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Prandtl-, Rayleigh-, and Rossby-number dependence of heat transport in turbulent rotating Rayleigh-Benard convection

机译:Prandtl-,Rayleigh-和Rossby-number依赖热传输在湍流旋转瑞利奔列对流中的依赖

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摘要

For given aspect ratio and given geometry, the nature of Rayleigh Benard convection (RBC) is determined by the Rayleigh number Ra = βgΔL~3/(κv) and by the Prandtl number Pr = v/κ. Here, β is the thermal expansion coefficient, g the gravitational acceleration, Δ = T-b-T_t the difference between the imposed temperatures T_b and T_t at the bottom and the top of the sample, respectively, and v and κ the kinematic viscosity and the thermal diffusivity, respectively. The rotation rate Ω (given in rad/s) is used in the form of the Rossby number Ro= βgΔ/L~(1/2)/(2Ω).
机译:对于给定的纵横比和给定几何形状,瑞利·贝加齐(RBC)的性质由瑞利次数Ra =βGΔL〜3 /(κV)和PRANDTL号PR = V /κ确定。这里,β是热膨胀系数,g重力加速度,δ= tb-t_t分别在样品的底部和顶部的施加温度t_b和t_t之间的差异,以及V和κ具有运动粘度和热量分别扩散率。旋转速率ω(Rad / s中给出)用于罗斯比数Ro =βgδ/ l〜(1/2)/(2Ω)的形式使用。

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