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Characterization of voids in spherical particle systems by Delaunay empty spheres

机译:用Delaunay空球表征球形粒子系统中的空隙

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摘要

The pore space of mono-sized spherical particle systems of increasing density is characterized by Delaunay empty spheres. Periodic packings of densities ranging from 0.57 up to 0.70 are generated numerically by symmetric vibration. The Voronoi diagrams of these packings are then computed with an algorithm based on the research of Delaunay empty spheres. The voids distribution and the tortuosity of packings as a function of density are studied. As the density increases, the voids distribution becomes more narrow. For partly ordered packings of high density, the voids distribution presents two peaks corresponding to the size of Delaunay empty spheres of perturbed fcc or hcp packings. The tortuosity of disordered packings decreases slowly with density. However, when the system becomes partly ordered, a large increase in tortuosity is observed.
机译:密度增加的单一尺寸球形颗粒系统的孔空间的特征是Delaunay空球。通过对称振动在数值上生成密度从0.57到0.70的周期性堆积。然后,基于Delaunay空球的研究,使用算法来计算这些装填的Voronoi图。研究了填料的空隙分布和曲折度与密度的关系。随着密度增加,空隙分布变得更窄。对于高密度的部分排序填料,空隙分布呈现两个峰,分别对应于扰动的fcc或hcp填料的Delaunay空球的大小。无序填料的曲折度随密度缓慢降低。但是,当系统变得部分有序时,会发现曲折度大大增加。

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