2021
DOI: 10.1017/jfm.2020.1151
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Large-scale vortices and zonal flows in spherical rotating convection

Abstract: Abstract

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Cited by 10 publications
(3 citation statements)
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“…In the hydrodynamic run RHD5, a strong axial jet develops. Similar flow structures have recently been reported from simulations of Boussinesq convection in rotating full spheres (Lin & Jackson 2021). This feature is not present in the corresponding MHD run MHD5 (see Fig.…”
Section: Description Of Convective Statessupporting
confidence: 86%
“…In the hydrodynamic run RHD5, a strong axial jet develops. Similar flow structures have recently been reported from simulations of Boussinesq convection in rotating full spheres (Lin & Jackson 2021). This feature is not present in the corresponding MHD run MHD5 (see Fig.…”
Section: Description Of Convective Statessupporting
confidence: 86%
“…For a fixed value of , the number of jets is controlled both by the Rayleigh number and the shell aspect ratio, . In full sphere and small aspect ratio geometries (), simulations typically find a single prograde jet in the equatorial region and retrograde jets at higher latitudes (Aurnou & Olson 2001; Christensen 2002; Lin & Jackson 2021). As and are increased, there is a tendency for multiple jets to form at higher latitudes, leading to a banded structure that is reminiscent of the flows observed on the gas giant planets (Christensen 2001; Heimpel, Aurnou & Wicht 2005; Jones & Kuzanyan 2009; Gastine, Heimpel & Wicht 2014; Heimpel et al.…”
Section: Introductionmentioning
confidence: 99%
“…Later investigations have found that this loss of correlation in the small-scale velocity is a monotonically decreasing function of (Showman, Kaspi & Flierl 2011; Gastine & Wicht 2012). For sufficiently large Rayleigh numbers, Christensen (2002) and Lin & Jackson (2021) find evidence that the zonal flow scaling approaches a ‘diffusion-free’ regime, so-called because of the lack of dependence on and , though within this regime, the dynamics is no longer geostrophic since inertia and the Coriolis force are of the same order of magnitude.…”
Section: Introductionmentioning
confidence: 99%