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Phase behavior and particle size cutoff effects in polydisperse fluids.
Nigel B Wilding1, Peter Sollich, Moreno Fasolo
1Department of Physics, University of Bath, Bath BA2 7AY, United Kingdom. n.b.wilding@bath.ac.uk
The Journal of Chemical Physics
|July 26, 2006
Summary
This study reveals how particle size variations impact fluid phase behavior. Coupled size and interaction polydispersity lead to distinct liquid-vapor phase separation, unlike uniform systems.
Area of Science:
- Statistical Mechanics
- Physical Chemistry
- Soft Matter Physics
Background:
- Understanding fluid phase behavior is crucial in physical chemistry.
- Polydispersity, or variation in particle size, can significantly alter thermodynamic properties.
- Coupling particle size polydispersity with interaction strength presents a complex challenge in fluid modeling.
Purpose of the Study:
- To investigate the liquid-vapor phase behavior of a fluid with coupled particle size and interaction strength polydispersity.
- To analyze the influence of a specific Schulz distribution (delta = 14%) on phase coexistence.
- To compare the phase behavior of this polydisperse system with a monodisperse counterpart.
Main Methods:
- Grand Canonical Ensemble Monte Carlo (GCMC) simulations were employed to model the fluid.
- Moment free energy calculations were utilized for theoretical analysis.
- Cloud and shadow curves, density distributions, and fractional volumes were computed.
Main Results:
- Cloud and shadow curves are significantly separated, differing from monodisperse systems.
- The critical point is located substantially below the maximum of the cloud curve.
- Phase behavior is highly sensitive to the upper cutoff of the particle size distribution, especially below the critical density.
Conclusions:
- Coupled size and interaction polydispersity leads to distinct liquid-vapor phase behavior.
- Fractionation effects are pronounced and significantly influence phase separation.
- The upper cutoff of the particle size distribution plays a critical role, suggesting potential for new phase formation with wider distributions.