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Implicit Numerical Scheme Based on SMAC Method for Computing Unsteady Incompressible Turbulent Flows

机译:基于SMAC方法的非定常不可压缩湍流隐式数值格式。

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An implicit numerical scheme was developed based on the simplified marker and cell (SMAC) method for computing the three-dimensional (3-D) unsteady incompressible turbulence Reynolds- averaging equations in general curvilinear coordinates. The governing equations included the Reynolds averaged momentum equations with contravariant velocities as the unknown variables, pressure Poisson equation and k εε ? turbulent model equations. The governing equations were discretized in 3-D MAC staggered grid. To improve the numerical stability of the implicit SMAC scheme, the higher-order high resolution Chakravarthy-Osher TVD scheme was used to discretize the convective terms in momentum equations and k εε ? equations. The algebraic equations of momentum equations and k εε ? equations were solved by CTDMA method. The algebraic Poisson equations were solved by the Tschebyscheff SLOR method with alternating computational directions. The unsteady flows through a simplified cascade made up of NACA65-410 blade at high Reynolds numbers were simulated with the code written by the first author. The numerical results of the surface pressure coefficient were in satisfactory agreement with the experimental data. The numerical results indicate that the Reynolds number and the angle of attack were two primary factors which affected the unsteady characteristics of the flows.
机译:基于简化的标记和单元(SMAC)方法,开发了一种隐式数值方案,用于计算一般曲线坐标系中的三维(3-D)非稳态不可压缩湍流雷诺平均方程。控制方程式包括雷诺平均动量方程式和逆速度作为未知变量,压力泊松方程式和kεε?。湍流模型方程。控制方程在3-D MAC交错网格中离散化。为了提高隐式SMAC格式的数值稳定性,采用了高阶高分辨率Chakravarthy-Osher TVD格式来离散动量方程和kεε?中的对流项。方程。动量方程和kεε?的代数方程用CTDMA方法求解方程。用Tschebyscheff SLOR方法求解具有交替计算方向的代数Poisson方程。使用第一作者编写的代码模拟了由高雷诺数的NACA65-410叶片组成的简化叶栅的非稳态流动。表面压力系数的数值结果与实验数据吻合良好。数值结果表明,雷诺数和迎角是影响流动不稳定特性的两个主要因素。

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