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Turbulent thermal convection in a closed domain: viscous boundary layer and mean flow effects

机译:封闭区域中的湍流热对流:粘性边界层和平均流动效应

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摘要

In this paper the effects of viscous boundary layers and mean flow structures on the heat transfer of a flow in a slender cylindrical cell are analysed using the direct numerical simulation of the Navier-Stokes equations with the Boussinesq approximation. Ideal flows are produced by suppressing the viscous boundary layers and by artificially enforcing the flow axisymmetry with the aim of checking some proposed explanations for the Nusselt number dependence on the Rayleigh number. The emerging picture suggests that, in this slender geometry, the presence of the viscous boundary layers does not have appreciable impact on the slope of the Nu vs. Ra relation while a transition of the mean flow is most likely the reason for the slope increase observed around Ra = 2 * 10~9.
机译:在本文中,通过采用Boussinesq近似的Navier-Stokes方程的直接数值模拟,分析了粘性边界层和平均流动结构对细长圆柱单元中流动传热的影响。通过抑制粘性边界层并通过人为地强制执行流轴对称性来产生理想流,目的是检查关于努塞尔数依赖于瑞利数的一些建议解释。新兴的图片表明,在这种细长的几何形状中,粘性边界层的存在对Nu与Ra关系的斜率没有明显影响,而平均流量的过渡很可能是观察到的斜率增加的原因大约Ra = 2 * 10〜9

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