x, ts + +def echirp(N): + t = _t(0, 10, N) + return np.cos(2 * np.pi * 3 * np.exp(t / 3)), t + +def lchirp(N): + t = _t(0, 10, N) + return np.cos(np.pi * t**2), t + +#### Tests ################################################################### +test_fns = (echirp, lchirp, fast_transitions) +wavelet = ('morlet', {'mu': 5}) +th = .1 + + +def test_ssq_cwt(): + errs = [] + for fn in test_fns: + x, ts = fn(2048) + for scales in ('log', 'linear'): + # 'linear' default can't handle low frequencies for large N + if scales == 'linear' and fn.__name__ == 'fast_transitions': + continue + + Tx, *_ = ssq_cwt(x, wavelet, scales=scales, nv=32, t=ts) + xrec = issq_cwt(Tx, wavelet) + + errs.append(round(mad_rms(x, xrec), 5)) + assert errs[-1] < th, (errs[-1], fn.__name__, scales) + print("ssq_cwt PASSED\nerrs:", ', '.join(map(str, errs))) + + +def test_cwt(): + errs = [] + for fn in test_fns: + x, ts = fn(2048) + for l1_norm in (True, False): + # 'linear' default can't handle low frequencies for large N + kw = dict(wavelet=wavelet, scales='log', l1_norm=l1_norm) + + Wx, *_ = cwt(x, dt=(ts[1] - ts[0]), **kw) + xrec = icwt(Wx, one_int=True, **kw) + + errs.append(round(mad_rms(x, xrec), 5)) + assert errs[-1] < th, (errs[-1], fn.__name__, f"l1_norm: {l1_norm}") + print("cwt PASSED\nerrs:", ', '.join(map(str, errs))) + + +if __name__ == '__main__': + pytest.main([__file__, "-s"])

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