A low temperature Monte Carlo dynamics of a Keating-like oscillator model is used tostudy the relationship between the nature of network glasses from the viewpoint of rigidity,the thermal reversibility during the glass transition and the strong–fragile behaviour ofglass-forming liquids. The model shows that a Phillips optimal glass formation withminimal enthalpic changes is obtained under a cooling/annealing cycle when the system isoptimally constrained by the harmonic interactions, i.e. when it is isostatically rigid. Forthese peculiar systems with a nearly reversible glass transition, the computed activationenergy for relaxation time shows also a minimum, which demonstrates that isostaticallyrigid glasses are strong (Arrhenius-like) glass-forming liquids. Experiments onchalcogenide and oxide glass-forming liquids are discussed under this new perspectiveand confirm the theoretical prediction for chalcogenide network glasses whereaslimitations of the approach appear for weakly interacting (non-covalent, ionic) systems.
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