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CARMA(2, 1) model for reprocessed Kepler lightcurves
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| import os | |
| import sys | |
| import kali.carma | |
| from kali.kepler import keplerLC | |
| import math as math | |
| import numpy as np | |
| import matplotlib | |
| matplotlib.rcParams['text.usetex'] = False | |
| class Lightcurve(keplerLC): | |
| def read(self, name, band=None, path=None, ancillary=None, **kwargs): | |
| self.z = kwargs.get('z', 0.0) | |
| fileName = 'lcwerrors_' + name + '.dat' | |
| if path is None: | |
| try: | |
| self.path = os.environ['KEPLERDATADIR'] | |
| except KeyError: | |
| raise KeyError('Environment variable "KEPLERDATADIR" not set! Please set "KEPLERDATADIR" to point \ | |
| where all KEPLER data lives first...') | |
| else: | |
| self.path = path | |
| filePath = os.path.join(self.path, fileName) | |
| self._name = str(name) # The name of the light curve (usually the object's name). | |
| self._band = str(r'Kep') # The name of the photometric band (eg. HSC-I or SDSS-g etc..). | |
| self._xunit = r'$t$~(MJD)' # Unit in which time is measured (eg. s, sec, seconds etc...). | |
| self._yunit = r'$F$~($\mathrm{e^{-}}$)' # Unit in which the flux is measured (eg Wm^{-2} etc...). | |
| self.rawData = np.loadtxt(filePath) | |
| self.rawNumPts = self.rawData.shape[0] | |
| self._estimate_deltaT() | |
| self.duration = (self.rawData[-1, 0] - self.rawData[0, 0]) | |
| self.numPts = int(math.ceil((self.rawData[-1, 0] - self.rawData[0, 0])/self.deltaT)) + 1 | |
| self.numCadences = self.numPts - 1 | |
| self.t = np.linspace(0, self.duration+1, self.numPts) | |
| self.x = np.array(self.numPts*[0.0]) | |
| self.y = np.array(self.numPts*[0.0]) | |
| self.yerr = np.array(self.numPts*[0.0]) | |
| self.mask = np.array(self.numPts*[1.0]) | |
| self._estimate_lc() | |
| self.t = np.require(self.t, requirements=['F', 'A', 'W', 'O', 'E']) | |
| self.x = np.require(self.x, requirements=['F', 'A', 'W', 'O', 'E']) | |
| self.y = np.require(self.y, requirements=['F', 'A', 'W', 'O', 'E']) | |
| self.yerr = np.require(self.yerr, requirements=['F', 'A', 'W', 'O', 'E']) | |
| self.mask = np.require(self.mask, requirements=['F', 'A', 'W', 'O', 'E']) | |
| def _estimate_lc(self): | |
| t = self.rawData[:, 0] | |
| y = self.rawData[:, 1] | |
| yerr = self.rawData[:, 2] | |
| mean = np.nanmean(y) | |
| for i, (low, high) in enumerate(zip(self.t[:-1], self.t[1:])): | |
| filt = (t >= low) & (t <= high) | |
| self.y[i] = np.nanmean(y[filt]) | |
| self.yerr[i] = np.sqrt(np.nansum(yerr[filt]**2)) # still has nans in it for empty | |
| # cadences | |
| bad = np.isnan(self.y) | np.isnan(self.yerr) | |
| self.y[bad] = mean | |
| self.yerr[bad] = math.sqrt(sys.float_info[0]) | |
| self.mask[bad] = 0.0 | |
| self.t = self.t[:-1] | |
| self.y = self.y[:-1] | |
| self.yerr = self.yerr[:-1] | |
| self.mask = self.mask[:-1] | |
| self.x = self.x[:-1] | |
| def _estimate_deltaT(self): | |
| self.deltaT = np.min(self.rawData[1:, 0] - self.rawData[:-1, 0]) | |
