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Understanding complex matter from simple packing models

机译:了解简单包装模型的复杂物质

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By pouring equal balls into a container one obtains disordered packings with fascinating properties which might shed light on several elusive properties of complex materials such as amorphous metals or colloids. In any real experiment with equal-sized spheres one cannot reach packing fractions (fraction of volume occupied by the spheres respect to the total volume, ρ) below the Random Loose Packing limit (RLP, ρ ~ 0.555) or above the Random Close Packing limit (RCP, ρ ~ 0.645) unless order is externally induced. What is happening at these two limits is an open unanswered question. In this paper we address this question by combining statistical geometry and statistical mechanics methods. Evidences of phase transitions occurring at the RLP and RCP limits are reported.
机译:通过将相同的球倒入容器中,可以获得具有迷人性质的无序填料,其可能在诸如无定形金属或胶体的复杂材料的若干难以捉摸的性质上脱光。在任何实际实验中,相等尺寸的球形中,一个不能达到填充馏分(球体占据的体积分数对总体积,ρ)低于随机填充限制(RLP,ρ〜0.555)或高于随机关闭填充限制(RCP,ρ〜0.645)除非出现外部诱导。这两个限制发生了什么是开放的未答复问题。在本文中,我们通过结合统计几何和统计力学方法来解决这个问题。报道了在RLP和RCP限制下发生的相变的证据。

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