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Active Nematic Flows over Curved Surfaces

Samuel Bell, Shao‐Zhen Lin, Jean-François Rupprecht, Jacques Prost

2022Physical Review Letters34 citationsDOI

Abstract

Cell monolayers are a central model system in the study of tissue biophysics. In vivo, epithelial tissues are curved on the scale of microns, and the curvature's role in the onset of spontaneous tissue flows is still not well understood. Here, we present a hydrodynamic theory for an apical-basal asymmetric active nematic gel on a curved strip. We show that surface curvature qualitatively changes monolayer motion compared with flat space: the resulting flows can be thresholdless, and the transition to motion may change from continuous to discontinuous. Surface curvature, friction, and active tractions are all shown to control the flow pattern selected, from simple shear to vortex chains.

Topics & Concepts

CurvatureLiquid crystalVortexMonolayerSurface (topology)Classical mechanicsPhysicsShear flowFlow (mathematics)OpticsMaterials scienceMechanicsGeometryNanotechnologyMathematicsMicro and Nano RoboticsAdvanced Materials and MechanicsPickering emulsions and particle stabilization
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