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Integral formulations for the prediction of low Mach number flow noise with non-compact solid surfaces.

机译:用于预测非紧凑固体表面的低马赫数流动噪声的积分公式。

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To assess the aeroacoustic noise, Lighthill's equation remains the most widely used acoustic analogy, especially because of its tractable numerical implementation and physically appealing interpretations. The use of its integral form is particularly justified for low Mach number flows. In the presence of a solid obstacle, the mere knowledge of the incompressible-flow surface pressure fluctuations is sufficient to provide a good estimation of the radiated sound as long as the wavelength is large compared to the dimension of the problem. In practice, obstacles can be non-compact or become so for sufficiently high frequencies and the previous observation has to be reassessed. In order to deal with non-compact surfaces, an alternative form of Lighthill's integral equation is presented. These simplified and approximate formulations are interesting from a numerical point of view as they do not necessitate the calculation of Lighthill's stress tensor. Numerical predictions compare favorably with experimental data for the specific cases of a diaphragm and a flap inserted in a rectangular duct.
机译:为了评估航空声噪声,Lighthill方程仍然是使用最广泛的声学类比,尤其是因为其易于处理的数值实现方式和具有物理吸引力的解释。对于低马赫数流量,使用其整体形式是特别合理的。在存在固体障碍物的情况下,仅是不可压缩的流动表面压力波动的知识就足以提供对辐射声的良好估计,只要波长比问题的规模大即可。在实践中,对于足够高的频率,障碍物可能不紧凑,或者变得如此紧凑,因此必须重新评估之前的观察结果。为了处理非紧凑表面,提出了Lighthill积分方程的另一种形式。从数字的角度来看,这些简化的近似公式很有趣,因为它们不需要计算Lighthill的应力张量。对于隔膜和插入矩形导管中的阀瓣的特定情况,数值预测与实验数据相比具有优势。

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