2004
DOI: 10.1080/03091920410001696126
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2D Studies of Various Approximations Used for Modeling Convection in Giant Planets

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Cited by 26 publications
(24 citation statements)
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“…Although density increases by several orders of magnitude with depth below Jupiter's troposphere, our model neglects fluid compression (Boussinesq approximation). This is clearly a drastic simplification since fluid compressibility effects are certainly important to the dynamics of convection in the Gas Giants (Evonuk and Glatzmaier, 2004;Glatzmaier, 2005a). While the Boussinesq model is inadequate to describe convection within the Gas Giants, it can provide insight into the large-scale dynamics (Yano et al, 2003(Yano et al, , 2005.…”
Section: Parametermentioning
confidence: 98%
“…Although density increases by several orders of magnitude with depth below Jupiter's troposphere, our model neglects fluid compression (Boussinesq approximation). This is clearly a drastic simplification since fluid compressibility effects are certainly important to the dynamics of convection in the Gas Giants (Evonuk and Glatzmaier, 2004;Glatzmaier, 2005a). While the Boussinesq model is inadequate to describe convection within the Gas Giants, it can provide insight into the large-scale dynamics (Yano et al, 2003(Yano et al, , 2005.…”
Section: Parametermentioning
confidence: 98%
“…The working fluid in our model is Boussinesq, which means that it is incompressible except for the buoyancy effects of temperature perturbations (Tritton 1987). While the fluid in the interiors of the gas giants is compressible (Evonuk & Glatzmaier 2004; Guillot et al 2004), the Boussinesq approximation allows us to model turbulent convective flow (rms Reynolds number Re ∼ 2 × 10 4 ) under quasi‐geostrophic conditions (rms Rossby number Ro ∼ 0.01). These high Re , low Ro conditions are likely characteristic of the adiabatically mixed molecular envelopes of the giant planets (Ingersoll & Pollard 1982; Liao et al 2005).…”
Section: Numerical Modelmentioning
confidence: 99%
“…The working fluid in our model is Boussinesq, which means that it is incompressible except for the buoyancy effects of temperature perturbations (Tritton 1987). While the fluid in the interiors of the gas giants is compressible (Evonuk & Glatzmaier 2004;Guillot (Ingersoll & Pollard 1982;Liao et al 2005). Thus, with Boussinesq fluid, we can simulate the first-order convective mixing processes that occur in the planetary interiors and, thereby, approximate their large-scale dynamics.…”
Section: N U M E R I C a L M O D E Lmentioning
confidence: 99%
“…The attenuation of zonal flows with depth can result from the effects of increasing density within the planet (Evonuk and Glatzmaier, 2004). In addition, electromagnetic induction effects can become important in regions where the electrical conductivity is nonzero (Kirk and Stevenson, 1987).…”
Section: Introductionmentioning
confidence: 99%