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A parallel framework for a multipoint flux mixed finite element equation of state compositional flow simulator

机译:状态混合流多点混合有限元方程的并行框架

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摘要

Mathematical models of physical problems are becoming increasingly complex and computationally intensive. At the same time, computing hardware is becoming more parallelized with an increasing number of cores promoting simultaneous tasks. In this work, we present a parallel, equation of state (EOS), compositional flow simulator for evaluating CO2 sequestration, enhanced oil recovery techniques such as gas flooding, and other subsurface porous media applications. Using the multipoint flux mixed finite element (MFMFE) method for spatial discretization, it can handle complex reservoir geometries using general distorted hexahedral grid elements, as well as satisfy local mass conservation and compute accurate phase fluxes. A parallel framework for the MFMFE is presented that has been extended to the highly non-linear, EOS, compositional flow model. Much of the non-linearity is due to the local flash and stability calculations associated with interphase mass transfer and phase behavior. Parallel multigrid linear solver libraries such as HYPRE are utilized to solve the algebraic problems on each Newton step. We perform a variety of strong and weak parallel scaling studies up to 10 million elements and 1024 processors, and discuss possible load balancing issues.
机译:物理问题的数学模型变得越来越复杂且计算量很大。同时,计算硬件与越来越多的同时执行任务的内核变得越来越并行。在这项工作中,我们提出了一个平行的状态方程(EOS),用于评估CO2隔离的组分流模拟器,增强的采油技术(例如天然气驱)和其他地下多孔介质应用。使用多点通量混合有限元(MFMFE)方法进行空间离散化,它可以使用一般变形的六面体网格元素处理复杂的储层几何形状,并满足局部质量守恒和计算准确的相通量。提出了MFMFE的并行框架,该框架已扩展到高度非线性的EOS成分流模型。大部分非线性是由于与相间传质和相行为有关的局部溢料和稳定性计算。并行的多网格线性求解器库(例如HYPRE)用于解决牛顿每一步的代数问题。我们执行多达1000万个元素和1024个处理器的各种强和弱并行缩放研究,并讨论可能的负载平衡问题。

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