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A Modified Streamline-Fractional-Step Finite Element Method for Solving Unsteady Incompressible Viscous Flow

机译:求解不稳定的不可压缩粘性流的改进流线-分步有限元方法

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References(16) This paper proposes a numerical method for computing the flows at high Reynolds number (Re). A modified fractional step (FS) finite element method (FEM) is based upon the velocity correction method (VCM) and uses two concepts to conduct intermediate velocity. The first is the streamline method, which provides an accurate multidimensional generalization, and the second is the balancing tensor diffusivity (BTD), which is used as the artificial diffusion for the stabilization techniques. The accuracy of this method for the advection-diffusion equation is demonstrated for the rotating cone problem. The unsteady incompressible viscous flows, such as square cavity flow at Re≤10000 and flow past a cylinder at Re≤2000, are simulated without any numerical instability.
机译:参考文献(16)提出了一种计算高雷诺数(Re)时流动的数值方法。改进的分数步(FS)有限元方法(FEM)基于速度校正方法(VCM),并使用两个概念进行中间速度。第一种是流线方法,提供了准确的多维概括,第二种是平衡张量扩散率(BTD),用作稳定技术的人工扩散。证明了该方法对流扩散方程求解旋转锥问题的准确性。模拟了不稳定的不可压缩粘性流,例如Re≤10000的方腔流和Re≤2000的通过圆柱体的流,没有任何数值不稳定。

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