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Updated: Mar 24, 2026

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Published on: September 4, 2015
Determining fluid-crystal phase boundaries for a binary hard-sphere mixture using direct-coexistence simulations
Rinske M Alkemade1, Alessandro Salo1, Laura Filion1
1Soft Condensed Matter and Biophysics, Debye Institute for Nanomaterials Science, Utrecht University, Utrecht, Netherlands.
A new method accurately determines fluid-crystal phase boundaries in binary mixtures by extending a strain-free direct-coexistence approach. This robust technique simplifies phase boundary determination without needing prior equation of state knowledge.
Area of Science:
- Materials Science
- Chemical Engineering
- Computational Chemistry
Background:
- Direct-coexistence simulations for fluid-crystal phase boundaries are often complicated by crystal strain.
- A recent direct-coexistence method simplifies identifying equilibrium strain-free fluid-crystal coexistence in monodisperse systems.
Purpose of the Study:
- To extend the strain-free direct-coexistence method to binary mixtures forming stoichiometric binary crystals.
- To accurately and efficiently determine fluid-crystal phase boundaries in these systems.
- To investigate the influence of crystal plane selection on phase boundary accuracy.
Main Methods:
- Adaptation of a direct-coexistence approach for binary mixtures.
- Simulation of stoichiometric binary crystals in contact with their fluid phase.
- Analysis of the impact of different crystal planes on phase boundary determination.
Main Results:
- The direct-coexistence method was successfully extended to binary mixtures forming stoichiometric binary crystals.
- Accurate and efficient determination of fluid-crystal phase boundaries was achieved.
- The choice of crystal plane was shown to affect the accuracy of phase boundary determination.
Conclusions:
- The extended direct-coexistence method provides a robust and practical tool for determining fluid-crystal phase boundaries in binary mixtures.
- The method is easy to implement and does not require prior knowledge of the binary fluid's equation of state.
- This work establishes a reliable approach for understanding phase behavior in complex fluid systems.
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