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Confined Rayleigh-Bénard, rotating Rayleigh-Bénard, and double diffusive convection: A unifying view on turbulent transport enhancement through coherent structure manipulation

机译:受限Rayleigh-Bénard,旋转Rayleigh-Bénard和双扩散对流:通过相干结构操纵对湍流传输增强的统一视图

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摘要

Many natural and engineering systems are simultaneously subjected to a driving force and a stabilizing force. The interplay between the two forces, especially for highly nonlinear systems such as fluid flow, often results in surprising features. Here we reveal such features in three different types of Rayleigh-Bénard (RB) convection, i.e., buoyancy-driven flow with the fluid density being affected by a scalar field. In the three cases different stabilizing forces are considered, namely (i) horizontal confinement, (ii) rotation around a vertical axis, and (iii) a second stabilizing scalar field. Despite the very different nature of the stabilizing forces and the corresponding equations of motion, at moderate strength we counterintuitively but consistently observe an enhancement in the flux, even though the flow motion is weaker than the original RB flow. The flux enhancement occurs in an intermediate regime in which the stabilizing force is strong enough to alter the flow structures in the bulk to a more organized morphology, yet not too strong to severely suppress the flow motions. Near the optimal transport enhancements all three systems exhibit a transition from a state in which the thermal boundary layer (BL) is nested inside the momentum BL to the one with the thermal BL being thicker than the momentum BL. The observed optimal transport enhancement is explained through an optimal coupling between the suction of hot or fresh fluid and the corresponding scalar fluctuations.
机译:许多自然和工程系统同时受到驱动力和稳定力的作用。两种力之间的相互作用,特别是对于高度非线性的系统,例如流体流动,常常会产生令人惊讶的特征。在这里,我们揭示了三种不同类型的瑞利-贝纳德(RB)对流中的这种特征,即浮力驱动的流,其中流体密度受标量场影响。在这三种情况下,考虑了不同的稳定力,即(i)水平约束,(ii)绕垂直轴旋转,以及(iii)第二个稳定标量场。尽管稳定力和相应的运动方程式具有非常不同的性质,但在中等强度下,尽管流动运动比原始的RB流动要弱,我们仍会凭直觉反而观察到通量有所增加。通量增强发生在中间状态,在该状态下稳定力足够强,足以将主体中的流动结构改变为更有组织的形态,而强度又不足以严重抑制流动运动。在最佳传输增强附近,所有三个系统都表现出从热边界层(BL)嵌套在动量BL内的状态到热边界层厚于动量BL的状态的过渡。通过热或新鲜流体的吸入与相应的标量波动之间的最佳耦合来解释观察到的最佳传输增强。

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