Molecular simulation of phase coexistence: finite-size effects and determination of critical parameters for two- and three-dimensional Lennard-Jones fluids
The subject of this paper is the investigation of finite-size effects and the determination of critical parameters for a class of truncated Lennard-Jones potentials. Despite significant recent progress in our ability to model phase equilibria in multicomponent mixtures from direct molecular simulati...
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Veröffentlicht in: | International Journal of Thermophysics 1994-11, Vol.15 (6), p.1057-1072 |
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Sprache: | eng |
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Zusammenfassung: | The subject of this paper is the investigation of finite-size effects and the determination of critical parameters for a class of truncated Lennard-Jones potentials. Despite significant recent progress in our ability to model phase equilibria in multicomponent mixtures from direct molecular simulations, the accurate determination of critical parameters remains a difficult problem. Gibbs ensemble Monte Carlo simulations with systems of controlled linear system size are used to obtain the phase behavior in the near-critical region for two- and three-dimensional Lennard-Jones fluids with reduced cutoff radii of 2, 2.5, and 5. For the two-dimensional systems, crossover of the effective exponent for the width of the coexistence curve from mean field ( beta identical with is equivalent ) in the immediate vicinity of the critical point to Ising-like ( beta identical with 1/8) farther away is observed. Critical parameters determined by fitting the data that follow Ising-like behavior are in good agreement with literature values obtained with finite-size scaling methods. For the three-dimensional systems, no crossover to mean field-type behavior was apparent. Extrapolated results for the critical parameters are consistent with literature estimates for similar fluids. For both two- and three-dimensional fluids, system size effects on the coexistence curves away from the critical point are small, normally within simulation statistical uncertainties. |
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ISSN: | 0195-928X 1572-9567 |
DOI: | 10.1007/bf01458815 |