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Updated: Jun 19, 2026

Finite Element Modelling of a Cellular Electric Microenvironment
Published on: May 18, 2021
Criticality in a non-equilibrium, driven system: charged colloidal rods (fd-viruses) in electric fields
1Forschungszentrum Jülich, Institute für Festkörper Forschung (IFF), Weiche Materie, D-52425, Jülich, Germany. k.kang@fz-juelich.de
Experiments reveal a non-equilibrium critical point in charged colloidal rod suspensions under electric fields. This critical point exhibits diverging length and time scales, mirroring equilibrium systems but in driven, far-from-equilibrium states.
Area of Science:
- Soft matter physics
- Non-equilibrium statistical mechanics
- Colloidal science
Background:
- Charged colloidal rods (fd-virus particles) are model systems for studying phase transitions.
- External electric fields can induce novel phases and states in colloidal suspensions.
- Understanding non-equilibrium critical phenomena is crucial for complex systems.
Purpose of the Study:
- To identify and characterize a non-equilibrium critical point in charged colloidal rod suspensions.
- To investigate the behavior of field-induced phases and states.
- To compare critical phenomena in driven systems with classical equilibrium systems.
Main Methods:
- Experiments on suspensions of charged colloidal rods (fd-virus particles).
- Application of external electric fields to induce phase transitions.
- Characterization of off-critical and critical behavior, including power law and logarithmic divergencies.
Main Results:
- A non-equilibrium critical point was identified in the electric field-driven colloidal system.
- Multiple transition lines of field-induced phases converge at this critical point.
- Diverging length and time scales were observed at the non-equilibrium critical point, analogous to equilibrium systems.
Conclusions:
- Driven systems far from equilibrium can exhibit critical phenomena similar to equilibrium systems.
- Non-equilibrium critical points can serve as meeting points for various field-induced phases.
- These findings extend the universality of critical phenomena to non-equilibrium conditions.
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