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Adaptive Multiscale Finite-Volume Method for Multiphase Flow and Transport in Porous Media

机译:多孔介质中多相流输运的自适应多尺度有限体积方法

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摘要

We present a multiscale finite-volume (MSFV) method for multiphase flow and transport in heterogeneous porous media. The approach extends our recently developed MSFV method for single-phase flow. We use a sequential scheme that deals with flow (i.e., pressure and total velocity) and transport (i.e., saturation) separately and differently. For the flow problem, we employ two different sets of basis functions for the reconstruction of a conservative fine-scale total velocity field. Our basis functions are designed to have local support, and that allows for adaptive computation of the flow field. We use a criterion based on the time change of the total mobility field to decide when and where to recompute our basis functions. We show that at a given time step, only a small fraction of the basis functions needs to be recomputed. Numerical experiments of difficult two-dimensional and three-dimensional test cases demonstrate the accuracy, computational efficiency, and overall scalability of the method.
机译:我们提出了一种多尺度有限体积(MSFV)方法,用于非均质多孔介质中的多相流动和运输。该方法扩展了我们最近开发的单相流MSFV方法。我们使用一个顺序方案分别处理流量(即压力和总速度)和传输(即饱和度),并分别进行处理。对于流动问题,我们采用两组不同的基函数来重构保守的精细尺度总速度场。我们的基本功能旨在提供本地支持,并允许对流场进行自适应计算。我们使用基于总移动性字段的时间变化的准则来决定何时和何处重新计算基本函数。我们表明,在给定的时间步长上,仅一小部分的基础函数需要重新计算。困难的二维和三维测试案例的数值实验证明了该方法的准确性,计算效率和整体可扩展性。

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