一种数据驱动的多项式混沌方法,用于对具有错开角误差的亚音速压缩机级联进行不确定性量化

Haohao Wang, Limin Gao, Guang Yang, Baohai Wu
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摘要

基于概率的不确定性量化(UQ)方法需要大量的采样数据来构建不确定输入参数的概率分布。然而,在工程应用中,由于测试费用昂贵,通常只能获得有限且稀缺的采样数据。本文采用了数据驱动多项式混沌(DDPC)方法,该方法可以在采样数据稀少的情况下传播输入不确定性。通过非线性测试函数验证了自主开发的 DDPC 方法的计算精度和收敛性。随后,应用 DDPC 方法研究了交错角误差对亚音速压缩机级联气动性能的不确定性影响。我们从实际压缩机叶片中获得了一系列错开角的制造误差数据。基于有限的测量数据,采用 DDPC 方法结合计算流体动力学 (CFD) 仿真来量化压缩机级联的性能影响。结果表明,非设计工况下的性能分散比设计工况下更为突出。实际气动性能偏离额定性能并非小概率事件,在高入射角 i = 7° 的情况下,气流损失系数和出口流角偏离额定值超过 1%的概率可达 47.6% 和 36.8%。详细分析显示,交错角误差对前缘附近的流动状态有显著影响,导致分离气泡大小和边界层厚度发生变化。
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A data-driven polynomial chaos method for uncertainty quantification of a subsonic compressor cascade with stagger angle errors
The probability-based uncertainty quantification (UQ) methods require a large amount of sampled data to construct the probability distribution of uncertain input parameters. However, it is a common situation that only limited and scarce sampled data are available in engineering applications due to expensive tests. In the present paper, the Data-Driven Polynomial Chaos (DDPC) method is adopted, which can propagate input uncertainty in the case of scarce sampled data. The calculation accuracy and convergence of the self-developed DDPC method are validated by a nonlinear test function. Subsequently, the DDPC method is applied to investigate the uncertain impact of stagger angle errors on the aerodynamic performance of a subsonic compressor cascade. A family of manufacturing error data of stagger angles was obtained from the real compressor blades. Based on the limited measurement data, the DDPC method combined with Computational Fluid Dynamics (CFD) simulation is employed to quantify the performance impact of the compressor cascade. The results show that the performance dispersion under off-design conditions is more prominent than that under design conditions. The actual aerodynamic performance deviating from the nominal performance is not a small probability event, and the probability of deviating from the nominal loss coefficient and exit flow angle by more than 1% can reach up to 47.6% and 36.8% under high incidence i = 7°. Detailed analysis shows that stagger angle errors have a significant effect on the flow state near the leading edge, resulting in variations in separation bubble size and boundary layer thickness.
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