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An Efficient Modified Gabriel Method for Triangulating Complex Fractured Media for Multiphase Flow Simulations

机译:一种高效改进的Gabriel方法,用于三角型裂缝介质进行多相流动模拟

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Fractured reservoirs and aquifers are complex domains where discrete fractures are internal constraining boundaries. The Delaunay triangulation of a fractured medium generally does not conform to the fracture boundaries and recovering the fracture elements may violate the Delaunay empty-circle (2D) criterion, which may lead to a low-quality triangulation. This paper presents a new approach based on the combined Gabriel and Delaunay methods. A modified Gabriel condition of edge-empty-circle is introduced. In a first stage, the fracture edges violating the modified Gabriel criterion are released and then followed by a Delaunay triangulation with the rest of the fracture constraints. The released fracture edges are approximated by the edges of the Delaunay triangles in a postprocessing stage. The final representation of the fractures might be slightly different, but a very accurate solution is always maintained. The method has the capability to generate fine grids and to offer an accurate and good-quality grid. Numerical examples are presented to assess the efficiency of the proposed method.
机译:断裂储层和含水层是复杂的域,其中离散骨折是内部约束边界。裂缝介质的Delaunay三角测量通常不符合裂缝边界并回收断裂元件可以违反Delaunay空圆(2D)标准,这可能导致低质量的三角剖分。本文提出了一种基于Gabriel和Delaunay方法的新方法。介绍了修改的边缘空圈的Gabriel条件。在第一阶段中,沿修改改性的Gabriel标准的裂缝边缘被释放,然后用其余部分的断裂约束接下来的Delaunay三角剖面。释放的骨折边缘被Delaunay三角形的边缘在后处理阶段近似。裂缝的最终表示可能略有不同,但总是保持非常准确的解决方案。该方法具有生成细网格的能力,并提供准确和高质量的网格。提出了数值例子以评估所提出的方法的效率。

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