Abstract
A semianalytic method is derived for dealing simultaneously with large numbers of linear stellar oscillation modes trapped in a cavity (a shell) of fluid which is rotating and convecting. A simple generalization of mixing-length theory shows how convection is modulated by weak rotational effects and by the horizontal wind fields of linear r-mode oscillations. The modulated convection is then used to compute the energy lost to turbulent viscosity by a family of nondegenerate oscillations. Viscosity terms of fourth degree in the wind shear can be included if they are a perturbation affecting only a small portion of the r-mode. Viscous energy loss strengthens convection in a narrow layer near the base of the H and He ionization zone. In the Sun, this layer is about 7 Mm thick and centered at 0.932 of a solar radius where convection cells have a typical size of about 20 Mm and a lifetime of 0.3 Ms, both similar to what is observed in supergranules. If the rms velocity of r-modes at the surface exceeds 5 m s(-1), then energy is deposited inside the Sun at a sufficient rate to power the supergranulation and impose on it a weak latitude dependence. PU - UNIV CHICAGO PRESS PI - CHICAGO PA - 5720 S WOODLAWN AVE, CHICAGO, IL 60637
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CITATION STYLE
Wolff, C. (1995). Oscillation-convection coupling: Cause of supergranulation. The Astrophysical Journal, 443, 423. https://doi.org/10.1086/175535
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