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An analytical and experimental investigation of aerofoil–turbulence interaction noise for plates with spanwise-varying leading edges

机译:用跨不同领先边缘的板式机造磁湍流相互作用噪声的分析与实验研究

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This paper presents an analytic solution for gust–aerofoil interaction noise for flat plates with spanwise-varying periodic leading edges in uniform mean flow. The solution is obtained by solving the linear inviscid equations via separation of variables and the Wiener–Hopf technique, and is suitable for calculating the far-field noise generated by any leading edge with a single-valued piecewise linear periodic spanwise geometry. Acoustic results for homogeneous isotropic turbulent flow are calculated by integrating the single-gust solution over a wavenumber spectrum. The far-sound pressure level is calculated for five test-case geometries; sawtooth serration, slitted $v$ -root, slitted $u$ -root, chopped peak and square wave, and compared to experimental measurements. Good agreement is seen over a range of frequencies and tip-to-root ratios (varying the sharpness of the serration). The analytic solution is then used to calculate the propagating pressure along the leading edge of the serration for fixed spanwise wavenumbers, i.e. only the contribution to the surface pressure which propagates to the far field. Using these results, two primary mechanisms for noise reduction are discussed; tip and root interference, and a redistribution of energy from cuton modes to cutoff modes. A secondary noise-reduction mechanism due to nonlinear features is also discussed and seen to be particularly important for leading edges with very narrow slits.
机译:本文介绍了用于扁平板的燃气 - 机架相互作用噪声的分析解决方案,其具有均匀平均流量的翼片不同的周期性前缘。通过分离变量和维纳跳乐技术来求解线性缺陷方程来获得解决方案,并且适用于计算由任何前缘产生的远场噪声,其具有单值的分段线性周期性的几何形状。通过将单阵风溶液在波数谱上整合来计算均匀各向同性湍流的声学结果。对于五个测试用例几何形状来计算远声压力水平; Sawtooth Seriration,Slitted $ V $ -ROOT,SLITD $ U $ - 根,切碎的峰和方波,与实验测量相比。在一系列频率和尖端到根比率(改变锯齿的锐度)上看到了良好的一致性。然后使用分析解决方案来计算沿着固定的翼展波数的锯齿的前缘的传播压力,即仅对传播到远场的表面压力的贡献。使用这些结果,讨论了两个用于降噪的主要机制;提示和根部干扰,以及从遮蔽模式到截止模式的能量的再分配。还讨论了由于非线性特征引起的二次降噪机制,并看到对具有非常窄的狭缝的边缘特别重要。

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