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Effect of pore characteristic on the percolation threshold and diffusivity of porous media comprising overlapping concave-shaped pores

机译:孔特性对包含重叠凹孔的多孔介质的渗透阈值和扩散率的影响

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摘要

The emergence of system-spanning flow path is the prerequisite of fluid flow through porous composites. In statistic physics, the percolation threshold is often used to describe the formation of long-range connectivity in the system and previous studies on the percolation of random systems showed that the percolation of porous network is strongly affected by the geometrical shape of pores. In this work, the continuum percolation theory is applied to study the percolation properties of 2D/3D porous media composed of homogeneous solid matrix and overlapping pores of concave-shaped geometries (i.e., shape parameter m) from the "cross" limit to the square/octahedron, respectively. By using Monte Carlo simulation, a series of 2D/3D porous structures comprising mono-sized overlapping pores of regular geometries are generated. By combining these simplified structures with finite-size scaling technique, the corresponding percolation thresholds phi(c) are derived and the relation between the characteristic of concave-shaped pores and the percolation threshold is quantified by a numerical approximation. The results reveal that for both 2D/3D porous structures, phi(c) presents a monotonically increasing trend with the increasing m (i.e., the shape of pores evolves continuously from the "cross" limit to the square/octahedron). Moreover, a general percolation-based effective-medium approximation is further adopted by us to theoretically explore the solute diffusion in the saturated porous systems considering their percolation behavior. From the study, it is observed that both the pore shape m and threshold phi(c) have significant effect on the effective diffusivity of these porous structures, especially when the solid matrix is regarded as an insulating component. The results may provide some guidance for the development of percolation theory and the design of composites. (C) 2019 Elsevier Ltd. All rights reserved.
机译:跨系统流动路径的出现是流体流过多孔复合材料的前提。在统计物理学中,渗流阈值通常用于描述系统中远程连接的形成,并且先前对随机系统渗流的研究表明,多孔网络的渗流受到孔的几何形状的强烈影响。在这项工作中,应用连续渗流理论研究了由均质固体基质和凹形几何形状(即形状参数m)的重叠孔组成的2D / 3D多孔介质从“交叉”极限到正方形/八面体。通过使用蒙特卡洛模拟,生成了一系列2D / 3D多孔结构,其中包括规则几何形状的单尺寸重叠孔。通过将这些简化的结构与有限尺寸缩放技术相结合,可以得出相应的渗流阈值phi(c),并通过数值逼近来量化凹形孔的特性与渗流阈值之间的关系。结果表明,对于两种2D / 3D多孔结构,phi(c)都随着m的增加而呈单调增加的趋势(即,孔的形状从“十字”极限向方形/八面体连续演化)。此外,我们还进一步采用了基于渗流的有效介质近似方法,从理论上研究了考虑到渗流行为的饱和多孔体系中的溶质扩散。从研究中观察到,孔形状m和阈值phi(c)都对这些多孔结构的有效扩散率具有显着影响,特别是当将固体基质视为绝缘组分时。研究结果可为渗流理论的发展和复合材料的设计提供指导。 (C)2019 Elsevier Ltd.保留所有权利。

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