Freezing in flat monolayers of soft spherocylinders

Fuente: arXiv
Salvato in:
Dettagli Bibliografici
Autori principali: Mandal, Jaydeep, Wensink, Henricus H., Maiti, Prabal K.
Natura: Preprint
Pubblicazione: 2025
Soggetti:
Accesso online:
Tags: Aggiungi Tag
Nessun Tag, puoi essere il primo ad aggiungerne!!
_version_ 1866915113139699712
author Mandal, Jaydeep
Wensink, Henricus H.
Maiti, Prabal K.
author_facet Mandal, Jaydeep
Wensink, Henricus H.
Maiti, Prabal K.
contents Lamellar or smectic phases often have an intricate intralamellar structure that remains scarcely understood from a microscopic viewpoint. In this work, we use molecular dynamics simulations to study the effect of volume exclusion and electrostatic repulsion on the phase transitions of a flat membrane of soft spherocylinders. With increasing rod packing, we identify nematic and solid phases and find that the nematic-crystal phase transition happens at a uniform packing fraction ($η_c \approx 0.82$), independent of the spherocylinder aspect ratio. This value is considerably higher than the well-known critical freezing transition of a hard disk fluid ($η_c \approx 0.7$) to which one could naively map a system of near-parallel rods with co-planar mass centers. We attribute this difference to a non-vanishing residual orientational entropy per rod. Our findings are corroborated by a simple theory based on a simple microscopic density functional theory of freezing of a two-dimensional rod fluid. Introduction of electrostatic interactions between the rods reduces the lateral compressibility of the monolayer fluid but keeps the positional order unhindered, which in turn maintains the packing fraction at the nematic-crystal transition. The strength of the orientational fluctuations of the individual rods in our membranes exhibits a density scaling that differs from 3D bulk smectics. Our findings contribute to a qualitative understanding of liquid crystal phase stability in strong planar confinement and engage with recent experimental explorations involving nanorods on 2D substrates.
format Preprint
id arxiv_https___arxiv_org_abs_2501_11952
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Freezing in flat monolayers of soft spherocylinders
Mandal, Jaydeep
Wensink, Henricus H.
Maiti, Prabal K.
Soft Condensed Matter
Statistical Mechanics
Lamellar or smectic phases often have an intricate intralamellar structure that remains scarcely understood from a microscopic viewpoint. In this work, we use molecular dynamics simulations to study the effect of volume exclusion and electrostatic repulsion on the phase transitions of a flat membrane of soft spherocylinders. With increasing rod packing, we identify nematic and solid phases and find that the nematic-crystal phase transition happens at a uniform packing fraction ($η_c \approx 0.82$), independent of the spherocylinder aspect ratio. This value is considerably higher than the well-known critical freezing transition of a hard disk fluid ($η_c \approx 0.7$) to which one could naively map a system of near-parallel rods with co-planar mass centers. We attribute this difference to a non-vanishing residual orientational entropy per rod. Our findings are corroborated by a simple theory based on a simple microscopic density functional theory of freezing of a two-dimensional rod fluid. Introduction of electrostatic interactions between the rods reduces the lateral compressibility of the monolayer fluid but keeps the positional order unhindered, which in turn maintains the packing fraction at the nematic-crystal transition. The strength of the orientational fluctuations of the individual rods in our membranes exhibits a density scaling that differs from 3D bulk smectics. Our findings contribute to a qualitative understanding of liquid crystal phase stability in strong planar confinement and engage with recent experimental explorations involving nanorods on 2D substrates.
title Freezing in flat monolayers of soft spherocylinders
topic Soft Condensed Matter
Statistical Mechanics
url https://arxiv.org/abs/2501.11952