Asymptotic approximations for stellar nonradial pulsations
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Cites methods from "Asymptotic approximations for stell..."
...The large frequency separation, ∆ν, of the model is calculated as the inverse of the sound travel time through the star, ∆ν = [2 ∫ dr/cs]−1 (Tassoul 1980; Gough 1986)....
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Cites background from "Asymptotic approximations for stell..."
...For the high-order (large radial node, n), low-degree modes that are expected to be observed in stars, the frequencies satisfy the following relation to a good approximation (e.g., Tassoul 1980) : l nl ^ * A n ] l 2 ] a B ....
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623 citations
Cites background from "Asymptotic approximations for stell..."
...(2010b) and described in more detail by Steffen et al. (2010). The discovery of the planets orbiting Kepler-9 (Holman et al....
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...Five such candidate systems were included in the catalog of Borucki et al. (2010b) and described in more detail by Steffen et al. (2010)....
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Additional excerpts
...…the periods, Πnl, i.e., Πnl = ν −1 nl ≃ ∆Πl (n+ ǫg) , (11) where the period separation ∆Πl (analagous to ∆ν for p modes) is given by: ∆Πl = 2π2 √ l(l + 1) ( ∫ r2 r1 N dr r )−1 , (12) assuming that N2 ≥ 0 in the convectively stable region bounded by [r1, r2], with N = 0 at r1 and r2 (Tassoul 1980)....
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