Non-equilibrium Thermodynamics: Structural Relaxation, Fictive temperature and Tool-Narayanaswamy phenomenology in Glasses
arXiv:0910.0026 · doi:10.1103/PhysRevE.81.051130
Abstract
Starting from the second law of thermodynamics applied to an isolated system consisting of the system surrounded by an extremely large medium, we formulate a general non-equilibrium thermodynamic description of the system when it is out of equilibrium. We then apply it to study the structural relaxation in glasses and establish the phenomenology behind the concept of the fictive temperature and of the empirical Tool-Narayanaswamy equation on firmer theoretical foundation.
20 pages, 1 figure
References in corpus (9)
- Testing Mode-Coupling Theory for a Supercooled Binary Lennard-Jones Mixture I: The van Hove Correlation Function
- Energy flow, partial equilibration and effective temperatures in systems with slow dynamics
- Observation of Fluctuation-Dissipation-Theorem Violations in a Structural Glass
- Theory of Aging in Structural Glasses
- Democratic particle motion for meta-basin transitions in simple glass-formers
- Nonequilibrium Thermodynamics of Amorphous Materials II: Effective-Temperature Theory
- What does the potential energy landscape tell us about the dynamics of supercooled liquids and glasses?
- Thermodynamics of the glassy state: effective temperature as an additional system parameter
- Temperature of systems out of thermodynamic equilibrium
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