1998Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topicsOpen access

Liquid-vapor phase behavior of a symmetrical binary fluid mixture

Nigel B. Wilding, Friederike Schmid, P. Nielaba

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Abstract

Using Monte Carlo simulation and mean-field calculations, we study the liquid-vapor phase diagram of a square-well binary fluid mixture as a function of a parameter $\ensuremath{\delta}$ measuring the relative strength of interactions between particles of dissimilar and similar species. The results reveal a rich variety of liquid-vapor coexistence behaviors as $\ensuremath{\delta}$ is tuned. Specifically, we uncover critical end point behavior, a triple point involving a vapor and two liquids of different density, and tricritical behavior. For a certain range of $\ensuremath{\delta},$ the mean-field calculations also predict a ``hidden'' (metastable) liquid-vapor binodal.

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What this paper is about

Using Monte Carlo simulation and mean-field calculations, we study the liquid-vapor phase diagram of a square-well binary fluid mixture as a function of a parameter $\ensuremath{\delta}$ measuring the relative strength of interactions between particles of dissimilar and similar species. The results reveal a rich variety of liquid-vapor coexistence behaviors as $\ensuremath{\delta}$ is tuned. Specifically, we uncover critical end point behavior, a triple point involving a vapor and two liquids of different density, and tricritical behavior. For a certain range of $\ensuremath{\delta},$ the mean-field calculations also predict a ``hidden'' (metastable) liquid-vapor binodal.

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Available abstract

Using Monte Carlo simulation and mean-field calculations, we study the liquid-vapor phase diagram of a square-well binary fluid mixture as a function of a parameter $\ensuremath{\delta}$ measuring the relative strength of interactions between particles of dissimilar and similar species. The results reveal a rich variety of liquid-vapor coexistence behaviors as $\ensuremath{\delta}$ is tuned. Specifically, we uncover critical end point behavior, a triple point involving a vapor and two liquids of different density, and tricritical behavior. For a certain range of $\ensuremath{\delta},$ the mean-field calculations also predict a ``hidden'' (metastable) liquid-vapor binodal.

Key concepts: Binodal, Triple point, Phase diagram, Tricritical point, Monte Carlo method, Critical point (mathematics), Metastability, Binary number

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