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A Novel Framework for Integration of Random-Walk Particle-Tracking Simulation in Subsurface Multi-phase Flow Modeling

机译:地下多相流建模中随机游动粒子跟踪模拟集成的新框架

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Coarse-scale models are generally preferred in the numerical simulation of multi-phase flow due to computational constraints. However, capturing the effects of fine-scale heterogeneity on flow and isolating the impacts of numerical (artificial) dispersion, which increases with scale, are not trivial. In this paper, a particle-tracking method is devised and integrated in a scale-up workflow to estimate the conditional probability distributions of multi-phase flow functions, which can be considered as inputs in coarse-scale simulations with existing commercial packages. First, a novel particle-tracking method is developed to solve the saturation transport equation. The transport calculation is coupled with a velocity update, following the implicit pressure, explicit saturation framework, to solve the governing equations of two-phase immiscible flow. Each phase particle is advanced in a deterministic convection step according to the phase velocity, as well as in a stochastic dispersion step based on the random Brownian motion. A kernel-based formulation is proposed for computation of fluid saturation in accordance with the phase particle distribution. A novel aspect is that this method employs the kernel approach to construct saturation from phase particle distribution, which is an important improvement to the conventional box method that necessitates a large number of particles per grid cell for consistent saturation interpolation. The model is validated against various analytical solutions. Finally, the validated model is integrated in a statistical scale-up procedure to calibrate effective, or "pseudo," multi-phase flow functions (e.g., relative permeability functions). The proposed scale-up framework does not impose any length scale requirement regarding the distribution of sub-grid heterogeneities.
机译:由于计算限制,在多相流数值模拟中通常首选粗尺度模型。但是,捕获精细尺度异质性对流量的影响并隔离数值(人工)色散的影响(随尺度增大)并不是一件容易的事。在本文中,设计了一种粒子跟踪方法并将其集成到放大工作流中,以估计多相流函数的条件概率分布,可以将其视为使用现有商业软件包进行的大规模模拟中的输入。首先,开发了一种新颖的粒子跟踪方法来求解饱和输运方程。输运计算与速度更新相结合,遵循隐性压力,显式饱和框架,以求解两相不混溶流的控制方程。每个相粒子根据相速度在确定的对流步骤中前进,并在基于随机布朗运动的随机色散步骤中前进。提出了一种基于核的公式,用于根据相颗粒分布来计算流体饱和度。一个新颖的方面是,该方法采用核方法从相粒子分布构造饱和度,这是对常规盒式方法的重要改进,该常规盒式方法需要每个网格单元有大量粒子以实现一致的饱和度插值。该模型针对各种分析解决方案进行了验证。最后,将经过验证的模型集成到统计放大程序中,以校准有效的或“伪”的多相流函数(例如,相对渗透率函数)。提议的放大框架没有对子网格异质性的分布施加任何长度比例要求。

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