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An unstructured/structured multi-layer hybrid grid method and its application

机译:非结构化/结构化多层混合网格方法及其应用

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A multi-layer hybrid grid method is constructed to simulate complex flow field around 2-D and 3-D configuration. The method combines Cartesian grids with structured grids and triangular meshes to provide great flexibility in discretizing a domain. We generate the body-fitted structured grids near the wall surface and the Cartesian grids for the far field. In addition, we regard the triangular meshes as an adhesive to link each grid part. Coupled with a tree data structure, the Cartesian grid is generated automatically through a cell-cutting algorithm. The grid merging methodology is discussed, which can smooth hybrid grids and improve the quality of the grids. A cell-centred finite volume flow solver has been developed in combination with a dual-time stepping scheme. The flow solver supports arbitrary control volume cells. Both inviscid and viscous flows are computed by solving the Euler and Navier-Stokes equations. The above methods and algorithms have been validated on some test cases. Computed results are presented and compared with experimental data.
机译:构建了一种多层混合网格方法,以模拟围绕2-D和3-D配置的复杂流场。该方法将笛卡尔网格与结构化网格和三角形网格相结合,为离散化区域提供了极大的灵活性。我们在墙表面附近生成适合人体的结构化网格,并为远场生成笛卡尔网格。另外,我们将三角形网格视为连接每个网格部分的粘合剂。结合树数据结构,通过单元格切割算法自动生成笛卡尔网格。讨论了网格合并方法,该方法可以平滑混合网格并提高网格质量。已开发出一种以单元为中心的有限体积流量求解器,并结合了双重时间步进方案。流量求解器支持任意控制体积单元。通过求解Euler和Navier-Stokes方程来计算不粘流和粘滞流。以上方法和算法已在一些测试案例中得到验证。提出了计算结果,并与实验数据进行了比较。

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