2016
DOI: 10.1051/0004-6361/201628579
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ellc: A fast, flexible light curve model for detached eclipsing binary stars and transiting exoplanets

Abstract: Context. Very high quality light curves are now available for thousands of detached eclipsing binary stars and transiting exoplanet systems as a result of surveys for transiting exoplanets and other large-scale photometric surveys. Aims. I have developed a binary star model (ellc) that can be used to analyse the light curves of detached eclipsing binary stars and transiting exoplanet systems that is fast and accurate, and that can include the effects of star spots, Doppler boosting and light-travel time within… Show more

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Cited by 149 publications
(121 citation statements)
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“…pydata.org/index.html), allesfitter (Günther & Daylan, in prep. ), ellc (Maxted 2016), aflare , dynesty (https://github.com/joshspeagle/ dynesty), corner (Foreman-Mackey 2016).…”
Section: Large Flares and Changes To The Rotational Modulation Patternmentioning
confidence: 99%
“…pydata.org/index.html), allesfitter (Günther & Daylan, in prep. ), ellc (Maxted 2016), aflare , dynesty (https://github.com/joshspeagle/ dynesty), corner (Foreman-Mackey 2016).…”
Section: Large Flares and Changes To The Rotational Modulation Patternmentioning
confidence: 99%
“…The radial velocity and light curves were modeled using the ellc binary star model (Maxted 2016) 2 . An MCMC sampler (emcee; Foreman-Mackey et al 2013), was used to fit the transit light-curves and radial velocities in a framework similar to that described in Triaud et al (2013).…”
Section: Model Of the Datamentioning
confidence: 99%
“…Following the method from Burdge et al (2019), we use a python implementation of Multinest (Feroz et al 2009) to measure the radial-velocity covariances. The sample lightcurves were generated using the ellc package (Maxted 2016), where the lightcurves depend on the mid-eclipse time of the primary eclipse, t 0 , the inclination, i, the mass ratio, q = m 2 m 1 , the ratio of the radii to the semi-major axis, r 1 = R 1 /a, r 2 = R 2 /a, and the surface brightness ratio, J. The first object is treated as spherical, the second is assumed to have a Roche geometry.…”
Section: Resultsmentioning
confidence: 99%