一种可用于机翼优化设计中的气动噪声预测模型  被引量:1

A new aerodynamic noise model for aerodynamic optimization design

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作  者:余培汛[1] 白俊强[1] 郭博智[1,2] 韩啸[1] 韩珊珊[1] 

机构地区:[1]西北工业大学航空学院,西安710072 [2]中国商用飞机公司上海设计研究所,上海200233

出  处:《计算力学学报》2014年第4期537-544,共8页Chinese Journal of Computational Mechanics

摘  要:发展了一种可用于翼型/机翼外形设计中的气动噪声快速预测方法。相较于传统的半经验噪声预测方法,该方法以两方程非线性k-ε湍流模型模化雷诺应力的雷诺平均方程为背景,考虑了升力系数、三维流动效应以及机翼几何参数等因素对后缘噪声的影响。而相对于直接数值模拟或声类比拟方法,该方法虽不能准确预测噪声强度,但其计算量小,能给出不同翼型/机翼的相对总声压级,以及总声压级随升力系数的变化情况,易于应用于翼型/机翼气动外形优化设计中。通过计算分析二维NACA0012翼型几何参数或来流状态的改变所带来的气动噪声差异,与ANOPP软件及Brooks等计算结果进行对比,验证了该模型的可靠性。最后,计算分析二维、三维翼型/机翼气动噪声,凸显该方法在翼型/机翼气动外形优化设计中的应用价值。A rapid prediction method of the aerodynamic noise is developed ,w hich can be applied to the aerodynamic optimization design of the wing or airfoil .The method uses Reynolds-averaged Navier-Stokes equation with a two-equation turbulence model to include the effects of the lift coefficient ,flow three-dimensionality ,and wing design parameters on the trailing-edge noise .These effects are not consid-ered in the existing ,semi-empirical noise prediction methods .While compared to DNS or acoustic analogy method ,the proposed noise metric is not the exact value of noise intensity ,but it is a relative noise meas-ure suitable for design studies .T he new noise model is less expensive to the full-noise calculations done with computational aerodynamic noise methods .The total sound pressure level (SPL )of the different wings or airfoils and the change of the total SPL with the lift coefficient can be obtained by this method . It can be easily applied to the airfoil/wing .The reliability of the method is validated by calculating and analyzing the noise difference caused by the change of the geometric parameters or the free-stream condi-tions and comparing the results with the results obtained by the ANOPP software and the Brooks .Final-ly ,Two-dimensional airfoils and three-dimension wing were computed to display the values of the meth-od .

关 键 词:雷诺平均方程 噪声模型 后缘噪声 优化设计 声压级 

分 类 号:V211.52[航空宇航科学与技术—航空宇航推进理论与工程] O224[理学—运筹学与控制论]

 

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