Abstract

An empirical formalism proposed by Prevosto et al. for distinguishing between the effects of temperature and pressure changes on the configurational entropy of supercooled liquids (to extend the Adam-Gibbs equation to high pressures) defines this quantity by a line integral in the $T,P$ plane. They, however, appear to have overlooked a mathematical requirement that a function of state must meet: in brief, its two mixed second derivatives must be equal, independent of the order of differentiation. If this requirement is introduced, either a physically implausible constraint is imposed on their configurational entropy, or else it is not a function of state.

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