论文标题

粘性眼镜的机械障碍。 I.有吸引力的互动的影响

Mechanical disorder of sticky-sphere glasses. I. Effect of attractive interactions

论文作者

González-López, Karina, Shivam, Mahajan, Zheng, Yuanjian, Ciamarra, Massimo Pica, Lerner, Edan

论文摘要

最近的文献表明,致密液体的颗粒之间的有吸引力的相互作用在确定其批量机械性能中起次要作用。在这里,我们表明,与它们明显不重要的浓缩液体机制相比,有吸引力的相互作用可以对玻璃固体的宏观和微观弹性特性产生重大影响。我们研究了一些简单的计算机玻璃中稳定性和机械障碍的几种广泛无量纲的测量,其中有吸引力的相互作用的相对强度(称为“玻璃粘性”)可以很容易地调节。我们表明,增加的玻璃粘性会导致宏观和显微镜尺度上的各种机械障碍量化剂的减少,而该规则的一个有趣的例外。有趣的是,在某些情况下,强烈的吸引力可能导致较小的,准定位模式的数量密度降低,直至一定程度的数量级,并大大减少其核心大小,类似于热退火对最近工作中观察到的弹性的影响。与规范玻璃模型的行为相反,我们提供了令人信服的证据,表明我们粘性眼镜中的稳定机制主要源于具有大型\ emph {负}刚度的相互作用的自组织消耗。最后,我们在机械障碍的宏观和显微镜量化器之间建立了基本联系,我们通过缩放论证来激励。讨论了未来的研究方向。

Recent literature indicates that attractive interactions between particles of a dense liquid play a secondary role in determining its bulk mechanical properties. Here we show that, in contrast with their apparent unimportance to the bulk mechanics of dense liquids, attractive interactions can have a major effect on macro- and microscopic elastic properties of glassy solids. We study several broadly-applicable dimensionless measures of stability and mechanical disorder in simple computer glasses, in which the relative strength of attractive interactions -- referred to as `glass stickiness' -- can be readily tuned. We show that increasing glass stickiness can result in the decrease of various quantifiers of mechanical disorder, on both macro- and microscopic scales, with a pair of intriguing exceptions to this rule. Interestingly, in some cases strong attractions can lead to a reduction of the number density of soft, quasilocalized modes, by up to an order of magnitude, and to a substantial decrease in their core size, similar to the effects of thermal annealing on elasticity observed in recent works. Contrary to the behavior of canonical glass models, we provide compelling evidence indicating that the stabilization mechanism in our sticky-sphere glasses stems predominantly from the self-organized depletion of interactions featuring large, \emph{negative} stiffnesses. Finally, we establish a fundamental link between macroscopic and microscopic quantifiers of mechanical disorder, which we motivate via scaling arguments. Future research directions are discussed.

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