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Uncertainty Quantification and Sensitivity Analysis of SA Turbulence Model Coefficients in Two and Three Dimensions

机译:二维和三维SA湍流模型系数的不确定度量化和敏感性分析

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The goal of this work is to quantify the uncertainty and sensitivity of the Spalart-Allmaras turbulence model in Reynolds-Averaged Navier-Stokes codes due to uncertainty in the values of model coefficients for three wall-bounded flows, and to rank the contribution of each coefficient to uncertainty in various output flow quantities of interest. Specifically, uncertainty quantification of turbulence model coefficients is performed for a subsonic flat plate, the RAE 2822 transonic airfoil, and transonic flow over the NASA Common Research Model. The Boeing-developed BCFD code is used as the flow solver. The uncertainty quantification analysis employs stochastic expansions based on non-intrusive polynomial chaos for efficient uncertainty propagation. Integrated force coefficients, loads reports, pressure coefficient distributions, and skin friction coefficient distributions are considered as uncertain output quantities of interest. Turbulence model coefficients are treated as epistemic uncertain variables represented with intervals. Sobol indices are used to rank the relative contributions of each coefficient to the total uncertainty in the output quantities of interest. A new method of characterizing the Spalart-Allmaras coefficient uncertainties is discussed and comparisons are made with the old method. The new method employs relations between coefficients which were fundamental to the original development of the model, and in particular allows only a much narrower range for the variations of the logarithmic law.
机译:这项工作的目的是量化由于三道边界流的模型系数值的不确定性而导致的雷诺平均Navier-Stokes码中Spalart-Allmaras湍流模型的不确定性和敏感性,并对每一个的贡献进行排序感兴趣的各种输出流量中的不确定性系数。具体而言,对亚音速平板,RAE 2822跨音速翼型和NASA通用研究模型上的跨音速流进行湍流模型系数的不确定性量化。由波音公司开发的BCFD代码用作流量求解器。不确定性量化分析采用基于非侵入式多项式混沌的随机展开来有效地传播不确定性。综合力系数,载荷报告,压力系数分布和蒙皮摩擦系数分布被认为是不确定的目标输出量。湍流模型系数被视为以区间表示的认知不确定变量。 Sobol指数用于对每个系数对目标输出量的总不确定性的相对贡献进行排名。讨论了表征Spalart-Allmaras系数不确定性的新方法,并与旧方法进行了比较。新方法利用了系数之间的关系,这些关系对于模型的原始发展是至关重要的,特别是对数律的变化只允许非常狭窄的范围。

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