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Reliable estimation of hydraulic permeability from 3D X-ray CT images of porous rock

机译:多孔岩三维X射线CT图像的可靠估计液压渗透性

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The hydraulic permeability is a key parameter for simulating the flow-related phenomenon so that its accurate estimation is crucial in both experimental and numerical simulation studies. 3D pore structure can be readily taken by X-ray computed tomography (CT) and it often serves as a flow domain for pore-scale simulation. However, one encounters the challenges in segmenting the authentic pore structure owing to the finite size of image resolution and segmentation methods. Therefore, the loss of structural information in pore space seems unavoidable to result in the unreliable estimation of permeability. In this study, we propose a novel framework to overcome these limitations by using a flexible ternary segmentation scheme. Given the pore size distribution curve and porosity, three phases of pore, solid, and gray regions are segmented by considering the partial volume effect which holds the composition information of unresolved objects. The resolved objects such as solid and pore phases are taken to equivalently solve Stokes equation while the fluid flow through unresolved objects is simultaneously solved by Stokes-Brinkmann equation. The proposed numerical scheme to obtain the permeability is applied to Indiana limestone and Navajo sandstone. The results show that the computed hydraulic permeability is similar to the experimentally obtained value without being affected by image resolution. This approach has advantages of achieving consistent permeability values, less influenced by segmentation methods.
机译:液压渗透性是用于模拟流动相关现象的关键参数,使其精确估计在实验和数值模拟研究中至关重要。通过X射线计算机断层扫描(CT)可以容易地拍摄3D孔结构,并且通常用作孔径仿真的流域。然而,由于图像分辨率和分割方法的有限尺寸,遇到了分割了正宗孔隙结构的挑战。因此,孔隙空间中的结构信息的损失似乎是不可避免的,导致渗透率的不可靠性估计。在本研究中,我们提出了一种通过使用灵活的三元分割方案来克服这些限制的新框架。鉴于孔径分布曲线和孔隙率,通过考虑保持未解决的物体的组成信息的部分体积效应,将三相,固体和灰色区域分段。诸如固体和孔相的分离的物体被采用等同地解决Stokes方程,而通过斯托克斯 - Brinkmann等式同时解决流体流过未解决的物体。所提出的数值方案用于获得渗透性的施加到印第安纳石灰石和Navajo砂岩。结果表明,计算的液压渗透性类似于实验获得的值而不受图像分辨率的影响。这种方法具有实现一致的渗透率值,不受分段方法的影响。

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