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A Fourth Order Accurate Cellwise Relaxation Implicit Disconstinuous Galerkin Scheme for Solving RANS Equations

机译:求解RANS方程的四阶精确细胞松弛隐式不确定Galerkin格式

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A fourth order accurate Discontinuous Galerkin (DG) method coupled with cellwise relaxation implicit (CRI) scheme for solving the RANS equations is presented. Our efforts are focused on reducing computational time needed for setting Jacobian matrix. It is shown that the computational efficiency of the fourth order accurate DG-CRI scheme is substantially improved by employing several numerical techniques. Among the techniques, a use of the quadrature simplification by orthogonality is highly recommended in terms of the performance in reducing computational cost, numerical instability and required memory size. In the calculation of the turbulent boundary layer flow over a flat plate, it is shown that the quadrature simplification by orthogonality successfully reduces the computational time per step to 1/20. In the calculation of the vortical flowfield over a delta wing, the favorable spatial accuracy of the present fourth order accurate DG-CRI scheme is well demonstrated.
机译:提出了一种四阶精确的不连续伽勒金(DG)方法,并结合了基于单元的松弛隐式(CRI)方案来求解RANS方程。我们的工作集中在减少设置雅可比矩阵所需的计算时间上。结果表明,采用几种数值技术可以大大提高四阶精确DG-CRI方案的计算效率。在这些技术中,就降低计算成本,减少数值不稳定和所需内存大小的性能而言,强烈建议使用正交简化正交运算。在平板上湍流边界层流动的计算中,表明通过正交性的正交简化成功地将每步的计算时间减少到了1/20。在三角翼上旋涡流场的计算中,很好地证明了本四阶精确DG-CRI方案的良好空间精度。

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