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首页> 外文期刊>European Journal of Mechanics, B. Fluids >Instability waves and aerodynamic noise in a subsonic transitional turbulent jet
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Instability waves and aerodynamic noise in a subsonic transitional turbulent jet

机译:亚音速过渡湍流射流中的不稳定波和空气动力噪声

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A subsonic transitional jet is simulated by large eddy simulation, while the flow and acoustic properties are validated against existed experimental results. In the hydrodynamic region, the total disturbance kinetic energy declines as azimuthal wavenumber (m) or frequency increases. In the far field, the acoustic field is dominated by the axisymmetric and first helical modes, and the peak of sound spectra at,small polar angles to the jet axis are found be located in the range of Strouhal number St = 0.2 - 0.3. In order to understand the relationship between instability waves and noise generation, the parabolized stability equation (PSE) is solved for describing the evolution of instability waves. For the acoustic field, the linear model and nonlinear interaction model are built based on PSE solutions in combination with Lilley-Goldstein's analogy. The beam patterns of above two models are in agreement with experimental results qualitatively, while the nonlinear interaction model predicts more accurate directivity and locations of sound sources. Quantitatively, the linear model underestimates the sound pressure level (SPL) greatly. Nonlinear interaction can enhance the strength of sound sources and raise acoustic efficiency at small polar angles. In some cases, the nonlinear interaction of two instability waves can even increase SPL by nearly 20 dB. However, for m >= 2, the nonlinear interaction model fails to predict reasonable results qualitatively. (C) 2016 Elsevier Masson SAS. All rights reserved.
机译:通过大涡模拟模拟了亚音速过渡射流,并针对现有的实验结果验证了流动和声学特性。在水动力区域,总扰动能随方位波数(m)或频率的增加而下降。在远场中,声场以轴对称和第一螺旋模为主,在与射流轴的极角很小的情况下,声谱的峰值位于Strouhal数St = 0.2-0.3的范围内。为了理解不稳定波与噪声产生之间的关系,求解了抛物线稳定方程(PSE),以描述不稳定波的演化。对于声场,基于PSE解决方案并结合Lilley-Goldstein的类比建立了线性模型和非线性相互作用模型。上面两个模型的波束方向图定性地与实验结果吻合,而非线性相互作用模型则预测了更准确的方向性和声源的位置。线性模型在数量上大大低估了声压级(SPL)。非线性相互作用可以增强声源的强度,并在较小的极角处提高声学效率。在某些情况下,两个不稳定波的非线性相互作用甚至可以使SPL增加近20 dB。然而,对于m> = 2,非线性相互作用模型无法定性地预测合理的结果。 (C)2016 Elsevier Masson SAS。版权所有。

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