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ANALYTICAL DETERMINATION OF VISCOUS PERMEABILITY OF FIBROUS POROUS MEDIA

机译:纤维多孔介质粘滞渗透性的分析测定

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In this study, the permeability of ordered fibrous media towards normal and parallel flow is determined analytically. In this approach, porous material is represented by a "unit cell" which is assumed to be repeated throughout the media. Several fiber arrangements including: touching and non-touching arrays are considered. Modeling 1D touching fibers as a combination of Channel-like conduits, a compact relationship is proposed to predict permeability. Employing an integral technique and assuming a parabolic velocity profile within the unit cells, analytical relationships are developed for pressure drop for rectangular arrangements. The developed models are successfully compared with existing experimental data collected by others for square arrangement over a wide range of porosity. Due to the random nature of the porous micro structures, determination of exact permeability of real fibrous media is impossible. However, the analyses developed for ordered unit cells enable one to predict the trends observed in experimental data. Moreover, it is shown that the proposed normal flow permeability of square unit cell serves as a lower bound for the permeability of fibrous media. The effects of unit cell aspect ratio and fibers diameter on the permeability are also investigated. It is noted that with an increase in the aspect ratio the normal permeability decreases while, the parallel permeability remains constant. It is also shown that the permeability of fibrous media is related to the diameter of fibers squared.
机译:在这项研究中,有序纤维介质对正常和平行流动的渗透性是通过分析确定的。在这种方法中,多孔材料以“晶胞”为代表,假定它在整个介质中重复出现。考虑了几种光纤布置,包括:接触阵列和非接触阵列。将一维接触纤维建模为通道状导管的组合,提出了一种紧凑的关系来预测渗透性。采用整体技术并假设单位单元内的抛物线速度分布,针对矩形布置的压降建立了解析关系。所开发的模型已成功与他人收集的现有实验数据进行了比较,这些数据用于在宽孔隙率范围内进行正方形排列。由于多孔微结构的随机性,不可能确定实际纤维介质的确切渗透率。但是,针对有序晶胞进行的分析使人们能够预测实验数据中观察到的趋势。此外,已经表明,所提出的方形晶胞的正常流动渗透性充当了纤维介质的渗透性的下限。还研究了晶胞长宽比和纤维直径对渗透率的影响。注意,随着纵横比的增加,法向磁导率降低,而平行磁导率保持恒定。还显示出纤维介质的渗透性与纤维平方的直径有关。

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