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Numerical calculation of permeability of periodic porous materials: Application to periodic arrays of spheres and 3D scaffold microstructures

机译:周期多孔材料渗透性的数值计算:适用于球形和3D支架微结构的周期性阵列

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摘要

In this paper, an efficient numerical method is proposed to calculate the anisotropic permeability in porous materials characterized by a periodic microstructure. This method is based on pore-scale fluid dynamic simulations using a static volume of fluid method. Unlike standard solution procedures for this type of problem, we here solve an average constitutive equation over both fluid and solid domain by use of a subgrid model to accurately capture momentum transfer from the fluid to solid interface regions. Using numerical simulations on periodic arrays of spheres, we first demonstrate that, by using the subgrid interface model, more accurate results can be produced, for the velocity and pressure fields, than via more conventional approaches. We then apply numerical upscaling over the unit cell to calculate the full anisotropic permeability from the pore-scale numerical results. The obtained permeability values for a variety of periodic arrays of spheres in different arrangements and packing orders are in good agreement with semianalytical results reported in literature. This validation allows for the permeability assessment of more complex structures such as isotropic gyroid structures, or anisotropic cases, here modeled in their simplest form, the ellipsoidal inclusion.
机译:本文提出了一种有效的数值方法,以计算特征在于周期性微观结构的多孔材料的各向异性渗透性。该方法基于使用流体方法的静态体积的孔径流体动态模拟。与这种类型的问题的标准解决方案程序不同,我们通过使用亚底模型来解决两种流体和固体结构域的平均本构方程,以准确地将从流体转移到固体界面区域的动量。在周期性的球体上使用数值模拟,首先表明,通过使用亚耕地界面模型,对于速度和压力场,可以产生更准确的结果,而不是通过更多传统方法。然后,我们在单元电池上施加数值升高,以计算孔隙率数值结果的完全各向异性渗透率。在不同布置和包装顺序中获得各种周期球体的各种周期性阵列的所得渗透值与文献中报告的半±alynalytical结果一致。这种验证允许对诸如各向同性陀螺结构或各向异性病例的更复杂结构的渗透性评估,这里以其最简单的形式建模的椭圆形夹杂物。

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