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Updated: May 17, 2026

On-Chip Crystallization and Large-Scale Serial Diffraction at Room Temperature
Published on: March 11, 2022
Diffusion in nonequilibrium two-dimensional crystals
Ashley Z Guo1, Sam Wilken2, Dov Levine3
1Rutgers University-New Brunswick, Department of Chemical and Biochemical Engineering, Piscataway, New Jersey 08854, USA.
This study explores a novel dynamical absorbing state model. We found that repulsive interactions between disks can lead to unique self-organization and phase transitions, driven by random repulsive kicks.
Area of Science:
- Physics
- Statistical Mechanics
- Soft Matter Physics
Background:
- Absorbing state models are crucial for understanding systems with absorbing phases.
- Understanding phase transitions in systems with only repulsive interactions is complex.
- Dynamical models with random perturbations offer insights into self-organization.
Purpose of the Study:
- To investigate the phase behavior of a two-dimensional dynamical absorbing state model of monodisperse disks.
- To analyze the impact of repulsive interactions and random kicks on system dynamics and ordering.
- To characterize unconventional phase transitions and compare them to traditional order-disorder transitions.
Main Methods:
- Development of a two-dimensional dynamical absorbing state model.
- Simulation of monodisperse disks with repulsive displacement interactions.
- Analysis of phase transitions driven by a single parameter, maximum random kick size (ε).
Main Results:
- Identification of a phase diagram with unconventional features.
- Observation of a transition from a static disordered state to an active hexagonal crystal with ring diffusion.
- Further transition to an active isotropic liquid state.
- Demonstration that small ε promotes self-organization, while large ε hinders it.
Conclusions:
- Repulsive interactions alone can drive rich phase behavior and self-organization in dynamical systems.
- The observed transitions differ significantly from typical energy-entropy driven order-disorder transitions.
- The parameter ε uniquely controls self-organization, highlighting a novel mechanism for controlling system states.
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