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手性活性流体中的稳健边界流。

Robust boundary flow in chiral active fluid.

作者信息

Yang Xiang, Ren Chenyang, Cheng Kangjun, Zhang H P

机构信息

School of Physics and Astronomy and Institute of Natural Sciences, Shanghai Jiao Tong University, Shanghai 200240, China.

School of Physical Science and Technology, Soochow University, Suzhou 215006, China.

出版信息

Phys Rev E. 2020 Feb;101(2-1):022603. doi: 10.1103/PhysRevE.101.022603.

DOI:10.1103/PhysRevE.101.022603
PMID:32168608
Abstract

We perform experiments on an active chiral fluid system of self-spinning rotors in a confining boundary. Along the boundary, actively rotating rotors collectively drive a unidirectional material flow. We systematically vary rotor density and boundary shape; boundary flow robustly emerges under all conditions. Flow strength initially increases then decreases with rotor density (quantified by area fraction ϕ); peak strength appears around a density ϕ=0.65. Boundary curvature plays an important role: flow near a concave boundary is stronger than that near a flat or convex boundary in the same confinements. Our experimental results in all cases can be reproduced by a continuum theory with single free fitting parameter, which describes the frictional property of the boundary. Our results support the idea that boundary flow in active chiral fluid is topologically protected; such robust flow can be used to develop materials with novel functions.

摘要

我们在一个受限边界内的自旋转转子的活性手性流体系统上进行实验。沿着边界,主动旋转的转子共同驱动单向物质流。我们系统地改变转子密度和边界形状;在所有条件下边界流都能稳健地出现。流动强度最初随转子密度(由面积分数ϕ量化)增加然后减小;峰值强度出现在密度ϕ = 0.65左右。边界曲率起着重要作用:在相同限制条件下,凹边界附近的流动比平边界或凸边界附近的流动更强。我们所有情况下的实验结果都可以由一个具有单个自由拟合参数的连续介质理论再现,该理论描述了边界的摩擦特性。我们的结果支持这样一种观点,即活性手性流体中的边界流受到拓扑保护;这种稳健的流动可用于开发具有新功能的材料。

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引用本文的文献

1
Odd Response-Induced Phase Separation of Active Spinners.活性旋转体的异常响应诱导相分离。
Research (Wash D C). 2024 May 3;7:0356. doi: 10.34133/research.0356. eCollection 2024.
2
Odd viscosity-induced Hall-like transport of an active chiral fluid.活性手性流体的反常粘度诱导类 Hall 输运。
Proc Natl Acad Sci U S A. 2022 Oct 18;119(42):e2201279119. doi: 10.1073/pnas.2201279119. Epub 2022 Oct 10.
3
Exceptional non-Hermitian topological edge mode and its application to active matter.异常非厄米拓扑边缘模式及其在活性物质中的应用。
Nat Commun. 2020 Nov 12;11(1):5745. doi: 10.1038/s41467-020-19488-0.
4
Oscillating collective motion of active rotors in confinement.受限空间中主动转子的振荡集体运动。
Proc Natl Acad Sci U S A. 2020 Jun 2;117(22):11901-11907. doi: 10.1073/pnas.1922633117. Epub 2020 May 19.