湍流
雷诺平均Navier-Stokes方程
雷诺分解
雷诺数
K-omega湍流模型
Kε湍流模型
物理
机械
计算流体力学
雷诺应力
雷诺应力方程模型
纳维-斯托克斯方程组
湍流模型
数学
经典力学
压缩性
作者
Anna Li,Tongsheng Wang,Jianan Chen,Zhu Huang,Guang Xi
出处
期刊:AIAA Journal
[American Institute of Aeronautics and Astronautics]
日期:2024-03-04
卷期号:: 1-12
摘要
Considering the structural uncertainties of Reynolds-averaged Navier–Stokes (RANS) models, a design optimization method under eigenspace perturbations of the RANS model has been proposed for aerodynamic applications. Optimized geometries with confidence intervals with improved performance have been obtained for U-pipe, Busemann airfoil, and supersonic separator. The perturbations are injected into the eigenvalues and eigenvectors of turbulence anisotropic tensors nonuniformly and adaptively; thus, the uncertainty interval of the RANS model is obtained by six simulations. The adjoint method is employed to perform single-objective optimization on three physical models based on uncertainty quantification. The geometric profiles before and after optimization are presented, and the area surrounded by different profiles reflects the differences in geometric optimization caused by the uncertainty of the model form. Shape optimization within the confidence interval achieves enhanced performance with robust improvements, reducing the sensitivity to manufacturing tolerances. Design optimization under the framework of uncertainty quantification may have great practicability as an engineering application tool.
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