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椭球体异常致密的晶体堆积。

Unusually dense crystal packings of ellipsoids.

作者信息

Donev Aleksandar, Stillinger Frank H, Chaikin P M, Torquato Salvatore

机构信息

Program in Applied and Computational Mathematics, Princeton University, Princeton, NJ 08544, USA

出版信息

Phys Rev Lett. 2004 Jun 25;92(25 Pt 1):255506. doi: 10.1103/PhysRevLett.92.255506. Epub 2004 Jun 23.

Abstract

In this Letter, we report on the densest-known packings of congruent ellipsoids. The family of new packings consists of crystal arrangements of spheroids with a wide range of aspect ratios, and with density phi always surpassing that of the densest Bravais lattice packing phi approximately equal to 0.7405. A remarkable maximum density of phi approximately equal to 0.7707 is achieved for maximal aspect ratios larger than sqrt[3], when each ellipsoid has 14 touching neighbors. Our results are directly relevant to understanding the equilibrium behavior of systems of hard ellipsoids, and, in particular, the solid and glassy phases.

摘要

在本信函中,我们报告了已知最密集的全等椭球体堆积情况。新的堆积族由具有广泛纵横比的球体晶体排列组成,其密度φ始终超过最密集的布拉维晶格堆积的密度φ≈0.7405。当每个椭球体有14个相邻接触体时,对于大于√3的最大纵横比,可实现约为0.7707的显著最大密度。我们的结果与理解硬椭球体系统的平衡行为直接相关,特别是与固相和玻璃相相关。

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