Phase behavior of parallel cut spheres. Monte Carlo and integral equation results
- 15 March 1992
- journal article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 96 (6) , 4551-4558
- https://doi.org/10.1063/1.462790
Abstract
Monte Carlo simulations of a system of 2500 parallel cut spheres of thickness L/D=0.1 give evidence for a phase transition, at packing fraction η∼0.40, from the low density nematic phase to a smectic phase. No tendency to formation of columnar ordering is observed up to densities as high as η=0.60. This behavior contrasts with that of freely rotating cut spheres for which the sequence of stable phases has been identified as isotropic–nematic–columnar–solid [D. Frenkel, Liquid Cryst. 5, 929 (1989)]. For the present system of highly anisotropic molecules the slow convergence of the expansion of correlation functions on rotational invariants precludes quantitative comparison between integral equation theory and simulation results.Keywords
This publication has 16 references indexed in Scilit:
- Relative stability of columnar and crystalline phases in a system of parallel hard spherocylindersPhysical Review A, 1991
- Phase diagram of a system of hard spherocylinders by computer simulationPhysical Review A, 1990
- Molecular theory of orientationally ordered liquids: Exact formal expressions and the application of integral-equation methods with results for ferrofluidsPhysical Review A, 1988
- Structure of hard-core models for liquid crystalsThe Journal of Physical Chemistry, 1988
- Onsager's spherocylinders revisitedThe Journal of Physical Chemistry, 1987
- Evidence for one-, two-, and three-dimensional order in a system of hard parallel spherocylindersPhysical Review A, 1987
- Computer simulation of hard-core models for liquid crystalsMolecular Physics, 1987
- The hard ellipsoid-of-revolution fluidMolecular Physics, 1985
- Statistical mechanics of hard ellipsoids. I. Overlap algorithm and the contact functionJournal of Computational Physics, 1985
- Thermodynamics and structure of hard oblate spherocylinder fluidsMolecular Physics, 1984