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A Possible Extension of the Aboav-Weaire Law

机译:aboav-weaire法的可能延伸

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The semi-empirical Aboav-Weaire law is generally used to characterize the local topological correlation between the neighbor cells in 2D space-filling random cellular system. Starting with a possible generalization of the Aboav-Weaire law, this paper presents a new method, which is designated primarily to the topological characterization of finite cellular systems defined on an unbounded, closed and orientable surface, and composed of a finite set of combinatorial polygons. It is demonstrated that using two simple topological parameters (AR and ER) derived from the extended Aboav-Weaire equation, the local structure and the stability of polyhedral fullerenes can be efficiently evaluated on the basis of quantitative criteria.
机译:半经验的Aboav-Weaire定律通常用于表征邻居细胞在2D空间填充随机细胞系统中的邻居拓扑相关性。 本文从Aboav-Weaire法的可能概括起来,提出了一种新方法,主要用于在无限,闭合和可定向的表面上定义的有限蜂窝系统的拓扑表征,并由一组有限组组合多边形组成 。 证明,可以基于定量标准有效地评估使用从延伸的ABOAV冗长方程的两个简单的拓扑参数(AR和ER和ER),局部结构和多面富勒烯的稳定性。

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