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Finite element mesh for complex flow simulation

机译:用于复杂流动模拟的有限元网格

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Numerical modelling using appropriate computation grids is an important contribution to the understanding and forecasting of flow behavior, and management of groundwater. An optimal grid representing complex geologic volumes and surfaces is of interest for flow and transport computation. This paper contributes to the development of finite grids that maintain the geometric integrity of input surfaces, and geologic data and produce an optimal triangular grid that can be used for flow and transport simulations. The method proposed, implemented in PGFM tool, consists of generating grids for two dimensional cross sections, represents faults and fractures, for three-dimensional fractured media, and has the capability of including finer grids. Furthermore, the method regularizes complexities existing at various scales in the geological media by projecting the complex configurations into a Cartesian regular grid. Critical configurations are then relaxed to provide an optimal grid. Numerical examples are presented to demonstrate the efficiency of the proposed method.
机译:使用适当的计算网格进行数值建模,对于理解和预测流动行为以及管理地下水具有重要意义。代表复杂地质体积和表面的最佳网格对于流量和运输计算很重要。本文为有限网格的发展做出了贡献,这些网格可保持输入表面和地质数据的几何完整性,并生成可用于流动和运输模拟的最佳三角形网格。所提出的方法在PGFM工具中实施,包括为二维横截面生成网格,表示三维裂缝介质的断层和裂缝,并具有包含更精细网格的能力。此外,该方法通过将复杂构型投影到笛卡尔规则网格中来规范化地质介质中各种规模存在的复杂性。然后放松关键配置以提供最佳网格。数值例子表明了该方法的有效性。

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