多孔介质单相流动原理

Shijie Liu, J. Masliyah
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引用次数: 6

摘要

多孔介质对流体既具有渗透性又具有分散性。单相流体在多孔介质中的流动不仅具有实际意义,而且对表征多孔介质具有重要的基础意义。本章从基础和应用两个方面介绍了多孔介质的特性。使用连续体方法。体积平均方程用于描述流动,其中动量色散已被忽略。描述了达西定律-布林金南方程与体积平均Navier-Stokes方程的关系。从多孔介质中单相流动的粘滞效应和惯性效应耦合的角度,简要描述了Forchheimer假设、Ergun方程和Liu-Afacan-Alashyah方程。讨论了面孔隙度、弯曲度、渗透率和剪切系数的概念和建模方法。从剪切系数和压降的角度讨论了多孔介质流动的弯曲通道模型。通过简单的方法讨论了边界墙效应。给出了多孔介质中流动模拟的实例(即油藏中的微可压缩流动和固定床层中的不可压缩流动)。参110。, 22个无花果。, 4个标签。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Principles of single-phase flow through porous media
Porous media are both permeable and dispersive to a traversing fluid. Flow of a single-phasefluid in porous media is not only of practical interest but also of fundamental significance in characterizing the porous media. In this chapter, the characteristics of porous media are introduced from both fundamental and application points of view. A continuum approach is used. The volume-averaged equations are used to describe the flow, where the momentum dispersion has been neglected. The relations between Darcy`s law-Brinkinans equation and the volume-averaged Navier-Stokes equation are described. The Forchheimer hypothesis, Ergun equation, and Liu-Afacan-Alashyah equation are briefly described in terms of coupling of the viscous and inertial effects oil the single-phaseflow in porous media. Discussions are provided on the concept and modeling of areal porosity, tortuosity, permeability, and shear factor. A curved passage model is discussed in terms of the shear factor and pressure-drop modeling for flow through porous media. Bounding wall effects are discussed through a simple approach. Examples of flow simulations in porous media (i.e., slightly compressible flow in oil reservoirs and incompressible flow infixed beds) are provided. 110 refs., 22 figs., 4 tabs.
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