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Aeroacoustic source mechanisms of a wavy leading edge undergoing vortical disturbances

机译:波浪前缘受到涡旋扰动的气动声源机制

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摘要

High-accuracy numerical simulations are performed to study aeroacoustic source mechanisms of wavy leading edges (WLEs) on a thin aerofoil undergoing vortical disturbances. This canonical study is based on a prescribed spanwise vortex travelling downstream and creating secondary vortices as it passes through the aerofoil’s leading edge. The primary aim of the study is to precisely understand the relationships between the vortex-induced velocity perturbation and the wall pressure fluctuation on the WLE geometry. It is observed that by increasing the size (amplitude) of the WLE the source strength at the peak region is reduced rapidly to a certain point, followed by a saturation stage, while at the root (trough) it remains fairly consistent regardless of the WLE size. This observation is demonstrated to be the consequence of three-dimensional vortex dynamics taking place along the WLE. One of the most profound features is that a system of horseshoe-like secondary vortices are created from the WLE peak region upon the impingement of the prescribed vortex. It is found that the horseshoe vortices produce a significantly non-uniform velocity perturbation in front of the WLE leading to the disparity in the source characteristics between the peak and root. The alterations to the impinging velocity perturbation are carefully analysed and related to the wall pressure fluctuation in this study. In addition, a semi-analytic model based on Biot–Savart’s law is developed to better understand and explain the role of the horseshoe vortex systems and the source mechanisms.
机译:进行了高精度数值模拟,以研究受到旋涡扰动的薄翼型上的波浪形前缘(WLE)的声源机理。这项规范研究基于规定的翼展方向涡流向下游传播,并在穿过翼型前缘时产生次级涡流。该研究的主要目的是精确了解涡流引起的速度扰动与WLE几何体壁压力波动之间的关系。可以观察到,通过增加WLE的大小(幅度),峰值区域的源强度会迅速降低到某个点,随后达到饱和阶段,而在根部(波谷)则无论WLE如何都保持相当一致尺寸。该观察结果证明是沿WLE发生三维涡旋动力学的结果。最深刻的特征之一是,在撞击规定的涡旋后,从WLE峰区域创建了一个类似马蹄形的二次涡旋系统。已发现,马蹄涡在WLE前方产生明显不均匀的速度扰动,从而导致峰和根之间的源特征差异。在本研究中,对撞击速度扰动的变化进行了仔细分析,并与壁压力波动有关。此外,还建立了基于Biot-Savart定律的半分析模型,以更好地理解和解释马蹄涡旋系统的作用和源机制。

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    Turner J.M.; Kim J.W.;

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  • 年度 2017
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