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Generalized Multiscale Finite Element Method for Unsaturated Filtration Problem in Heterogeneous Medium

机译:非均质介质中非饱和过滤问题的广义多尺度有限元方法

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We consider a mathematical model for simulation of the unsaturated flow problems in heterogeneous porous medium that describes by the Richards equation. To resolve all heterogeneity, we construct fine grid and construct finite element approximation. For dimension reduction of the discrete system, we construct multiscale solver for coarse grid solution using Generalized Multiscale Finite Element Method (GMsFEM). We generate multiscale basis functions by solution of the local spectral problems. We present numerical result and compare relative error for different number of the multiscale basis functions for 2D and 3D model problems.
机译:我们考虑由Richards方程描述的用于模拟非均质多孔介质中非饱和流动问题的数学模型。为了解决所有异质性,我们构造了精细网格并构造了有限元逼近。为了减少离散系统的尺寸,我们使用广义多尺度有限元方法(GMsFEM)构造了用于粗网格求解的多尺度求解器。我们通过解决局部频谱问题来生成多尺度基函数。我们给出了数值结果,并比较了2D和3D模型问题中不同数量的多尺度基函数的相对误差。

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