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A Spalart-allmaras Turbulence Model Implementation for High-order Discontinuous Galerkin Solution of the Reynolds-averaged Navier-stokes Equations

机译:雷诺平均Navier-stokes方程的高阶不连续Galerkin解的Spalart-allmaras湍流模型实现

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摘要

A novel and robust approach has been proposed for the high-order discontinuous Galerkin (DG) discretization of the Reynolds-averaged Navier-Stokes (RANS) equations with the turbulence model of Spalart-Allmaras (SA). The solution polynomials of the SA equation are reconstructed by the Hermite weighted essentially non-oscillatory (HWENO) scheme. Several practical techniques are suggested to simplify and extend a positivity-preserving limiter to further guarantee the positivity of SA working variable. The resulting positivity-preserving HWENO limiting method is compact and easy to implement on arbitrary meshes. Typical turbulent flows are conducted to assess the accuracy and robustness of the present method. Numerical experiments demonstrate that with the increasing grid or order resolution, the limited results of the working variable are getting closer to the unlimited ones. And the most obvious improvement with proposed method is on the computation of the working variable field in wake regions.
机译:针对Spalart-Allmaras(SA)的湍流模型,对雷诺平均Navier-Stokes(RANS)方程的高阶不连续Galerkin(DG)离散化提出了一种新颖而鲁棒的方法。 SA方程的解多项式是通过Hermite加权基本非振荡(HWENO)方案重建的。提出了几种实用技术来简化和扩展保持正数的限制器,以进一步保证SA工作变量的正数。所得的保正性HWENO限制方法紧凑且易于在任意网格上实现。进行典型的湍流以评估本方法的准确性和鲁棒性。数值实验表明,随着网格或阶数分辨率的提高,工作变量的有限结果越来越接近于无穷大。提出的方法最明显的改进是在尾流区域的工作变量场的计算。

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