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Model for thermal convection with uniform volumetric energy sources

机译:具有均匀体积能源的热对流模型

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摘要

A theoretical model is derived to predict the heat fluxes at the upper and lower horizontal surfaces of an internally heated (IH) convection cell by extending the well-known Grossmann & Lo-hse(Phys. Rev. Lett., vol. 86, 2001, pp. 3316-3319) theory. The approach of Creyssels (J. Fluid Mech., vol. 900, 2020, p. A39) is generalized for a fluid heated internally and uniformly, confined between top and bottom plates of equal temperature. For each plate, a Nusselt number is defined and an analytical formula is given to predict its variations with the Rayleigh and Prandtl numbers. The turbulent flow produced in the upper half of the IH convection cell is very similar to that observed in standard Rayleigh-Benard convection. On the contrary, the lower plate is swept by the large scale flow that circulates through the entire cell. The corresponding boundary layer is therefore modelled by a laminar boundary layer of the Blasius type. These predictions are consistent with the independent theoretical scalings proposed by Wang et al. (Geophys. Res. Lett., vol. 48, issue 4, 2021, p. e2020GL091198) and they are confirmed by the numerical results obtained by Goluskin & van der Poel (J. Fluid Mech., vol. 791, 2016, p. R6) and Wang et al. (Geophys. Res. Lett., vol. 48, issue 4, 2021, p. e2020GL091198).
机译:通过扩展众所周知的Grossmann&Lo-HSE(Phys.Rev. Lett。,Vol.86,2001 ,第3316-3319)理论。芯塞(J. Fluid Mech。,Vol.900,2020,p。A39)的方法被广泛地用于内部和均匀加热的流体,限制在相等温度的顶部和底板之间。对于每个平板,定义了露出的数量,并且给出了分析公式以预测其与瑞利和普朗特数量的变化。 IH对流单元的上半部分产生的湍流非常相似,与标准瑞利邦对流中观察到。相反,下板被通过整个细胞循环的大尺度流动扫过。因此,相应的边界层由Blasius型的层边界层进行建模。这些预测与Wang等人提出的独立理论缩放一致。 (Geophys。res。Lett。,Vol.48,第48页,第48期,第2021页,第22011页)和它们通过Goluskin&Van der Poel(J. Fluid Mech,Vol.791,2016,P.791,2016,P. 。R6)和Wang等人。 (Geophys。res。Lett。,Vol.48,第48期,第48页,第2021页,第4页。E2020GL091198)。

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  • 来源
    《Oceanographic Literature Review》 |2021年第7期|1632-1632|共1页
  • 作者

    M. Creyssels;

  • 作者单位

    Ecole Cen-trale de Lyon CNRS Univ Claude Bernard Lyon 1 Ecully 69130 France;

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