沃罗诺图
物理
形心Voronoi细分
理论物理学
空格(标点符号)
统计物理学
粒子系统
理论计算机科学
计算机科学
几何学
数学
计算机图形学(图像)
操作系统
作者
Emanuel A. Lazar,Jiayin Lü,Chris H. Rycroft
摘要
Many physical systems can be studied as collections of particles embedded in space, often evolving in time. Natural questions arise concerning how to characterize these arrangements—are they ordered or disordered? If they are ordered, how are they ordered and what kinds of defects do they possess? Voronoi tessellations, originally introduced to study problems in pure mathematics, have become a powerful and versatile tool for analyzing countless problems in pure and applied physics. We explain the basics of Voronoi tessellations and the shapes that they produce and describe how they can be used to characterize many physical systems.
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