6533b7d2fe1ef96bd125ed06
RESEARCH PRODUCT
Fluids of hard ellipsoids: Phase diagram including a nematic instability from Percus-Yevick theory
Martin LetzArnulf Latzsubject
DiagramIsotropyMonte Carlo methodFOS: Physical sciencesCondensed Matter - Soft Condensed MatterInstabilityCondensed Matter::Soft Condensed MatterClassical mechanicsLiquid crystalOrientation (geometry)Phase (matter)Soft Condensed Matter (cond-mat.soft)Statistical physicsPhase diagramMathematicsdescription
An important aspect of molecular fluids is the relation between orientation and translation parts of the two-particle correlations. Especially the detailed knowledge of the influence of orientation correlations is needed to explain and calculate in detail the occurrence of a nematic phase. The simplest model system which shows both orientation and translation correlations is a system of hard ellipsoids. We investigate an isotropic fluid formed of hard ellipsoids with Percus-Yevick theory. Solving the Percus-Yevick equations self-consistently in the high density regime gives a clear criterion for a nematic instability. We calculate in detail the equilibrium phase diagram for a fluid of hard ellipsoids of revolution. Our results compare well with Monte Carlo Simulations and density functional theory.
year | journal | country | edition | language |
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1999-05-05 | Physical Review E |