湍流可压缩分离流中对流结构的导出方案

Tetyana Jiang, L. Larchevêque, P. Dupont
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One critical feature of such flows is the occurrence of low-frequency unsteadiness if the shock-induced adverse pressure gradient is strong enough to induce a separation of the incoming boundary layer. The physics resulting in these lowfrequency unsteadiness, also encountered in many subsonic separated flow (Cherry et al., 1984; Kiya & Sasaki, 1983) is not yet fully understood, see Babinsky & Harvey (2011). However, possible links between the low-frequency unsteadiness and the coherent structures of the mixing layer developing downstream the separation point have been highlighted in recent works, both in subonic (Ehrenstein & Gallaire, 2008) and supersonic regime (Piponniau et al., 2009). It is therefore of importance to obtain a comprehensive description of the characteristics of these structures. Difficulty arise in turbulent flows from the energy preeminence of the structures issued from the incoming boundary layer over the mixing layer ones. Some information where nonetheless obtained in SWBLI from two-point statistics and instantaneous PIV measurements of Dupont et al. (2006); Piponniau et al. (2009). The purpose of the present work is to complete these data by providing a statistical description of the dynamics associated with these Figure 1. Spark Schlieren visualization of the interaction. structures. A conditional averaging method relying on a new eduction scheme of the coherent structures is proposed to this end. As an illustration, it is applied to data obtained from a Large-Eddy Simulation of a Mach 2.3 shock reflection for flow deflection angle of 9.5◦ including a large separation, as described in Agostini et al. (2012). The unsteady properties have been widely validated against the experimental results obtained for the same interaction geometry Agostini et al. (2012). The spatial organization of the flow is illustrated with a short time exposure Schlieren of the interaction in figure 1. 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引用次数: 0

摘要

在统计意义上获得了湍流可压缩分离流的相干对流涡旋结构的证据。利用一种新的激波边界层相互作用模拟算法,对大涡非定常数据中的结构进行了检测和跟踪。这是基于检测由运动结构引起的瞬时零质量通量线的调制。导出的结构具有空间特征,并给出了它们的频率、对流速度和尺寸。文中还描述了它们对壁面压力和表面摩擦系数的影响。冲击波/边界层相互作用(SWBLI)由于其在航空应用中的实际兴趣,已经被广泛研究了几十年。这种流动的一个关键特征是,如果激波引起的逆压梯度强到足以引起来流边界层的分离,则会发生低频非定常。导致这些低频不稳定的物理现象在许多亚音速分离流中也会遇到(Cherry et al., 1984;Kiya & Sasaki, 1983)尚未完全理解,参见Babinsky & Harvey(2011)。然而,低频不稳定与分离点下游发展的混合层相干结构之间的可能联系在最近的工作中得到了强调,无论是在亚音速(Ehrenstein & Gallaire, 2008)还是超音速(Piponniau等,2009)。因此,对这些结构的特征进行全面的描述是很重要的。紊流的困难来自于入射边界层所产生的结构在混合层结构之上的能量优势。尽管如此,从两点统计和Dupont等人(2006)的瞬时PIV测量中获得了SWBLI中的一些信息;Piponniau等人(2009)。当前工作的目的是通过提供与这些图1相关的动态的统计描述来完成这些数据。火花纹影的交互可视化。结构。为此,提出了一种基于相干结构新导出格式的条件平均方法。为了说明这一点,我们将其应用于Agostini et al.(2012)中所描述的流动偏转角为9.5◦(包括大分离)的2.3马赫激波反射的大涡模拟数据。非定常特性已经被广泛地验证了Agostini et al.(2012)在相同的相互作用几何下得到的实验结果。流的空间组织用图1中相互作用的短时间曝光纹影来说明。纵坐标x的原点固定在非定常反射激波的平均位置X0。这个位置是由非定常壁面压力导出的。它由相互作用的长度L归一化,相互作用的长度L定义为X0与外推到入射激波壁之间的距离。相互作用的大小为54.5 mm。用无量纲纵向坐标X * = (X−X0)/L表示结果。这个数据库的一个关键特征是计算出的150个周期的低频现象的物理时间非常长。因此,它保证了条件平均数据的相当好的统计收敛性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
EDUCTION SCHEME FOR CONVECTIVE STRUCTURES IN TURBULENT COMPRESSIBLE SEPARATED FLOW
Evidence of coherent convective vortical structures in a statistical sense is obtained for a turbulent compressible separated flow. Structures are detected and tracked in unsteady data from a Large Eddy Simulations of shock waveboundary layer interaction by means of a new algorithm. This one is based on the detection of the modulations of the instantaneous zero mass flux lines induced by the travelling structures. The educed structures are spatially characterized and their frequencies, convection velocities and dimensions are given. Their effect on the wall pressure and the skin friction coefficients are also described. INTRODUCTION Shock-wave/boundary-layer interaction (SWBLI) has been largely studied for several decades due to their practical interest in aeronautical applications. One critical feature of such flows is the occurrence of low-frequency unsteadiness if the shock-induced adverse pressure gradient is strong enough to induce a separation of the incoming boundary layer. The physics resulting in these lowfrequency unsteadiness, also encountered in many subsonic separated flow (Cherry et al., 1984; Kiya & Sasaki, 1983) is not yet fully understood, see Babinsky & Harvey (2011). However, possible links between the low-frequency unsteadiness and the coherent structures of the mixing layer developing downstream the separation point have been highlighted in recent works, both in subonic (Ehrenstein & Gallaire, 2008) and supersonic regime (Piponniau et al., 2009). It is therefore of importance to obtain a comprehensive description of the characteristics of these structures. Difficulty arise in turbulent flows from the energy preeminence of the structures issued from the incoming boundary layer over the mixing layer ones. Some information where nonetheless obtained in SWBLI from two-point statistics and instantaneous PIV measurements of Dupont et al. (2006); Piponniau et al. (2009). The purpose of the present work is to complete these data by providing a statistical description of the dynamics associated with these Figure 1. Spark Schlieren visualization of the interaction. structures. A conditional averaging method relying on a new eduction scheme of the coherent structures is proposed to this end. As an illustration, it is applied to data obtained from a Large-Eddy Simulation of a Mach 2.3 shock reflection for flow deflection angle of 9.5◦ including a large separation, as described in Agostini et al. (2012). The unsteady properties have been widely validated against the experimental results obtained for the same interaction geometry Agostini et al. (2012). The spatial organization of the flow is illustrated with a short time exposure Schlieren of the interaction in figure 1. The origin of the longitudinal coordinate x was fixed at the mean position (X0) of the unsteady reflected shock. This position was derived from unsteady wall pressure. It was normalized by the length of interaction L defined as the distance between X0 and the extrapolation down to the wall of the incident shock. The size of the interaction was of 54.5 mm. The dimensionless longitudinal coordinate X∗ = (x−X0)/L was used to present the results. One key feature of this database is the very long physical time of 150 periods of the low frequency phenomenon that has been computed. It therefore ensure a rather good statistical convergence of the conditionally averaged data.
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