Effective single component description of steady state structures of passive particles in an active bath
arXiv:2202.01014 · doi:10.1063/5.0088259
Abstract
We model a binary mixture of passive and active Brownian particles in two dimensions using the effective interaction between passive particles in the active bath. The activity of active particles and the size ratio of two types of particles are two control parameters in the system. The effective interaction is calculated from the average force on two particles generated by the active particles. The effective interaction can be attractive or repulsive, depending on the system parameters. The passive particles form four distinct structural orders for different system parameters viz; disorder (D), disordered cluster (DC), ordered cluster (OC), and poly-crystalline order (P C). The change in structure is dictated by the change in nature of the effective interaction. We further confirm the four structures using full microscopic simulation of active and passive mixture. Our study is useful to understand the different collective behaviour in non-equilibrium systems.
8-pages and 6-figures
References in corpus (12)
- Novel type of phase transition in a system of self-driven particles
- Motility-Induced Phase Separation
- Accurate determination of crystal structures based on averaged local bond order parameters
- Collective motion of self-propelled particles interacting without cohesion
- Collective motion and nonequilibrium cluster formation in colonies of gliding bacteria
- Activity-induced phase separation and self-assembly in mixtures of active and passive particles
- Self-Starting Micromotors in a Bacterial Bath
- Enhanced diffusion and ordering of self-propelled rods
- Spontaneous velocity alignment in Motility-induced Phase Separation
- Tunable long range forces mediated by self-propelled colloidal hard spheres
- Effects of active fluctuations on energetics of a colloidal particle: superdiffusion, dissipation and entropy production
- Phase separation dynamics of polydisperse colloids: a mean-field lattice-gas theory