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High-Density Mesh Computations of Airfoil Flows by Building-Cube Method

机译:翼型的高密度网格计算通过构建 - 立方体方法流动

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In this paper, a new approach named Building-Cube Method (BCM) based on a Cartesian mesh is developed aimed for large-scale, high resolution computations of flows using parallel computers. In the present method, a flow field is divided into a number of cubes (squares in 2D) of various sizes. Each cube is a computational sub-domain with Cartesian mesh of equal spacing and equal number of nodes for easy parallelization. The geometrical size of each cube is determined by adapting to the geometry and the flow features so as to cope with broadband characteristic lengths of the flow. The method is applied to a four-elements airfoil at high Reynolds number. The time-averaged pressure distribution shows a good agreement with the experiment.
机译:在本文中,基于笛卡尔网格命名的建筑 - 立方体方法(BCM)的新方法旨在使用并行计算机的流量大规模计算。在本方法中,流场被分成各种尺寸的多个立方体(2D中的正方形)。每个立方体都是一个计算子域,其具有等于间隔的笛卡尔网格和相同数量的节点,便于并行化。通过适应几何形状和流动特征来确定每个立方体的几何尺寸,以便应对流量的宽带特征长度来确定。该方法应用于高雷诺数的四元翼型。时间平均压力分布与实验表现出良好的一致性。

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