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控制具有各向异性自推进方向的各向异性活性粒子的结构和混合特性。

Controlling the structure and mixing properties of anisotropic active particles with the direction of self-propulsion.

机构信息

Department of Physics and Applied Physics, University of Massachusetts, Lowell, USA.

出版信息

Soft Matter. 2019 Oct 9;15(39):7757-7764. doi: 10.1039/c9sm01120j.

Abstract

In the search for advanced materials active particles could offer unique structural and functional properties, with tunable time-dependent characteristics. We demonstrate here that the direction of self-propulsion, relative to the particle orientation, may be as influential for the phase behavior as the pair interactions are for passive particles, and enable dynamic properties that are not available to passive systems. We perform simulations on ensembles of self-propelled squares, and find that squares that self-propel in the direction perpendicular to a side rapidly reach a steady state with a characteristic cluster distribution, positional order, and well-defined diffusion constant. After tuning the direction towards a corner, the particles form large and dense clusters that show a transient collective motion, and display remarkable fluctuations over long time scales, with a distinct periodicity. Clusters of these particles appear unstable beyond a critical size, and susceptible to a catastrophic disintegration. Directionality is found to effect equally sharp transitions in the mixing properties of active squares and passive squares, and the behavior of the passive ensemble. We relate directionality to the collision dynamics and the resulting reaction network of clusters, evolved by a Kinetic Monte Carlo algorithm, to correlate propulsion direction to the observed phase behavior. Understanding this behavior could offer new design rules for programmable materials, and grant further insights in the dynamic processes that nature employs for self-assembly.

摘要

在寻找先进材料的过程中,活性粒子可以提供独特的结构和功能特性,并且具有可调的时变特性。在这里,我们证明了相对于粒子取向的自推进方向,对于相行为可能与对无源粒子的相互作用一样有影响,并且可以实现无源系统所没有的动态特性。我们对自推进正方形的集合进行了模拟,并发现沿与边垂直的方向自推进的正方形可以迅速达到具有特征簇分布、位置有序和明确定义的扩散常数的稳定状态。将方向调整到一个角之后,粒子形成了大而密集的簇,显示出瞬态集体运动,并在长时间尺度上显示出显著的波动,具有明显的周期性。这些粒子的簇在超过临界尺寸时变得不稳定,并且容易发生灾难性的解体。方向性对活性正方形和无源正方形的混合性质以及无源集合体的行为产生了同样明显的转变。我们将方向性与通过动力学蒙特卡罗算法演化的簇的碰撞动力学和由此产生的反应网络联系起来,将推进方向与观察到的相行为联系起来。理解这种行为可以为可编程材料提供新的设计规则,并进一步深入了解自然界用于自组装的动态过程。

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