Bibcode
Appourchaux, T.; Antia, H. M.; Benomar, O.; Campante, T. L.; Davies, G. R.; Handberg, R.; Howe, R.; Régulo, C.; Belkacem, K.; Houdek, G.; García, R. A.; Chaplin, W. J.
Referencia bibliográfica
Astronomy and Astrophysics, Volume 566, id.A20, 35 pp.
Fecha de publicación:
6
2014
Revista
Número de citas
45
Número de citas referidas
41
Descripción
Context. Solar-like oscillations have been observed by Kepler and CoRoT
in many solar-type stars, thereby providing a way to probe the stars
using asteroseismology. Aims: We provide the mode linewidths and
mode heights of the oscillations of various stars as a function of
frequency and of effective temperature. Methods: We used a time
series of nearly two years of data for each star. The 23 stars observed
belong to the simple or F-like category. The power spectra of the 23
main-sequence stars were analysed using both maximum likelihood
estimators and Bayesian estimators, providing individual mode
characteristics such as frequencies, linewidths, and mode heights. We
study the source of systematic errors in the mode linewidths and mode
heights, and we present a way to correct these errors with respect to a
common reference fit. Results: Using the correction, we can
explain all sources of systematic errors, which could be reduced to less
than ±15% for mode linewidths and heights, and less than
±5% for amplitude, when compared to the reference fit. The effect
of a different estimated stellar background and a different estimated
splitting will provide frequency-dependent systematic errors that might
affect the comparison with theoretical mode linewidth and mode height,
therefore affecting the understanding of the physical nature of these
parameters. All other sources of relative systematic errors are less
dependent upon frequency. We also provide the dependence of the
so-called linewidth dip in the middle of the observed frequency range as
a function of effective temperature. We show that the depth of the dip
decreases with increasing effective temperature. The dependence of the
dip on effective temperature may imply that the mixing length parameter
α or the convective flux may increase with effective temperature.
Tables 4-27 and Appendices are available in electronic form at http://www.aanda.org
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