Role of molecular rigidity on phase organization of a smectic liquid crystal - A theoretical model

被引:30
|
作者
Praveen, P. Lakshmi [1 ]
Ojha, D. P. [1 ]
机构
[1] Andhra Loyola Coll, Liquid Crystal Res Lab, Postgrad Dept Phys, Vijayawada 520008, AP, India
关键词
Liquid crystal; Computational technique; Phase equilibria; Molecular rigidity; BEHAVIOR; SIMULATION;
D O I
10.1016/j.matchemphys.2010.11.031
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
The intermolecular interaction energies between a pair of Ethyl para-azoxy benzoate (4EAB) molecules have been computed with respect to translational and orientational motions. The complete neglect differential overlap (CNDO/2) method has been employed to compute the net atomic charge and atomic dipole moment components at each atomic centre. The modified Rayleigh-Schrodinger perturbation theory along with multicentred-multipole expansion method has been employed to evaluate the long-range intermolecular interactions, while a '6-exp' potential function has been assumed for short-range interactions. The total interaction energy values obtained through these computations have been used to calculate the probability of each configuration at room temperature (300 K), smectic-isotropic transition temperature (393 K), and above transition temperature (450 K) using the Maxwell-Boltzmann formula. All possible geometrical arrangements between the molecular pairs have been considered during the different modes of interactions. An attempt has been made to understand the molecular property that influences the macroscopic behaviour and controls the equilibrium between different phases of the chosen compound. Molecular arrangements inside a bulk of materials and smectic behaviour of the compound in terms of their relative order have been discussed. Further, a theoretical model has been developed to explicate the role of molecular rigidity on flexibility of various configurations and phase organization of a smectic liquid crystal. (C) 2010 Elsevier B.V. All rights reserved.
引用
收藏
页码:248 / 252
页数:5
相关论文
共 50 条
  • [1] Organization of the polarization splay modulated smectic liquid crystal phase by topographic confinement
    Yoon, Dong Ki
    Deb, Rajdeep
    Chen, Dong
    Koerblova, Eva
    Shao, Renfan
    Ishikawa, Ken
    Rao, Nandiraju V. S.
    Walba, David M.
    Smalyukh, Ivan I.
    Clark, Noel A.
    PROCEEDINGS OF THE NATIONAL ACADEMY OF SCIENCES OF THE UNITED STATES OF AMERICA, 2010, 107 (50) : 21311 - 21315
  • [2] STABILITY OF MOLECULAR ORDER IN SMECTIC-A PHASE OF A LIQUID-CRYSTAL
    TARR, CE
    DENNERY, RM
    FULLER, AM
    ABSTRACTS OF PAPERS OF THE AMERICAN CHEMICAL SOCIETY, 1973, (AUG26): : 7 - 7
  • [3] SIMPLE MOLECULAR MODEL FOR SMECTIC-A-PHASE OF LIQUID CRYSTALS
    MCMILLAN, WL
    PHYSICAL REVIEW A-GENERAL PHYSICS, 1971, 4 (03): : 1238 - &
  • [4] Monte Carlo study of a semiflexible liquid crystal model: The smectic phase
    Mazars, M
    Levesque, D
    Weis, JJ
    JOURNAL OF CHEMICAL PHYSICS, 1997, 106 (14): : 6107 - 6115
  • [5] Effects of monomer structure on their organization and polymerization in a smectic liquid crystal
    Guymon, CA
    Hoggan, EN
    Clark, NA
    Rieker, TP
    Walba, DM
    Bowman, CN
    SCIENCE, 1997, 275 (5296) : 57 - 59
  • [6] Molecular model for de Vries type smectic-A-smectic-C phase transition in liquid crystals
    Gorkunov, M. V.
    Giesselmann, F.
    Lagerwall, J. P. F.
    Sluckin, T. J.
    Osipov, M. A.
    PHYSICAL REVIEW E, 2007, 75 (06):
  • [7] A smectic liquid crystal model in the periodic setting
    Novack, Michael
    Yan, Xiaodong
    NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS, 2023, 228
  • [8] A MOLECULAR-MODEL FOR THE SMECTIC A PHASE
    KLOCZKOWSKI, A
    STECKI, J
    MOLECULAR PHYSICS, 1985, 55 (03) : 689 - 700
  • [9] MOLECULAR-DYNAMICS IN A SMECTIC LIQUID-CRYSTAL
    ZHUKOV, VS
    KRISTALLOGRAFIYA, 1981, 26 (01): : 138 - 143
  • [10] BRILLOUIN SCATTERING IN A FERROELECTRIC LIQUID CRYSTAL: A STUDY OF THE LIQUID - SMECTIC A - SMECTIC C* PHASE SEQUENCE
    Kuzel, P.
    Dugautier, C.
    Moch, P.
    Pavel, M.
    FERROELECTRICS, 1996, 185 : 77 - 80