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Sensitivity Analysis for the RANS Equations coupled with Linearized Turbulence Model

机译:线性化湍流模型rans方程的灵敏度分析

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A method is described for sensitivity analysis with Reynolds-averaged Navier-Stokes equations coupled with a turbulence model. The algebraic model of Michel et al. and the two-equation k-e model of Launder-Sharma are considered for both steady-state computations and sensitivity analysis using discrete direct differentiation method or discrete adjoint vector method. The mean flow and turbulence model equations are analytically differentiated to evaluate the derivatives of the aerodynamic functions with respect to the design parameters. This method is applied to two-dimensional and three-dimensional flows. The influence of classical assumptions on the sensitivity accuracy is explored by comparing results with finite difference evaluations. The application of the thin-layer approximation allows enhancing the robustness and convergence rate of the 3D flow computations without reducing accuracy. The constant turbulent eddy viscosity leads however to inaccurate results.
机译:用雷诺平均的Navier-Stokes方程描述了一种方法,用于耦合与湍流模型的雷诺平均的Navier-Stokes方程。 Michel等人的代数模型。使用离散直接分化方法或离散伴随矢量方法考虑稳态计算和敏感性分析的两个等式K-E模型。平均流动和湍流模型方程分析地区分以评估空气动力学功能的衍生物相对于设计参数。该方法应用于二维和三维流。通过比较有限差分评估的结果,探讨了经典假设对灵敏度准确度的影响。薄层近似的应用允许增强3D流量计算的鲁棒性和收敛速度而不降低精度。然而,恒定的湍流粘度导致效果不准确。

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