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Bifurcations in the wake of a thick circular disk

机译:厚圆盘后的分叉

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Using DNS, we investigate the dynamics in the wake of a circular disk of aspect ratio χ = d/w = 3 (where d is the diameter and w the thickness) embedded in a uniform flow of magnitude U 0 perpendicular to its symmetry axis. As the Reynolds number Re = U 0 d/ν is increased, the flow is shown to experience an original series of bifurcations leading to chaos. The range Re [150, 218] is analysed in detail. In this range, five different non-axisymmetric regimes are successively encountered, including states similar to those previously identified in the flow past a sphere or an infinitely thin disk, as well as a new regime characterised by the presence of two distinct frequencies. A theoretical model based on the theory of mode interaction with symmetries, previously introduced to explain the bifurcations in the flow past a sphere or an infinitely thin disk (Fabre et al. in Phys Fluids 20:051702, 2008), is shown to explain correctly all these results. Higher values of the Reynolds number, up to 270, are also considered. Results indicate that the flow encounters at least four additional bifurcations before reaching a chaotic state.
机译:使用DNS,我们研究了深宽比为χ= d / w = 3(其中d为直径和w为厚度)的圆盘嵌入到大小为U 0 垂直于其对称轴。随着雷诺数Re = U 0 d /ν的增加,表明流动经历了一系列原始的分叉,从而导致混乱。详细分析范围Re [150,218]。在此范围内,相继遇到了五个不同的非轴对称状态,包括与先前在通过球体或无限薄盘的流中识别出的状态类似的状态,以及以两个不同频率的存在为特征的新状态。显示了基于模式与对称相互作用理论的理论模型,该模型先前被用来解释流过球体或无限薄盘的流中的分叉(Fabre等人,Phys Fluids 20:051702,2008)。所有这些结果。还考虑了更高的雷诺数值,最大为270。结果表明,在达到混沌状态之前,流至少遇到了另外四个分支。

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