2016
DOI: 10.1063/1.4939300
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Mean flow generation in rotating anelastic two-dimensional convection

Abstract: We investigate the processes that lead to the generation of mean flows in two-dimensional anelastic convection. The simple model consists of a plane layer that is rotating about an axis inclined to gravity. The results are two-fold: firstly we numerically investigate the onset of convection in three-dimensions, paying particular attention to the role of stratification and highlight a curious symmetry. Secondly, we investigate the mechanisms that drive both zonal and meridional flows in two dimensions. We find … Show more

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Cited by 13 publications
(22 citation statements)
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“…Those simulations adopted the Boussinesq approximation (e.g., Spiegel & Veronis 1960), which neglects density fluctuations except where multiplied by gravity; this can be regarded as assuming a layer depth that is small compared to the scale height, and slow flows compared with the sound speed. Later studies have also simulated anelastic (Currie & Tobias 2016) and fully compressible convection with tilted rotation vectors to explore the effect of rotation on mean flows, convective transport, and convective overshooting at mid-latitudes in the Sun (see e.g., Brummell et al 1996Brummell et al , 1998Brummell et al , 2002Käpylä et al 2004;Chan 2007).…”
Section: Prior Studies Of Rotating Convectionmentioning
confidence: 99%
“…Those simulations adopted the Boussinesq approximation (e.g., Spiegel & Veronis 1960), which neglects density fluctuations except where multiplied by gravity; this can be regarded as assuming a layer depth that is small compared to the scale height, and slow flows compared with the sound speed. Later studies have also simulated anelastic (Currie & Tobias 2016) and fully compressible convection with tilted rotation vectors to explore the effect of rotation on mean flows, convective transport, and convective overshooting at mid-latitudes in the Sun (see e.g., Brummell et al 1996Brummell et al , 1998Brummell et al , 2002Käpylä et al 2004;Chan 2007).…”
Section: Prior Studies Of Rotating Convectionmentioning
confidence: 99%
“…Ra c increases (see e.g. Currie & Tobias 2016). Thus, in order to make meaningful comparisons between the three cases, we increase Ra for the AC runs in order to maintain the same degree of supercriticality at reference level z = 0; the parameter values are summarized in Table 2.…”
Section: Stratified Anelastic Convection: Numerical Resultsmentioning
confidence: 99%
“…It may be that this hinders large-scale dynamo action; indeed in the study of Cattaneo and Hughes (2006) the convection had no large scale shear and no net helicity and only small scale dynamo action was found. It is therefore of interest to examine the dynamo properties of convective systems that allow net helicity to be generated, i.e., those with stratification (Currie and Tobias 2016). We propose to extend our investigation to this stratified case in the near future.…”
Section: Discussionmentioning
confidence: 99%
“…Clearly in case (a), whilst there is a non-zero mean flow at each instance in time, on averaging over a long enough period to achieve steady statistics, the mean flows are very small (this is to be expected as there is no preferred direction in the horizontal plane). In (b), the tilting of the rotation now breaks this symmetry and this leads to systematic mean flows (such flows have been seen in many cases, e.g., Hathaway and Somerville 1983, Brummell et al 1998, Julien and Knobloch 1998, Currie and Tobias 2016. The addition of a basic state thermal wind leads to a significant increase in the strength of the mean flows, this is most obvious in the zonal direction as, by definition, the mean flow in this direction contains the basic state flow, but from (c) and (d) right-hand panels, it is also clear that the addition of a thermal wind leads to strong mean flow in the y direction also.…”
Section: Hydrodynamic Flowsmentioning
confidence: 97%