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Two-Scalar Turbulent Rayleigh-Benard Convection: Numerical Simulations and Unifying Theory

机译:双标量湍流Rayleigh-Benard对流:数值模拟   和统一理论

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摘要

We conduct direct numerical simulations for turbulent Rayleigh-B\'{e}nard(RB) convection, driven simultaneously by two scalar components (say,temperature and salt concentration) with different molecular diffusivities, andmeasure the respective fluxes and the Reynolds number. To account for theresults, we generalize the Grossmann-Lohse theory for traditional RBconvections~(Grossmann and Lohse, J. Fluid Mech., 407, 27-56; Phys. Rev. Lett.,86, 3316-3319; Stevens et al., J. Fluid Mech., 730, 295-308) to this two-scalarturbulent convection. Our numerical results suggest that the generalized theorycan successfully predict the overall trends for the fluxes of two scalars andthe Reynolds number. In fact, for most of the parameters explored here, thetheory can even predict the absolute values of the fluxes and the Reynoldsnumber with good accuracy. The current study extends the generality of theGrossmann-Lohse theory in the area of the buoyancy-driven convection flows.
机译:我们对具有不同分子扩散率的两个标量分量(例如温度和盐浓度)同时驱动的湍流瑞利-B'{e} nard(RB)对流进行直接数值模拟,并测量各自的通量和雷诺数。为了解决这个问题,我们推广了传统RB对流的Grossmann-Lohse理论(Grossmann和Lohse,流体机械杂志,407,27-56; Phys。Rev. Lett。,86,3316-3319; Stevens等。 ,J。Fluid Mech。,730,295-308)。我们的数值结果表明,广义理论可以成功预测两个标量通量和雷诺数的总体趋势。实际上,对于这里探索的大多数参数,该理论甚至可以很好地预测通量和雷诺数的绝对值。当前的研究在浮力驱动的对流流动领域扩展了格罗斯曼-洛西理论的一般性。

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