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在环形约束中具有极性排列的活性粒子。

Active particles with polar alignment in ring-shaped confinement.

作者信息

Fazli Zahra, Naji Ali

机构信息

School of Physics, Institute for Research in Fundamental Sciences (IPM), Tehran 19395-5531, Iran.

School of Nano Science, Institute for Research in Fundamental Sciences (IPM), Tehran 19395-5531, Iran.

出版信息

Phys Rev E. 2021 Feb;103(2-1):022601. doi: 10.1103/PhysRevE.103.022601.

DOI:10.1103/PhysRevE.103.022601
PMID:33736018
Abstract

We study steady-state properties of active, nonchiral and chiral Brownian particles with polar alignment and steric interactions confined within a ring-shaped confinement (annulus) in two dimensions. Exploring possible interplays between polar interparticle alignment, geometric confinement and the surface curvature, being incorporated here on minimal levels, we report a surface-population reversal effect, whereby active particles migrate from the outer concave boundary of the annulus to accumulate on its inner convex boundary. This contrasts the conventional picture, implying stronger accumulation of active particles on concave boundaries relative to the convex ones. The population reversal is caused by both particle alignment and surface curvature, disappearing when either of these factors is absent. We explore the ensuing consequences for the chirality-induced current and swim pressure of active particles and analyze possible roles of system parameters, such as the mean number density of particles and particle self-propulsion, chirality, and alignment strengths.

摘要

我们研究了二维环形约束(环面)内具有极性排列和空间相互作用的活性、非手性和手性布朗粒子的稳态性质。通过在最小程度上考虑极性粒子间排列、几何约束和表面曲率之间可能的相互作用,我们报告了一种表面种群反转效应,即活性粒子从环面的外凹边界迁移,聚集在其内凸边界上。这与传统观点相反,传统观点认为活性粒子在凹边界上的聚集相对于凸边界更强。种群反转是由粒子排列和表面曲率共同引起的,当这两个因素中的任何一个不存在时,这种效应就会消失。我们探讨了由此对活性粒子的手性诱导电流和游动压力产生的后果,并分析了系统参数(如粒子的平均数密度、粒子的自推进、手性和排列强度)可能发挥的作用。

相似文献

1
Active particles with polar alignment in ring-shaped confinement.在环形约束中具有极性排列的活性粒子。
Phys Rev E. 2021 Feb;103(2-1):022601. doi: 10.1103/PhysRevE.103.022601.
2
Active fluids at circular boundaries: swim pressure and anomalous droplet ripening.环形边界处的活性流体:游动压力与异常液滴成核。
Soft Matter. 2018 Jun 13;14(23):4820-4834. doi: 10.1039/c8sm00338f.
3
Confinement-induced alternating interactions between inclusions in an active fluid.活性流体中受限诱导的夹杂物间交替相互作用。
Phys Rev E. 2020 Sep;102(3-1):032613. doi: 10.1103/PhysRevE.102.032613.
4
Mixing and demixing of binary mixtures of polar chiral active particles.二元混合体系中手性活性粒子的混合与分离。
Soft Matter. 2018 May 30;14(21):4388-4395. doi: 10.1039/c8sm00444g.
5
Particle-wall alignment interaction and active Brownian diffusion through narrow channels.颗粒-壁面排列相互作用以及通过狭窄通道的主动布朗扩散。
Soft Matter. 2024 Oct 23;20(41):8267-8277. doi: 10.1039/d4sm00848k.
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Collective motion of active Brownian particles with polar alignment.具有极向对齐的活性布朗粒子的集体运动。
Soft Matter. 2018 Apr 4;14(14):2610-2618. doi: 10.1039/C8SM00020D.
7
Rotation and separation of chiral active particles in a ring-shaped channel.手性活性粒子在环形通道中的旋转和分离。
Chaos. 2023 Feb;33(2):023135. doi: 10.1063/5.0131318.
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Response of active Brownian particles to boundary driving.活性布朗粒子对边界驱动的响应。
Phys Rev E. 2019 Oct;100(4-1):042610. doi: 10.1103/PhysRevE.100.042610.
9
Dimeric colloidal inclusion in a chiral active bath: Effective interactions and chirality-induced torque.手性活性浴中的二聚体胶体包含物:有效相互作用和手性诱导扭矩。
Phys Rev E. 2021 Dec;104(6-1):064610. doi: 10.1103/PhysRevE.104.064610.
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Oscillating collective motion of active rotors in confinement.受限空间中主动转子的振荡集体运动。
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