论文标题
在2D悬浮液中,通过粒子动力学对可塑性进行量化
Quantification of plasticity via particle dynamics above and below yield in a 2D jammed suspension
论文作者
论文摘要
无定形材料的失败的特征是耗散的出现。然而,粒子动力学,耗散和整体材料流变学之间的联系尚未阐明。在这里,我们采用一种新的方法,将轨迹与屈服相关的新方法,使用定制的界面应力性变性仪,可以测量密集的Athermal悬架的微观结构的剪切模量(g',g''),同时跟踪粒子轨迹在经历环状剪切的情况下进行粒子轨迹。我们发现粒子轨迹追踪的总面积增加,因为系统的压力远低于远高于产量。轨迹可以分为三类:可逆的弹性路径;可逆的塑料路径,与光滑的极限周期有关;和不可逆转的塑料路径,其中颗粒不会返回其原始位置。我们发现,以上的产量,可逆的塑料轨迹主要是在剪切表面附近发现的,而可逆的弹性路径在固定壁附近更为突出。用作液体作用的固体的颗粒之间的这种空间跃迁是“熔化前部”的特征,观察到它可以随着应变的增加而靠近壁。我们基于颗粒轨迹引入了塑性耗散的非量纲度量,该轨迹轨迹与应变幅度在上方和低于屈服的范围上线性缩放,这在流变产量点处是统一性。令人惊讶的是,这种关系崩溃了,三个不同程度的疾病系统。
Failure of amorphous materials is characterized by the emergence of dissipation. The connection between particle dynamics, dissipation, and overall material rheology, however, has still not been elucidated. Here, we take a new approach relating trajectories to yielding, using a custom built interfacial stress rheometer, which allows for measurement of shear moduli (G',G'') of a dense athermal suspension's microstructure while simultaneously tracking particle trajectories undergoing cyclic shear. We find an increase in total area traced by particle trajectories as the system is stressed well below to well above yield. Trajectories may be placed into three categories: reversibly elastic paths; reversibly plastic paths, associated with smooth limit cycles; and irreversibly plastic paths, in which particles do not return to their original position. We find that above yield, reversibly plastic trajectories are predominantly found near to the shearing surface, whereas reversibly elastic paths are more prominent near the stationary wall. This spatial transition between particles acting as solids to those acting as liquids is characteristic of a 'melting front', which is observed to shift closer to the wall with increasing strain. We introduce a non-dimensional measure of plastic dissipation based on particle trajectories that scales linearly with strain amplitude both above and below yield, and that is unity at the rheological yield point. Surprisingly, this relation collapses for three systems of varying degrees of disorder.