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Revisiting LESFOIL: Wall-resolved LES of Flow Around an Airfoil at Re_c = 2.1 × 10~6

机译:回顾LESFOIL:在Re_c = 2.1×10〜6时,机翼周围的壁流解析LES

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This paper investigates an airfoil flow involving a turbulent transition and separations near stall condition at a high Reynolds number Re_c = 2.1 × 10~6 (based on the freestream velocity and the airfoil chord) and provides the wall-resolved LES database for near-wall model in LES by conducting wall-resolved LESs. The same flow conditions and airfoil as the LESFOIL project are employed. The present results are compared with the exiting experimental and numerical data. The LES with the finest mesh (△_ε~+ ,△_η~+,△_ζ~+: chordwise, wall normal, spanwize ≲ 25,0.8,13) and the widest spanwise extent (approximately 5% of the chord length) resolves the key phenomena of the flow (i.e., laminar separation, transition to turbulence, turbulent reattachment, turbulent boundary layer development, and turbulent separation) and well predicts mean statistics. The obtained database indicates that the pressure-gradient term in the mean streamwise-momentum equation is not negligible at the laminar and turbulent separated regions. This fact suggests that widely used equilibrium wall model is not sufficient and the inclusion of the pressure-gradient term is necessary for wall modeling in LES of such airfoil flow. Additionally, influences of computational mesh resolution and spanwise extent on the computational results are investigated. The LES using a coarse mesh underestimates the laminar and turbulent separated regions by numerical dissipation, and leads to a loss of the unsteady features. On the other hand, the LES using a short spanwise extent enforces the turbulent transition near the leading edge to be two-dimensional states and overestimates the separated region near the trailing edge by a spurious two-dimensional large-scale vortex.
机译:本文研究了在高雷诺数Re_c = 2.1×10〜6(基于自由流速度和翼型弦)的情况下,在失速条件下涉及湍流过渡和分离的翼型流,并为近壁提供了壁解析的LES数据库通过进行壁解析的LES在LES中建立模型。使用与LESFOIL项目相同的流量条件和机翼。目前的结果与现有的实验和数值数据进行了比较。具有最细网格的LES(△_ε〜+,△_η〜+,△_ζ〜+:弦向,壁法线,spanwize≲25,0.8,13)和最宽的spanwise范围(大约弦长的5%)分解流动的关键现象(即层流分离,过渡到湍流,湍流重新附着,湍流边界层发展和湍流分离)并很好地预测了均值统计。所获得的数据库表明,在层流和湍流分开的区域中,平均流-动量方程中的压力梯度项不可忽略。这一事实表明,广泛使用的平衡壁模型是不够的,并且对于这种翼型流的LES中的壁建模,必须包含压力梯度项。此外,还研究了计算网格分辨率和跨度范围对计算结果的影响。使用粗糙网格的LES通过数值耗散低估了层流和湍流分离的区域,并导致不稳定特征的损失。另一方面,使用短跨度范围的LES将前缘附近的湍流过渡强制为二维状态,并通过伪造的二维大尺度涡旋高估了后缘附近的分离区域。

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