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Published on: May 24, 2018
Freezing in flat monolayers of soft spherocylinders
Jaydeep Mandal1, Henricus H Wensink2, Prabal K Maiti1
1Centre for Condensed Matter Theory, Department of Physics, Indian Institute of Science, Bengaluru 560012, India.
Molecular dynamics simulations reveal a universal packing fraction for disorder-order transitions in soft spherocylinder membranes. This transition occurs at a higher packing fraction than expected, due to orientational entropy.
Area of Science:
- Soft Matter Physics
- Materials Science
- Liquid Crystals
Background:
- Lamellar and smectic phases possess complex intralamellar structures that are poorly understood at the microscopic level.
- Understanding phase transitions in confined systems is crucial for designing novel materials and devices.
Purpose of the Study:
- To investigate the impact of volume exclusion on the phase transitions of a flat membrane composed of soft repulsive spherocylinders.
- To determine the critical packing fraction for disorder-order transitions and explore the role of orientational entropy.
Main Methods:
- Molecular dynamics simulations were employed to model the behavior of soft repulsive spherocylinders in a 2D membrane.
- Analysis of phase transitions, including the identification of liquid crystal and crystal phases.
- Comparison with theoretical models, specifically a density functional theory for 2D rod fluids.
Main Results:
- A universal packing fraction (η ≈ 0.81) was identified for the disorder-order phase transition, independent of spherocylinder aspect ratio.
- A 2D hexatic phase region was observed near the phase transition.
- The transition packing fraction is significantly higher than that of hard disk fluids, attributed to residual orientational entropy.
Conclusions:
- The study provides insights into liquid crystal phase stability under strong planar confinement.
- Findings contribute to the understanding of intralamellar structures and phase behavior in 2D systems.
- Results align with and extend recent experimental studies on nanorods on 2D substrates.
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