The thermodynamics of solution of non-mesomorphic solutes in the liquid crystal 6CB revisited

Ghassan A. Oweimreen

Research output: Contribution to journalArticlepeer-review

1 Scopus citations

Abstract

Results from gas liquid chromatography were analyzed to express the infinite dilution solute activity coefficient γ2 as a function of the Flory-Huggins size effect correction (γFH) and an interaction parameter (κ); the sum of the thermal (γT) and athermal (γI-S) contributions to γ 2 From regular solution theory, solute (δ2) and solvent (δ1) solubility parameters were obtained at different temperatures for all the solutes in the nematic and isotropic solution phases. Plots of ΔH̄ versus ΔS̄, the solute partial molar enthalpies and entropies of solution respectively, were reasonably linear. Such ΔH̄ - ΔS̄ compensation reflects similar solubility for the solutes in the nematic and isotropic phases. Also, an average of 1.11 ± 0.02 for γ2,N/ γ2,I, where N and I refer, respectively, to the nematic and isotropic phases, indicates slightly lesser solute compatibilities with the nematic phase. For all the solutes studied plots of δ1 versus temperature (t) showed a drastic and sharp change in δ1 at the nematic-to-isotropic transition (29.0°C) which is reminiscent of enthalpy and density changes in first order transitions. The extent of the discontinuity in δ1 may be a measure of the strength of the transition while δ1 which varies continuously across the phase transition or shows a kink at the phase transition would be associated with a second order transition. This finding can help in identifying second order transitions in liquid crystals or polymers.

Original languageEnglish
Pages (from-to)15-27
Number of pages13
JournalArabian Journal for Science and Engineering
Volume33
Issue number1 A
StatePublished - Jan 2008

Keywords

  • Enthalpy-entropy compensation
  • Infinite dilution activity coefficients
  • Interaction parameters
  • Liquid crystal solvents
  • Nonmesomorphic solutes
  • Solution thermodynamics

ASJC Scopus subject areas

  • General

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