柱状结构的稳定性图

IF 1.5 4区 材料科学 Q4 MATERIALS SCIENCE, MULTIDISCIPLINARY
A. Mughal, J. Winkelmann, D. Weaire, S. Hutzler
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引用次数: 0

摘要

我们已经研究了直径为d的软球在直径为d的圆柱形通道中有序填料之间跃迁的滞后性和可逆性[A]。莫卧儿,J.温克尔曼,D.威尔,S.赫茨勒,物理学。[j].中国机械工程,2016,(6)。在这里,我们将这些最初的结果扩展到包括所有没有内球体的柱状结构之间的转变(即所有球体与圆柱形边界接触的填料)。这些结果可以用有向网络表示,显示结构之间允许的过渡。从硬球极限推导出两种不同类型的过渡,可逆的和不可逆的。我们探索了软球的这些转变的性质,作为压力的函数和由于D/ D比的变化。这些结果通过使用示意图来说明,表明了每个转变的拓扑特征。具体的情况被制成表格,并且可以通过参考适当的原理图来理解。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Stability maps for columnar structures
ABSTRACT We have previously explored the hysteresis and reversibility of transitions between ordered packings of soft spheres of diameter d in cylindrical channels of diameter D [A. Mughal, J. Winkelmann, D. Weaire, S. Hutzler, Phys. Rev. E 98, 043303 (2018)]. Here we extend these initial results to include transitions between all columnar structures without inner spheres (i.e. packings in which all of the spheres are in contact with the cylindrical boundary). These results can be represented by a directed network showing permissible transitions between structures. From the hard sphere limit we deduce that there are two different types of transitions, reversible and irreversible. We explore the nature of these transitions for soft spheres as a function of pressure and due to changes in the ratio D/d. These results are illustrated by the use of schematic diagrams, indicating the topological features of each transition. Specific cases are tabulated and can be understood by reference to the appropriate schematic diagram.
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来源期刊
Philosophical Magazine
Philosophical Magazine 工程技术-材料科学:综合
自引率
0.00%
发文量
93
审稿时长
4.7 months
期刊介绍: The Editors of Philosophical Magazine consider for publication contributions describing original experimental and theoretical results, computational simulations and concepts relating to the structure and properties of condensed matter. The submission of papers on novel measurements, phases, phenomena, and new types of material is encouraged.
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