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Toward a high-order mesh adaptation strategy for unsteady flows on overlapping grids in a finite-volume framework

机译:面向有限体积框架中重叠网格上非定常流动的高阶网格自适应策略

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The present paper aims to couple an unstructured Finite Volume formulation using a multi-level grid overlapping methodology based on geometric intersection algorithms with an adaptive remeshing strategy for unsteady aerodynamics applications. A general high-order repartition of the variables for any subdivision of a cell is presented and then applied to an Adaptive Mesh Refinement module and a disassembling one for the intersected cells: a third-order accurate and conservative projection of the variables has been implemented. An assessment of the accuracy is performed on the advection of a vortex with and without a geometric intersection of grids. Finally a more complex functional test case is studied, it is the resolution of the wake structure of a transsonic square cylinder.
机译:本文旨在使用基于几何相交算法的多级网格重叠方法将非结构化有限体积公式与非定常空气动力学应用的自适应网格化策略相结合。给出了对单元的任何细分的变量的一般高阶重新分配,然后将其应用于“自适应网格细化”模块,并对相交的单元进行分解:对变量进行了三阶准确和保守的投影。对具有和不具有网格的几何相交的涡流的对流进行精度评估。最后,研究了一个更复杂的功能测试用例,它是超音速方形圆柱体尾流结构的分辨率。

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