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Experiments on the wavy instability in Rayleigh-Benard-Poiseuille convection: Spatial and temporal features in the linear and nonlinear regime

机译:Rayleigh-Benard-Poiseuille对流中波浪不稳定的实验:线性和非线性状态下的时空特征

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An experimental study of a Rayleigh-Benard-Poiseuille air flow in a rectangular channel is presented. The aim of the paper is to characterize a secondary instability, referred to as wavy instability and known to be a convective instability, with the objective to identify the best conditions for an optimal homogenization of heat transfers in the system. A periodic mechanical forcing is introduced at channel inlet and the spatial and temporal evolution of the temperature fluctuations are analyzed, depending on the Rayleigh and Reynolds numbers, the forcing frequency and the forcing amplitude. As the saturation state is a priori the best situation to homogenize the transfers, the objective is to expand the saturation area and to generate a maximum saturation amplitude value by conducting experiments at high Rayleigh numbers. It is shown that the change in the Rayleigh number value influences the saturation length but does not act on the saturation magnitude while the change in the Reynolds number value causes antagonist effects on the saturation parameters. The key parameter acting on the saturation amplitude is the forcing frequency. The most efficient forcing configuration is to introduce the external perturbation into the fully developed region of the longitudinal rolls and to apply a specific low forcing frequency associated with a moderate forcing magnitude. (C) 2015 Elsevier Inc. All rights reserved.
机译:提出了在矩形通道中瑞利-贝纳德-泊瓦(Rayise-Benard-Poiseuille)气流的实验研究。本文的目的是表征二次不稳定性,称为波状不稳定性,称为对流不稳定性,目的是确定系统中传热最佳均质化的最佳条件。在通道入口处引入周期性的机械强迫,并根据瑞利和雷诺数,强迫频率和强迫幅度分析温度波动的时空演变。由于饱和状态是先验地使传输均匀化的最佳情况,因此目的是通过在高瑞利数下进行实验来扩展饱和区域并生成最大饱和振幅值。结果表明,瑞利数值的变化会影响饱和度长度,但不会影响饱和度大小,而雷诺数值的变化会对饱和度参数产生拮抗作用。作用于饱和振幅的关键参数是强迫频率。最有效的施力配置是将外部扰动引入纵向轧辊的完全展开区域,并施加与中等施力幅度相关的特定低施力频率。 (C)2015 Elsevier Inc.保留所有权利。

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