| def _statistics(self): | |
| """! | |
| \brief Set the four basic statistics - mean, std, meanerr, & stderr | |
| """ | |
| count = int(np.sum(self.mask)) | |
| y_meanSum = np.nansum(self.mask * self.y) # use nan | |
| yerr_meanSum = np.nansum(self.mask * self.yerr) | |
| if count > 0.0: | |
| self._mean = y_meanSum/count | |
| self._meanerr = yerr_meanSum/count | |
| else: | |
| self._mean = 0.0 | |
| self._meanerr = 0.0 | |
| y_stdSum = np.nansum((self.mask * self.y - self._mean)**2.) | |
| yerr_stdSum = np.nansum((self.mask * self.yerr - self._meanerr)**2.) | |
| if count > 0.0: | |
| self._std = math.sqrt(y_stdSum/count) | |
| self._stderr = math.sqrt(yerr_stdSum/count) | |
| else: | |
| self._std = 0.0 | |
| self._stderr = 0.0 | |
| if __name__ == '__main__': | |
| import matplotlib | |
| matplotlib.rcParams['text.usetex'] = False | |
| import matplotlib.pyplot as plt | |
| here = os.path.dirname(os.path.abspath(__file__)) | |
| lc = Lightcurve(name='10645722', band='Kep', | |
| path=here) | |
| task = kali.carma.CARMATask(2, 1, nsteps=500) | |
| if os.path.exists('/opt/gist/parameters.npz'): | |
| print("reading from file") | |
| task.__setstate__(**np.load('/opt/gist/task')) | |
| else: | |
| task.fit(lc) | |
| np.savez('/opt/gist/task', **task.__getstate__()) | |
| from matplotlib.backends.backend_pdf import PdfPages | |
| with PdfPages('/opt/gist/results.pdf') as pdf: | |
| plt.figure() | |
| w = task.timescaleChain.shape[1] | |
| for i in xrange(w): | |
| plt.plot(task.timescaleChain[0, i, :], c='#000000', alpha=0.25) | |
| plt.plot(np.median(task.timescaleChain[0, :, ], axis=0), c='#00ffff') | |
| pdf.savefig() | |
| plt.close() | |
| plt.figure() | |
| for i in range(w): | |
| plt.plot(task.timescaleChain[1, i, :], c='#000000', alpha=0.25) | |
| plt.plot(np.median(task.timescaleChain[1, :, ], axis=0), c='#00ffff') | |
| pdf.savefig() | |
| plt.close() | |
| plt.figure() | |
| for i in range(w): | |
| plt.plot(task.timescaleChain[2, i, :], c='#000000', alpha=0.25) | |
| plt.plot(np.median(task.timescaleChain[2, :, ], axis=0), c='#00ffff') | |
| pdf.savefig() | |
| plt.close() | |
| plt.figure() | |
| for i in range(w): | |
| plt.plot(task.timescaleChain[3, i, :], c='#000000', alpha=0.25) | |
| plt.plot(np.median(task.timescaleChain[3, :, ], axis=0), c='#00ffff') | |
| pdf.savefig() | |
| plt.close() | |
| print(task.bestTheta) | |
| print(task.bestRho) | |
| print(task.bestTau) | |
| dt = 0.1 | |
| task.set(dt, task.bestTheta) | |
| task.plotpsd(LC=lc, doShow=False) | |
| pdf.savefig() | |
| plt.close() | |
| task.plotsf(LC=lc, doShow=False) | |
| pdf.savefig() | |
| plt.close() | |
| task.smooth(lc) | |
| lc.plot() | |
| pdf.savefig() | |
| plt.close() | |
| task.plottriangle() | |
| pdf.savefig() | |
| plt.close() | |
| newLC = task.simulate(duration=1000.0) | |
| newLC.plot() | |
| pdf.savefig() | |
| plt.close() |
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| 3.142166042446941105e+02 2.551896771810813789e+03 6.328939437 |
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