2016
DOI: 10.3847/0004-6256/152/5/113
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Rotation in the Pleiades With K2. I. Data and First Results

Abstract: Young (125 Myr), populous (>1000 members), and relatively nearby, the Pleiades has provided an anchor for stellar angular momentum models for both younger and older stars. We used K2 to explore the distribution of rotation periods in the Pleiades. With more than 500 new periods for Pleiades members, we are vastly expanding the number of Pleiads with periods, particularly at the low mass end. About 92% of the members in our sample have at least one measured spot-modulated rotation period. For the ∼8% of the mem… Show more

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Cited by 211 publications
(163 citation statements)
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“…We attribute this to the emergence of sufficiently deep convective envelopes (Wilson 1966), which drive the magnetic dynamos that in turn give rise to surface starspot distributions (whose longitudinal inhomogeneity drives the observed rotational modulation patterns). This increase in modulation amplitude around F5 spectral type was also noted in the Pleiades (Rebull et al 2016a). Once convective envelopes become sufficiently deep ((G -K s ) 0 ∼ 1.4, early G spectral type), there is no clear trend between modulation amplitude and stellar mass.…”
Section: Assessing the Similarity Between The Low-mass Populationssupporting
confidence: 70%
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“…We attribute this to the emergence of sufficiently deep convective envelopes (Wilson 1966), which drive the magnetic dynamos that in turn give rise to surface starspot distributions (whose longitudinal inhomogeneity drives the observed rotational modulation patterns). This increase in modulation amplitude around F5 spectral type was also noted in the Pleiades (Rebull et al 2016a). Once convective envelopes become sufficiently deep ((G -K s ) 0 ∼ 1.4, early G spectral type), there is no clear trend between modulation amplitude and stellar mass.…”
Section: Assessing the Similarity Between The Low-mass Populationssupporting
confidence: 70%
“…Nielsen et al 2013) as well as open clusters (e.g. Cargile et al 2014;Rebull et al 2016a). LS models the observed variability as a sine wave with a given period.…”
Section: Lomb-scarglementioning
confidence: 99%
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