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首页> 外文期刊>Computers & Fluids >Organised modes and shock-vortex interaction in unsteady viscous transonic flows around an aerofoil - Part II: Reynolds number effect
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Organised modes and shock-vortex interaction in unsteady viscous transonic flows around an aerofoil - Part II: Reynolds number effect

机译:机翼周围非稳定粘性跨音速流动中的有组织模式和激涡相互作用-第二部分:雷诺数效应

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摘要

The modification of the transonic flow structure around a NACA0012 aerofoil at free-stream Mach number 0.85 and at zero angle of incidence is studied as a function of Reynolds number in the range (500, 1000) by solving the time-dependent Navier Stokes equations as described in part I. At the selected value of the Mach number, the flow is subjected only to the von Karman instability mode developed downream of the trailing edge shock, as has been studied in part I. By using the time-dependent amplitude evolution versus the period of the fundamental mode, the coefficients of the Stuart-Landau global oscillator model have been evaluated, yielding the linear and non-linear parts of the instability process. The supercritical nature of mode I instability as well as the critical Reynolds number of this instability (Re = 2070) have been determined for the transonic regime. The spatial growth and decay of mode I instability are evaluated in the near wake by means of a detailed spectral analysis of the time-dependent signals. The variation law for the location of the maximum amplification of this near wake mode as a function of Reynolds number has been established and found to scale as: X{sub}(max) ~ Re{sup}(-0.2).
机译:通过求解与时间有关的Navier Stokes方程,研究了自由流马赫数为0.85且入射角为零入射时,围绕NACA0012翼型的跨音速流动结构的变化与雷诺数的函数关系,范围为(500,1000)。如在第一部分中所研究的,在选定的马赫数值下,流仅经受后缘激波向下沿冯卡曼不稳定性模式发展。通过使用随时间变化的幅度演化与在基本模式周期内,对Stuart-Landau全局振荡器模型的系数进行了评估,得出了不稳定过程的线性和非线性部分。对于跨音速方案,已经确定了模式I不稳定性的超临界性质以及该不稳定性的临界雷诺数(Re = 2070)。通过对随时间变化的信号进行详细的频谱分析,可以在接近尾声时评估I型不稳定性的空间增长和衰减。已经建立了该近尾波模式的最大放大位置随雷诺数的变化规律,并发现其缩放比例为:X {sub}(max)〜Re {sup}(-0.2)。

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