球体
原子堆积因子
平面的
粒子(生态学)
半径
球形填料
平滑度
分数(化学)
硬球
体积分数
容器(类型理论)
椭球体
物理
材料科学
几何学
数学
计算机科学
数学分析
复合材料
化学
色谱法
计算机图形学(图像)
海洋学
地质学
热力学
核磁共振
计算机安全
天文
作者
Leah K. Roth,Heinrich M. Jaeger
出处
期刊:Soft Matter
[Royal Society of Chemistry]
日期:2015-11-18
卷期号:12 (4): 1107-1115
被引量:39
摘要
What particle shape will generate the highest packing fraction when randomly poured into a container? In order to explore and navigate the enormous search space efficiently, we pair molecular dynamics simulations with artificial evolution. Arbitrary particle shape is represented by a set of overlapping spheres of varying diameter, enabling us to approximate smooth surfaces with a resolution proportional to the number of spheres included. We discover a family of planar triangular particles, whose packing fraction of ϕ ∼ 0.73 is among the highest experimental results for disordered packings of frictionless particles. We investigate how ϕ depends on the arrangement of spheres comprising an individual particle and on the smoothness of the surface. We validate the simulations with experiments using 3D-printed copies of the simplest member of the family, a planar particle consisting of three overlapping spheres with identical radius. Direct experimental comparison with 3D-printed aspherical ellipsoids demonstrates that the triangular particles pack exceedingly well not only in the limit of large system size but also when confined to small containers.
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