2016
DOI: 10.1051/0004-6361/201628296
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Spherical-shell boundaries for two-dimensional compressible convection in a star

Abstract: Context. Studies of stellar convection typically use a spherical shell geometry. The radial extent of the shell and the boundary conditions applied are based on the model of the star investigated. We study the impact of different two-dimensional spherical shells on compressible convection. Realistic profiles for density and temperature from an established one-dimensional stellar evolution code are used to produce a model of a large stellar convection zone representative of a young low-mass star, such as our su… Show more

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Cited by 27 publications
(63 citation statements)
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“…In many astrophysically relevant cases, the convective motion is very subsonic and thus τ c >> τ s . For instance, in their study of a young sun in 2D with M ≤ 0.05, Pratt et al (2016) needed an integration time of several hundred τ c , translating into several thousand τ s , for robust statistics. This sets the time scale of interest, over which Eqs.…”
Section: Navier-stokes Equations With Gravitymentioning
confidence: 99%
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“…In many astrophysically relevant cases, the convective motion is very subsonic and thus τ c >> τ s . For instance, in their study of a young sun in 2D with M ≤ 0.05, Pratt et al (2016) needed an integration time of several hundred τ c , translating into several thousand τ s , for robust statistics. This sets the time scale of interest, over which Eqs.…”
Section: Navier-stokes Equations With Gravitymentioning
confidence: 99%
“…3.1.2 is used: (x, y) → (r, θ) in the 2D axisymmetric case and (x, y, z) → (r, θ, ϕ) in the 3D case with uniform grid spacing. In the radial direction and in units of stellar radius R star , the computational domain extends from R min = 0.21 to R max = 0.94 ('Low 3' case in Pratt et al (2016)), thereby comprising both, the convective envelope and parts of the radiative core. The domain extends from 0.2π to 0.8π in polar angle θ (and in azimuth angle ϕ in 3D).…”
Section: Definition Of the Problemmentioning
confidence: 99%
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“…We have recently explored hydrodynamic simulations of two-dimensional compressible convection in a premain sequence 1 M star using a new time-implicit code, the MUltidimensional Stellar Implicit Code (MU-SIC) (Viallet et al 2011(Viallet et al , 2013Geroux et al 2016;Goffrey et al 2017). The 2D models are in spherical geometry and are calculated using realistic stellar interior conditions (including a realistic stellar equation of state and opacities, see Pratt et al 2016Pratt et al , 2017. These simulations cover up to 525 convective turnovers, producing statistically robust data that characterises the extent and impact of convective penetration at the bottom of the convective envelope.…”
Section: Multi-dimensional Simulations Of Convective Overshootmentioning
confidence: 99%
“…Note that preliminary 3D simulations show the same patterns as found in 2D and confirm the existence of extreme plume events. Associating mixing process with plume penetration, we apply a statistical method based on extreme value theory to derive the cumulative distribution function (CDF) of the maximal penetration depth obtained in our numerical simulations (see Pratt et al 2017). We derive a new form for a diffusion coefficient D EX characterised by this CDF and describing mixing driven by the convective plumes in the penetration layer.…”
Section: Multi-dimensional Simulations Of Convective Overshootmentioning
confidence: 99%