Source code for feets.extractors.ext_rcs

#!/usr/bin/env python
# -*- coding: utf-8 -*-

# The MIT License (MIT)

# Copyright (c) 2017 Juan Cabral

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# =============================================================================
# FUTURE
# =============================================================================

from __future__ import unicode_literals


# =============================================================================
# DOC
# =============================================================================

__doc__ = """"""


# =============================================================================
# IMPORTS
# =============================================================================

import numpy as np

from .core import Extractor


# =============================================================================
# EXTRACTOR CLASS
# =============================================================================

[docs]class RCS(Extractor): r""" **Rcs** - Range of cumulative sum (:math:`R_{cs}`) :math:`R_{cs}` is the range of a cumulative sum (Ellaway 1978) of each light-curve and is defined as: .. math:: R_{cs} = max(S) - min(S) \\ S = \frac{1}{N \sigma} \sum_{i=1}^l (m_i - \bar{m}) where max(min) is the maximum (minimum) value of S and :math:`l=1,2, \dots, N`. :math:`R_{cs}` should take a value close to zero for any symmetric distribution: .. code-block:: pycon >>> fs = feets.FeatureSpace(only=['Rcs']) >>> features, values = fs.extract(**lc_normal) >>> dict(zip(features, values)) {'Rcs': 0.0094459606901065168} References ---------- .. [kim2011quasi] Kim, D. W., Protopapas, P., Byun, Y. I., Alcock, C., Khardon, R., & Trichas, M. (2011). Quasi-stellar object selection algorithm using time variability and machine learning: Selection of 1620 quasi-stellar object candidates from MACHO Large Magellanic Cloud database. The Astrophysical Journal, 735(2), 68. Doi:10.1088/0004-637X/735/2/68. """ data = ['magnitude'] features = ['Rcs']
[docs] def fit(self, magnitude): sigma = np.std(magnitude) N = len(magnitude) m = np.mean(magnitude) s = np.cumsum(magnitude - m) * 1.0 / (N * sigma) R = np.max(s) - np.min(s) return {"Rcs": R}