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10.1017-jfm.2021.1031 |
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|a 00221120 (ISSN)
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|a Multiple heat transport maxima in confined-rotating Rayleigh-Bénard convection
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|b Cambridge University Press
|c 2022
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|z View Fulltext in Publisher
|u https://doi.org/10.1017/jfm.2021.1031
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|a Moderate rotation and moderate horizontal confinement similarly enhance the heat transport in Rayleigh-Bénard convection (RBC). Here, we systematically investigate how these two types of flow stabilization together affect the heat transport. We conduct direct numerical simulations of confined-rotating RBC in a cylindrical set-up at Prandtl number Pr = 4.38, and various Rayleigh numbers 2 × 108 ≤ Ra ≤ 7 × 109. Within the parameter space of rotation (given as inverse Rossby number 0 ≤ Ro-1 ≤ 40) and confinement (given as height-to-diameter aspect ratio 2 ≤ Γ-1 ≤ 32), we observe three heat transport maxima. At lower, the combination of rotation and confinement can achieve larger heat transport than either rotation or confinement individually, whereas at higher, confinement alone is most effective in enhancing the heat transport. Further, we identify two effects enhancing the heat transport: (i) the ratio of kinetic and thermal boundary layer thicknesses controlling the efficiency of Ekman pumping, and (ii) the formation of a stable domain-spanning flow for an efficient vertical transport of the heat through the bulk. Their interfering efficiencies generate the multiple heat transport maxima. © The Author(s), 2022. Published by Cambridge University Press.
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|a Aspect ratio
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|a Aspect-ratio
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|a Benard convection
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|a Bénard convection
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|a Boundary layer flow
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|a Boundary layers
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|a Direct-numerical-simulation
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|a Efficiency
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|a Flow Stabilization
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|a Heat transport
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|a Natural convection
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|a Parameter spaces
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|a Prandtl number
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|a Rayleigh number
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|a Rossby numbers
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|a Rotating flow
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|a rotating flows
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|a rotating turbulence
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|a Rotating turbulence
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|a Rotation
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|a Hartmann, R.
|e author
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|a Klein Kranenbarg, L.
|e author
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|a Lohse, D.
|e author
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|a Stevens, R.J.A.M.
|e author
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|a Verzicco, R.
|e author
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|t Journal of Fluid Mechanics
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