首页> 外文期刊>International Journal of Heat and Mass Transfer >Multiscale mass transfer coupling of triple-continuum and discrete fractures for flow simulation in fractured vuggy porous media
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Multiscale mass transfer coupling of triple-continuum and discrete fractures for flow simulation in fractured vuggy porous media

机译:三连续体和离散裂缝的多尺度传质耦合,用于模拟多孔多孔介质中的流动

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Fractured vuggy porous media continue to challenge the flow simulation research involving mass and/or heat transfer processes. Here, we report a coupled multiscale and multi-continuum approach developed to improve the modeling of multiphase flow through fractured vuggy porous media involving multi-continuum mass transfers. Multiple levels of fractures can be not only modeled as different superimposed continua but also embodied as discrete fracture networks based on their geometrical characteristics. Different configurations of vuggy existence can also be handled by a continuum and/or their discrete representations. We develop a systematic coupling using Multiscale Finite Element Method (MsFEM) as a framework for coarsening and refinement. MsFEM is used to capture subgrid scale heterogeneities and interactions through multiscale basis functions calculated based on the multi-continuum background. Unstructured mesh is applied to model discrete fractures in arbitrary directions and discrete vugs with complex geometries. This paper presents a significant advancement in terms of elevating the limitations of the multi-continuum models in handling complex fracture and/or vug geometry and extending the model reduction capability of MsFEM. Several numerical examples are carried out to demonstrate the capability of the proposed coupling method.
机译:破裂的多孔多孔介质继续挑战涉及质量和/或传热过程的流动模拟研究。在这里,我们报告了一种耦合的多尺度和多连续体方法,该方法旨在改善涉及多连续体传质的裂隙多孔多孔介质中多相流的建模。多个级别的裂缝不仅可以建模为不同的叠加连续体,还可以根据其几何特征体现为离散的裂缝网络。临时存在的不同配置也可以通过连续体和/或其离散表示来处理。我们使用多尺度有限元方法(MsFEM)作为粗化和细化的框架来开发系统的耦合。 MsFEM用于通过基于多连续体背景计算的多尺度基函数来捕获亚网格尺度的异质性和相互作用。非结构化网格适用于对任意方向的离散裂缝和具有复杂几何形状的离散孔建模。本文在提升多连续体模型在处理复杂的裂缝和/或孔洞几何形状方面的局限性以及扩展MsFEM的模型简化能力方面显示了重大进展。进行了几个数值算例,以证明所提出的耦合方法的能力。

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