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一串注入樟脑的圆盘的周期性振荡。

Periodic oscillations in a string of camphor infused disks.

作者信息

Tiwari Ishant, Parmananda P, Chelakkot Raghunath

机构信息

Department of Physics, Indian Institute of Technology - Bombay, Mumbai, Maharashtra 400076, India.

出版信息

Soft Matter. 2020 Dec 7;16(45):10334-10344. doi: 10.1039/d0sm01393e. Epub 2020 Oct 14.

Abstract

The rhythmic beating motion of autonomously motile filaments has many practical applications. Here, we present an experimental study on a filament made of camphor infused paper disks, stitched together adjacent to each other using nylon thread. The filament displays spontaneous translatory motion when it is placed on the surface of water due to the surface tension gradients created by camphor molecules on the water surface. When this filament is clamped on one end, we obtain regular oscillatory motion instead of translation. The filament shows qualitatively different dynamics at different activity levels, which is controlled by the amount of camphor infused into the paper disks. For a better physical understanding of the filament dynamics, we develop a minimal numerical model involving a semi-flexible filament made of active polar disks, where the polarity is coupled to the instantaneous velocity of the particle. This model qualitatively reproduces different oscillatory modes of the filament. Moreover, our model reveals a rich dynamical state diagram of the system, as a function of filament activity and the coupling strength.

摘要

自主运动细丝的有节奏跳动运动有许多实际应用。在此,我们展示了一项关于由浸有樟脑的纸盘制成的细丝的实验研究,这些纸盘用尼龙线彼此相邻缝合在一起。当细丝放置在水面上时,由于樟脑分子在水面上产生的表面张力梯度,它会呈现出自发的平移运动。当该细丝一端被夹住时,我们得到的是规则的振荡运动而非平移。细丝在不同的活性水平下表现出质的不同的动力学,这由注入纸盘中的樟脑量控制。为了更好地从物理角度理解细丝动力学,我们开发了一个最小数值模型,该模型涉及由活性极性盘制成的半柔性细丝,其中极性与粒子的瞬时速度耦合。该模型定性地再现了细丝的不同振荡模式。此外,我们的模型揭示了该系统丰富的动力学状态图,它是细丝活性和耦合强度的函数。

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