2018
DOI: 10.3847/1538-4357/aade45
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Calibration of Differential Light Curves for Physical Analysis of Starspots

Abstract: This paper presents detailed consideration of methodologies to calibrate differential light curves for accurate physical starspot modeling. We use the Sun and starspot models as a testbed to highlight some factors in this calibration that that have not yet been treated with care. One unambiguously successful procedure for converting a differential light curve into a light deficit curve appears difficult to implement, but methodologies are presented that work in many cases. The years-long time coverage of Keple… Show more

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Cited by 27 publications
(33 citation statements)
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“…Namekata et al (2019) selected only favorable spots separated from other spots in longitude, but still have the following problems: (1) There would be large uncertainties due to several causes: stellar inclination, the extent of polar spotting, the extent of contamination from other spots at different positions, and the number of spots that local minima have (see, Basri 2018;Basri, & Nguyen 2018;Namekata et al 2019). Also, the unspotted stellar brightness level is unknown in the Kepler light curves (e.g., Basri 2018). To evaluate those effects, the development of and comparison with light curve modeling method are necessary, but even these suffer from severe degeneracies that make it unlikely to discover the true spot distribution only from a light curve.…”
Section: Introductionmentioning
confidence: 99%
“…Namekata et al (2019) selected only favorable spots separated from other spots in longitude, but still have the following problems: (1) There would be large uncertainties due to several causes: stellar inclination, the extent of polar spotting, the extent of contamination from other spots at different positions, and the number of spots that local minima have (see, Basri 2018;Basri, & Nguyen 2018;Namekata et al 2019). Also, the unspotted stellar brightness level is unknown in the Kepler light curves (e.g., Basri 2018). To evaluate those effects, the development of and comparison with light curve modeling method are necessary, but even these suffer from severe degeneracies that make it unlikely to discover the true spot distribution only from a light curve.…”
Section: Introductionmentioning
confidence: 99%
“…More spots are observationally indicated to exist than seen in the light curve (Morris et al 2017;Namekata et al 2020), whereas the light curve produced with many spots is similar to that with two spots or one spot (Eker 1994;Basri 2018). Then, we determine the number of spots based on model selection in the Bayesian framework (Kass & Raftery 1995).…”
Section: Model Selection: How Many Spots Exist?mentioning
confidence: 93%
“…In particular, Kepler data include solar-type stars on which superflares are reported (Notsu et al 2019;Okamoto et al 2020). We note that Kepler data include a long-term trend and instrumental noise, and their unspotted level is unknown (e.g., Basri 2018). It is also necessary to determine the inclination angle precisely by another method, such as spectroscopic observation, when conducting starspot modeling.…”
Section: Conclusion and Future Prospectsmentioning
confidence: 99%
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“…As Kepler was only able to point to the Cygnus field for 4 years, studies of rotation of Sun-like stars experienced more progress than studies of stellar cycles of Sunlike stars. From early on in the mission, surface rotation was identified in a large number of, mainly active, stars (McQuillan et al 2013;Nielsen et al 2013;McQuillan et al 2014;García et al 2014;Balona & Abedigamba 2016;Ceillier et al 2017) and there were even indications of differential rotation (Reinhold et al 2013;Bonanno et al 2014;Reinhold & Gizon 2015;Karoff et al 2018;Benomar et al 2018;Bazot et al 2018), though the possibility to accurately extract differential rotation from photometry has been called into question (Aigrain et al 2015;Basri 2018). The main result of these measurements was that the observations agreed nicely with the theory, especially for the behaviour of differential rotation (Reinhold et al 2013).…”
Section: Introductionmentioning
confidence: 92%