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Updated: Jan 20, 2026
Gibbs Free Energy and Spontaneous Processes
Does the Adam-Gibbs relation hold in simulated supercooled liquids?
Misaki Ozawa1, Camille Scalliet1, Andrea Ninarello2
1Laboratoire Charles Coulomb (L2C), Université de Montpellier, CNRS, Montpellier, France.
Thermodynamic theories of glass transition are tested, revealing the Adam-Gibbs relation is often violated in simulations and experiments. This suggests thermodynamics may not solely explain slow dynamics near the glass transition temperature.
Area of Science:
- Condensed Matter Physics
- Materials Science
- Statistical Mechanics
Background:
- The glass transition is a fundamental phenomenon in condensed matter physics, characterized by a dramatic increase in viscosity and relaxation times.
- Thermodynamic theories attempt to explain the glass transition by relating dynamics to properties like configurational entropy.
- The Adam-Gibbs relation is a key theoretical link between configurational entropy and relaxation times.
Purpose of the Study:
- To rigorously test thermodynamic theories of the glass transition, specifically the Adam-Gibbs relation.
- To investigate the relationship between configurational entropy and the static point-to-set lengthscale.
- To compare simulation results with experimental data for supercooled molecular liquids.
Main Methods:
- Utilizing the swap Monte Carlo algorithm to calculate configurational entropy and the point-to-set lengthscale.
- Employing careful extrapolations to determine relaxation times.
- Analyzing both simulated glass-formers and experimental data from supercooled molecular liquids.
Main Results:
- The Adam-Gibbs relation is generally violated within the experimentally relevant time window for simulated models.
- A strong correlation is observed between configurational entropy and the point-to-set lengthscale in both 2D and 3D systems.
- Experimental data from supercooled molecular liquids exhibit similar deviations from the Adam-Gibbs relation.
Conclusions:
- Deviations from the Adam-Gibbs relation are consistent with random first-order transition theory.
- These deviations may reconcile discrepancies between Kauzmann and Vogel-Fulcher-Tammann temperatures.
- The findings suggest that factors beyond thermodynamics might drive slow dynamics near the glass transition temperature (Tg).
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