Oscillatory chiral flows in confined active fluids with obstacles
Bo Zhang, Benjamin Hilton, Christopher Short, Anton Souslov, and, Alexey Snezhko

TL;DR
This study investigates how obstacles influence the formation and control of chiral flow states in confined active fluids, combining experiments and simulations to demonstrate tunable collective behaviors for material design.
Contribution
It introduces a method to control chiral states in active fluids using obstacle geometry, advancing understanding of far-from-equilibrium collective behaviors.
Findings
Three steady states: long-lived chiral flow, vortex breakup, oscillating chirality.
Obstacle parameters tune the frequency of oscillating chiral states.
Design of obstacle shapes enables control of active fluid patterns.
Abstract
An active colloidal fluid comprised of self-propelled spinning particles injecting energy and angular momentum at the microscale demonstrates spontaneous collective states that range from flocks to coherent vortices. Despite their seeming simplicity, the emergent far-from-equilibrium behavior of these fluids remains poorly understood, presenting a challenge to the design and control of next-generation active materials. When confined in a ring, such so-called polar active fluids acquire chirality once the spontaneous flow chooses a direction. In a perfect ring, this chirality is indefinitely long-lived. Here, we combine experiments on self-propelled colloidal Quincke rollers and mesoscopic simulations of continuum Toner-Tu equations to explore how such chiral states can be controlled and manipulated by obstacles. For different obstacle geometries three dynamic steady states have been…
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