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Predicting Tortuosity for Airflow Through Porous Beds Consisting of Randomly Packed Spherical Particles

机译:预测由随机堆积的球形颗粒组成的多孔床中气流的曲折度

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This article presents a numerical method for determining tortuosity in porous beds consisting of randomly packed spherical particles. The calculation of tortuosity is carried out in two steps. In the first step, the spacial arrangement of particles in the porous bed is determined by using the discrete element method (DEM). Specifically, a commercially available discrete element package (PFC~(3D)) was used to simulate the spacial structure of the porous bed. In the second step, a numerical algorithm was developed to construct the microscopic (pore scale) flow paths within the simulated spacial structure of the porous bed to calculate the lowest geometric tortuosity (LGT), which was defined as the ratio of the shortest flow path to the total bed depth. The numerical algorithm treats a porous bed as a series of four-particle tetrahedron units. When air enters a tetrahedron unit through one face (the base triangle), it is assumed to leave from another face triangle whose centroid is the highest of the four face triangles associated with the tetrahedron, and this face triangle will then be used as the base triangle for the next tetrahedron. This process is repeated to establish a series of tetrahedrons from the bottom to the top surface of the porous bed. The shortest flow path is then constructed geometrically by connecting the centroids of base triangles of consecutive tetrahedrons. The tortuosity values calculated by the proposed numerical method compared favourably with the values obtained from a CT image published in the literature for a bed of grain (peas). The proposed model predicted a tortuosity of 1.15, while the tortuosity estimated from the CT image was 1.14.
机译:本文提出了一种确定由随机堆积的球形颗粒组成的多孔床中曲折度的数值方法。弯曲度的计算分两个步骤进行。第一步,使用离散元素法(DEM)确定多孔床中颗粒的空间排列。具体地,使用市售的离散元件包装(PFC_(3D))来模拟多孔床的空间结构。第二步,开发了一种数值算法,在多孔床的模拟空间结构内构造微观(孔尺度)流动路径,以计算最低几何曲折度(LGT),其定义为最短流动路径的比率总床深。数值算法将多孔床视为一系列四粒子四面体单元。当空气通过一个面(基三角形)进入四面体单元时,假定它从另一个面三角形离开,该面的质心是与四面体关联的四个面三角形中最高的,因此该面三角形将用作基面下一个四面体的三角形。重复该过程以从多孔床的底部到顶部表面建立一系列四面体。然后,通过连接连续四面体的基本三角形的质心,以几何方式构造最短的流路。通过提出的数值方法计算出的曲折度值与从文献中发表的谷物(豌豆)的CT图像获得的值相比具有优势。所提出的模型预测的曲折度为1.15,而从CT图像估计的曲折度为1.14。

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