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Investigation of compressibility effects on dynamic stall of pitching airfoil

机译:调查压缩翼型动态摊位的压缩效应

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摘要

In the present work, effects of compressibility on the dynamic stall of NACA 0012 airfoil, pitching sinusoidally from 5.03 degrees to 24.79 degrees, are investigated computationally using implicit large eddy simulations in a finite difference framework. Simulations of two-dimensional (2D), high Reynolds number, compressible flows are carried out without any transition or turbulence model to capture the physics of the dynamic stall process. The problem is formulated in a body-fixed, rotating, non-inertial frame. High accuracy, dispersion relation preserving optimized upwind compact scheme is used to compute convective flux derivatives, and an optimized three-stage Runge-Kutta method is used for time integration. Results are presented for free stream Mach number M-infinity = 0.283, 0.4, and 0.5, where the Mach number is varied independent of the Reynolds number. The computations have been quite successful in capturing the essential features of the dynamic stall mechanism. It is observed that dynamic moment and lift stalls occur at smaller angles of attack as the Mach number increases. Reduction in the size of airload hysteresis loops and maximum attainable load coefficients are observed with increasing Mach number. Weak shock waves are observed near the leading edge (LE) at M-infinity = 0.4, and lambda-shock is formed near the LE for M-infinity = 0.5. It is observed that with increasing Mach number, the impact of dynamic stall on the aerodynamic loads (C-l, C-d, and C-m) becomes less dramatic as the maximum value attained by these aerodynamic loads decreases with an increase in the Mach number. An increase in positive damping area in the hysteresis loop is observed with an increase in the Mach number, inhibiting possible vulnerability to stall flutter.
机译:另外,在本工作中,上NACA 0012翼型的动态失速,从5.03度正弦投球24.79度的可压缩性的影响,在计算上使用隐式大涡模拟在一个有限差分框架进行了研究。的二维(2D)模拟,高雷诺数,可压缩流被执行而没有任何过渡或湍流模型来捕捉动态失速过程的物理过程。该问题被配制在一个体固定,旋转,非惯性帧。精度高,色散关系优化 - 保留迎风紧凑方案被用于计算对流通量衍生物,和优化的三阶段Runge-Kutta方法用于时间积分。结果表示为自由流马赫数M-无穷大= 0.283,0.4,和0.5,其中马赫数而变化独立于雷诺数。该计算已经在捕捉动态失速机制的基本特征是相当成功的。据观察,动力矩和提升摊位发生在攻击为马赫数增加的更小的角度。减少airload磁滞回线和最大可获得负荷系数的大小都随马赫数观察。弱冲击波在M-无穷大= 0.4前缘(LE)附近观察到的,和λ-休克形成靠近LE为M-无穷大= 0.5。可以观察到,随马赫数,动态失速的上空气动力学载荷(C-1,C-d,和C-M)的影响变得不那么显着,通过这些空气动力负载达到最大值的增加马赫数减小。在磁滞回线中的正阻尼区域的增加与增加的马赫数观察到,抑制可能易受失速扑。

著录项

  • 来源
    《Physics of fluids》 |2017年第7期|共15页
  • 作者单位

    Indian Inst Technol IIT Kanpur Dept Aerosp Engn Kanpur 208016 Uttar Pradesh India;

    Indian Inst Technol IIT Kanpur Dept Aerosp Engn Kanpur 208016 Uttar Pradesh India;

    Indian Inst Technol IIT Kanpur Dept Aerosp Engn Kanpur 208016 Uttar Pradesh India;

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  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 流体力学;
  • 关键词

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