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首页> 外文期刊>International Journal of Mechanical Sciences >Steady and unsteady flow regimes in two-dimensional mixed convective flow of air past a heated square cylinder
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Steady and unsteady flow regimes in two-dimensional mixed convective flow of air past a heated square cylinder

机译:通过加热的方圆柱的二维混合对流流动的稳定和不稳定的流动制度

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The present work involves a numerical investigation of bifurcations/transitions between unsteady to steady as well as steady to unsteady flow states found to exist in two-dimensional mixed convective laminar flow of air past a heated square cylinder. The unsteady flow governing equations, subjected to Oberbeck-Boussinesq approximation, are marched forward in time using a SMAC type pressure correction scheme on a structured body-fitted grid. A finite difference type discretization is employed to discretize the equations in space. Numerical simulations are carried out in the parametric space of Richardson number (Ri) and free-stream orientation (alpha) with respect to gravity for fixed values of Reynolds number (Re) in the range [20, 120] in steps of 20. Computations are carried out for 0 <= alpha <= 90 degrees and 0 <= Ri <= 1.6. At Re = 20, only steady flows are observed for any (alpha, Ri) setting within the ranges considered. However for 40 <= Re <= 120, at a fixed (alpha, Re) with progressively increasing values of Ri, transitions from both unsteady to steady as well as steady to unsteady are observed. Stuart-Landau theory is employed to analyze the bifurcations and to estimate the critical Ri corresponding to the bifurcations/transitions. The critical Ri as a function of alpha (or neutral-curve) is obtained at different Re in the range 40 <= Re <= 120.
机译:本作本作涉及在不稳定的稳定和稳定之间的分叉/转变之间的数值研究,并且不稳定到发现的空气中的二维混合对流层流中的不稳定流动状态。经过Oberbeck-Boussinesq近似的非定常流量控制方程在结构化的体积栅格上使用SMAC型压力校正方案在时间上行进。采用有限差异类型的离散化来离散空间中的方程。在Richardson号码(RI)的参数空间和自由流方向(alpha)的参数空间中进行数值模拟,相对于reynolds数(Re)的固定值(Reynolds(Re)的重量,其步骤为20.计算进行0 <= alpha <= 90度,0 <= RI <= 1.6。在Re = 20,仅在考虑范围内的任何(alpha,ri)设置只观察到稳定流量。然而,对于40 <= RE <= 120,在具有逐渐增加的RI值的固定(alpha,RE)中,观察到从不稳定稳定的转换以及稳定地稳定到不稳定。斯图尔特兰理论用于分析分叉分析,并估计对应于分叉/转型的临界RI。作为α(或中性曲线)的函数的临界RI在40 <= RE <= 120的不同RE处获得。

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