Suppression of discontinuous phase transitions by particle diffusion
arXiv:2202.13895 · doi:10.1103/PhysRevE.105.054144
Abstract
We investigate the phase transitions of the -state Brownian Potts model in two dimensions (2d) comprising Potts spins that diffuse like Brownian particles and interact ferromagnetically with other spins within a fixed distance. With extensive Monte Carlo simulations we find a continuous phase transition from a paramagnetic to a ferromagnetic phase even for . This is in sharp contrast to the existence of a discontinuous phase transition in the equilibrium -state Potts model in 2d with . We present detailed numerical evidence for a continuous phase transition and argue that diffusion generated dynamical positional disorder suppresses phase coexistence leading to a continuous transition.
arXiv commentrevised version (8 pages with 9 figures)
References in corpus (20)
- Novel type of phase transition in a system of self-driven particles
- Nonequilibrium Critical Phenomena and Phase Transitions into Absorbing States
- Motility-Induced Phase Separation
- Scalar field theory for active-particle phase separation
- Active matter
- Oscillators that sync and swarm
- Computational models for active matter
- Continuum Percolation Thresholds in Two Dimensions
- Revisiting the flocking transition using active spins
- Critical Behavior of Random Bond Potts Models
- Time-(ir)reversibility in active matter: from micro to macro
- Flocking with discrete symmetry: the 2d Active Ising Model
- Monte Carlo Study of the Critical Behavior of Random Bond Potts Models
- Collective steady-state patterns of swarmalators with finite-cutoff interaction distance
- The effects of violating detailed balance on critical dynamics
- Flocking and reorientation transition in the 4-state active Potts model
- Oscillating hysteresis in the q-neighbor Ising model
- Flocking with a -fold discrete symmetry: band-to-lane transition in the active Potts model
- Tricritical behavior of nonequilibrium Ising spins in fluctuating environments
- On Spin Systems with Quenched Randomness: Classical and Quantum