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by Jose Enrique
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created

mutis.lib.signal.lc_gen_psd_c()   A

Complexity

Conditions 1

Size

Total Lines 12
Code Lines 10

Duplication

Lines 0
Ratio 0 %

Importance

Changes 0
Metric Value
eloc 10
dl 0
loc 12
rs 9.9
c 0
b 0
f 0
cc 1
nop 3
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# Licensed under a 3-clause BSD style license - see LICENSE
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"""Methods for synthetic generation of light curves."""
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import logging
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import nfft
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import numpy as np
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import scipy.signal as scipy_signal
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__all__ = [
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    "lc_gen_samp",
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    "lc_gen_psd_nft",
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    "lc_gen_ou",
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    "lc_gen_psd_lombscargle",
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    "lc_gen_psd_fft",
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]
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log = logging.getLogger(__name__)
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def lc_gen_samp(signs):
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    """Generation by sampling np.random.choice with same mean and std"""
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    return np.random.choice(signs, signs.size)
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def lc_gen_ou(theta, mu, sigma, times, scale=None, loc=None):
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    """Generation from an OU process integrating the stochastic differential equation."""
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    width = 100 * times.size
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    dt = (max(times) - min(times)) / width
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    s2 = np.empty(times.size)
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    s2[0] = mu  # should get it from OU.rvs()!!!!
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    for i in range(1, times.size):
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        ti = times[i - 1]
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        y = s2[i - 1]
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        while ti < times[i]:
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            y = y + dt * (theta * (mu - y) + sigma * y * np.random.randn() / np.sqrt(dt))
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            ti = ti + dt
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        s2[i] = y
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    if scale is not None:
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        s2 = scale * s2 / np.std(s2)
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    if loc is not None:
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        s2 = s2 - np.mean(s2) + loc
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    return s2
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def lc_gen_psd_c(ts, values, times):
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    """Generation using interpolated PSD for light curves with similar PSD, mean and std."""
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    f, p = scipy_signal.welch(values, nperseg=ts.size / 2)
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    fp = np.linspace(min(f), max(f), times.size // 2 + 1)
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    pp = np.interp(fp, f, p)
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    fft = np.sqrt(2 * pp * pp.size) * np.exp(1j * 2 * np.pi * np.random.random(pp.size))
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    s2 = np.fft.irfft(fft, n=values.size)
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    a = values.std() / s2.std()
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    b = values.mean() - a * s2.mean()
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    s2 = a * s2 + b
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    return s2
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def lc_gen_psd_fft(values):
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    """Generation using welch and fft with similar PSD, mean and std."""
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    # this is not valid for non-uniform times (see PSD tests for a comparison)
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    f, pxx = scipy_signal.welch(values)
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    # fft2 = np.sqrt(2*Pxx*Pxx.size)*np.exp(1j*2*pi*np.random.randn(Pxx.size))
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    fft2 = np.sqrt(2 * pxx * pxx.size) * np.exp(1j * 2 * np.pi * np.random.random(pxx.size))
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    s2 = np.fft.irfft(fft2, n=values.size)
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    a = values.std() / s2.std()
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    b = values.mean() - a * s2.mean()
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    s2 = a * s2 + b
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    return s2
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def lc_gen_psd_lombscargle(times, values):
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    """Description goes here."""
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    if values.size % 2 != 0:
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        sigp = values[:-1]
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        tp = times[:-1]
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    else:
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        sigp = values
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        tp = times
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    N = values.size
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    # k = np.arange(-N/2, N/2) no bc scipy_signal.lombscargle does not support freq zero
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    k = np.linspace(-N / 2, N / 2 - 1 + 1e-6, N)
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    freqs = k / 2 / np.pi
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    pxx = scipy_signal.lombscargle(tp, sigp, freqs)
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    # build random phase to get real signal
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    phase = np.random.random(pxx.size // 2)
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    phase = np.concatenate((-np.flip(phase), [0], phase[:-1]))
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    fft2 = np.sqrt(2 * pxx * pxx.size) * np.exp(1j * 2 * np.pi * phase)
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    s2 = nfft.nfft((times - (times.max() + times.min()) / 2) / np.ptp(times), fft2, N, use_fft=True) / N
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    # fix small deviations
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    a = values.std() / s2.std()
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    b = values.mean() - a * s2.mean()
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    s2 = a * s2 + b
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    return s2
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def lc_gen_psd_nft(times, values):
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    k = np.arange(-times.size // 2, times.size / 2)
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    N = k.size
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    nft = nfft.nfft_adjoint((times - (times.max() + times.min()) / 2) / np.ptp(times), values, N, use_fft=True)
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    # build random phase to get real signal
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    phase = np.random.random(N // 2)
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    phase = np.concatenate((-np.flip(phase), [0], phase[:-1]))
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    fft2 = np.abs(nft) * np.exp(1j * 2 * np.pi * phase)
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    s2 = nfft.nfft((times - (times.max() + times.min()) / 2) / np.ptp(times), fft2, use_fft=True) / N
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119
    s2 = np.real(s2)  # np.real to fix small imaginary part from numerical error
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    # fix small mean, std difference from numerical error
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    a = values.std() / s2.std()
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    b = values.mean() - a * s2.mean()
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124
    s2 = a * s2 + b
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Coding Style Naming introduced by
Variable name "s2" doesn't conform to snake_case naming style ('([^\\W\\dA-Z][^\\WA-Z]2,|_[^\\WA-Z]*|__[^\\WA-Z\\d_][^\\WA-Z]+__)$' pattern)

This check looks for invalid names for a range of different identifiers.

You can set regular expressions to which the identifiers must conform if the defaults do not match your requirements.

If your project includes a Pylint configuration file, the settings contained in that file take precedence.

To find out more about Pylint, please refer to their site.

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    return s2
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