Capturing self-propelled particles in a moving microwedge
A. Kaiser, K. Popowa, H. H. Wensink, H. L\"owen

TL;DR
This study uses computer simulations to explore how a moving wedge-shaped obstacle can trap self-propelled particles, revealing different trapping states influenced by obstacle geometry, particle density, and drag speed.
Contribution
It introduces a novel simulation approach to analyze trapping behavior of active particles by a moving wedge, identifying conditions for various trapping states and transitions.
Findings
Complete trapping occurs when drag along the inner wedge is sufficiently fast.
Reentrant transition from no trapping to trapping and back occurs with increasing drag speed.
Self-assembled polar smectic structures form at the transition to complete trapping.
Abstract
Catching fish with a fishing net is typically done either by dragging a fishing net through quiescent water or by placing a stationary basket trap into a stream. We transfer these general concepts to micron-sized self-motile particles moving in a solvent at low Reynolds number and study their collective trapping behaviour by means of computer simulations of a two-dimensional system of self-propelled rods. A chevron-shaped obstacle is dragged through the active suspension with a constant speed and acts as a trapping "net". Three trapping states can be identified corresponding to no trapping, partial trapping and complete trapping and their relative stability is studied as a function of the apex angle of the wedge, the swimmer density and the drag speed . When the net is dragged along the inner wedge, complete trapping is facilitated and a partially trapped state changes into a…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
