Homogeneous and heterogeneous populations of active rods in two-dimensional channels
arXiv:1902.01747 · doi:10.1103/PhysRevE.99.022602
Abstract
Active swarms, consisting of individual agents which consume energy to move or produce work, are known to generate a diverse range of collective behaviors. Many examples of active swarms are biological in nature (e.g., fish shoals and bird flocks) and have been modeled extensively by numerical simulations. Such simulations of swarms usually assume that the swarm is homogeneous; that is, every agent has exactly the same dynamical properties. However, many biological swarms are highly heterogeneous, such as multispecies communities of micro-organisms in soil, and individual species may have a wide range of different physical properties. Here we explore heterogeneity by developing a simple model for the dynamics of a swarm of motile heterogeneous rodlike bacteria in the absence of hydrodynamic effects. Using molecular dynamics simulations of active rods confined within a two-dimensional rectangular channel, we first explore the case of homogeneous swarms and show that the key parameter governing both dynamics is ratio of the motility force to the steric force. Next we explore heterogeneous or mixed swarms in which the constituent self-propelled rods have a range of motilities and steric interactions. Our results show that the confining boundaries play a strong role in driving the segregation of mixed populations.
9 pages, 10 figures
References in corpus (10)
- Interaction Ruling Animal Collective Behaviour Depends on Topological rather than Metric Distance: Evidence from a Field Study
- Non-equilibrium clustering of self-propelled rods
- Fluid Flows Created by Swimming Bacteria Drive Self-Organization in Confined Suspensions
- Swarming and swirling in self-propelled polar granular rods
- Universal power law governing pedestrian interactions
- Collective motion and nonequilibrium cluster formation in colonies of gliding bacteria
- Transport powered by bacterial turbulence
- Motility-sorting of self-propelled particles in micro-channels
- Chirality separation of mixed chiral microswimmers in a periodic channel
- Sorting of chiral active particles driven by rotary obstacles