4.6 Article

Power-2 limb-darkening coefficients for the uvby, UBVRIJHK, SDSS ugriz, Gaia, Kepler, and TESS photometric systems

期刊

ASTRONOMY & ASTROPHYSICS
卷 664, 期 -, 页码 -

出版社

EDP SCIENCES S A
DOI: 10.1051/0004-6361/202243827

关键词

binaries close; binaries: eclipsing; planetary systems; stars: atmospheres

资金

  1. Spanish MEC [AYA2015-71718-R, ESP2017-87676-C5-2-R, PID2019-107061GB-C64, PID2019-109522GB-C52]
  2. State Agency for Research of the Spanish MCIU [SEV-2017-0709]
  3. Spanish MINECO [AYA2017-84089]

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Limb darkening is an important phenomenon in stellar research, and the power-2 limb darkening law provides a good match to the specific intensities predicted by stellar atmosphere models. The coefficients for the power-2 law have been computed for various space missions and photometric systems. The results confirm the superiority of the power-2 law in terms of fitting quality, especially compared to the widely-used quadratic law.
Context. Limb darkening is an important stellar phenomenon and must be accounted for in the study of stellar spectra, eclipsing binaries, transiting planetary systems, and microlensing events. The power-2 limb-darkening law provides a good match to the specific intensities predicted by stellar atmosphere models: it is better than other two-parameter laws and is only surpassed by the four-parameter law. Aims. Predictions of the limb-darkening coefficients for the power-2 law are not widely available. We therefore compute them, using stellar atmosphere models generated by the ATLAS (plane-parallel) code. Methods. Limb-darkening coefficients were computed for the space missions Gaia, Kepler, and TESS as well as for the photometric systems teuby, UBVRIJHK, and SDSS ugriz. The calculations were performed by adopting the Levenberg-Marquardt least-squares minimisation method and were computed with a resolution of 100 equally spaced viewing angles. We used 9586 model atmospheres covering 19 metallicities, effective temperatures of 3500-50 000 K, log g values from 0.0 to 5.0, and microturbulent velocities of 0, 1, 2, 4, and 8 km s(-1). Results. We confirm the superiority of the power-2 law, in terms of the quality of the fits, over other two-parameter laws. This is particularly relevant for the quadratic law, which is widely used. Conclusions. We recommend the use of the power-2 law in cases where a two-parameter law is needed.

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