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首页> 外文期刊>Transport in Porous Media >Time-of-Flight Distributions and Breakthrough Curves in Heterogeneous Porous Media Using a Pore-Scale Streamline Tracing Algorithm
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Time-of-Flight Distributions and Breakthrough Curves in Heterogeneous Porous Media Using a Pore-Scale Streamline Tracing Algorithm

机译:使用孔径尺度流线追踪算法的非均质多孔介质中的飞行时间分布和突破曲线

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摘要

X-ray microtomography is routinely used to image the three-dimensional pore space of sedimentary rocks. Flow and transport properties can then be simulated directly in such images. Advective transport in porous media is frequently simulated using streamlines. We present a novel streamline tracing algorithm based on a substantial development of the most widely used method (the Pollock algorithm) employed for macroscale (Darcy) flow, making it consistent with solutions of the Navier-Stokes equation with no flow at solid boundaries. We use this new algorithm to calculate breakthrough curves and time-of-flight distributions for advection-dominated transport in two three-dimensional images of sedimentary rocks containing up to voxels: a sandstone and a carbonate. We show that our approach provides a more accurate description of flow, particularly when only a few image voxels span each pore. Therefore, it is better suited to capture anomalous (non-Fickian) transport behaviour than the standard Pollock method.
机译:X射线显微照相术通常用于对沉积岩的三维孔隙空间进行成像。然后可以在此类图像中直接模拟流量和传输特性。通常使用流线模拟多孔介质中的正向传输。我们提出了一种新颖的流线跟踪算法,该算法基于对宏观(达西)流使用的最广泛使用的方法(波尔克算法)的实质发展,使其与在固体边界没有流的Navier-Stokes方程的解一致。我们使用这种新算法来计算在含体素的两个沉积岩(砂岩和碳酸盐)的两个三维图像中,对流主导的运输的穿透曲线和飞行时间分布。我们表明,我们的方法提供了对流量的更准确描述,特别是当只有几个图像体素跨越每个孔时。因此,与标准的Pollock方法相比,它更适合捕获异常(非Fickian)传输行为。

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