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Simulation of incompressible viscous flows past a circular cylinder by hybrid FD scheme and meshless least square-based finite difference method

机译:混合FD格式和无网格最小二乘有限差分法模拟不可压缩的粘性流体绕圆柱流动

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摘要

In this paper, we describe an efficient method for simulating the two-dimensional steady and unsteady incompressible flows. The method is a hybrid approach, which combines the conventional finite difference (FD) scheme and the mesh-free least square-based finite difference (MLSFD) method. In this method, the MLSFD method is adopted to deal with the complex geometry for its "truly" mesh-free property, and it is responsible for the spatial discretization in the region around the complex geometry which represents the stationary solid obstacle. Correspondingly, conventional FD scheme is applied in the rest of the flow domain to take advantage of its high computational efficiency. Numerical simulation is carried out for the steady flow with Reynolds numbers of 10,20 and 40, and unsteady flow with Reynolds numbers of 100 and 200. The obtained numerical results agree very well with computational and experimental data available in the literature. Compared with the fully MLSFD method, this new approach greatly improves the computational efficiency.
机译:在本文中,我们描述了一种用于模拟二维稳态和非稳态不可压缩流的有效方法。该方法是一种混合方法,结合了常规的有限差分(FD)方案和无网格的最小二乘有限差分(MLSFD)方法。在这种方法中,采用MLSFD方法来处理复杂的几何图形,因为它具有“真正的”无网格特性,并且它负责表示代表固定固体障碍物的复杂几何图形周围区域的空间离散。相应地,常规FD方案应用于流域的其余部分,以利用其高计算效率。对雷诺数为10,20和40的稳态流以及雷诺数为100和200的非稳态流进行了数值模拟。所得数值结果与文献中的计算和实验数据非常吻合。与完全MLSFD方法相比,此新方法大大提高了计算效率。

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