• Title/Summary/Keyword: Closed miscibility loop

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Partial Miscibility of Binary Solution with Specific Interaction of Binomial Distribution (이항분포의 특정 상호작용을 갖는 이성분 용액에서의 부분혼합도)

  • Jung, Hae-Young
    • Journal of the Korean Chemical Society
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    • v.58 no.6
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    • pp.528-534
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    • 2014
  • In some binary solution, closed miscibility loop of temperature-composition phase diagram occurs where both an upper critical solution temperature and a lower critical solution temperature exist. It is known that this phenomena occurs if specific interaction between molecules exists. There are several ways describing the specific interaction. In this work it is assumed that the total number of specific interactions is distributed according to binomial distribution. In this case, exact mathematical conditions for closed miscibility loop phase behavior are derived when the specific interaction is applied to regular solution theory, quasichemical theory and Flory-Huggins lattice theory. And we investigated the effect of parameters on the phase diagram. The phase diagram of water-nicotine is calculated and compared with experimental data.

Partial Miscibility of Polymer Solutions in the Theory of Flory's Equation of State With Specific Interaction (특정상호작용을 갖는 Flory 상태방정식 이론에서의 고분자 용액의 부분혼합도)

  • Hae Young Jung
    • Journal of the Korean Chemical Society
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    • v.36 no.6
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    • pp.941-946
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    • 1992
  • Partial miscibilities of polymer solutions are investigated when the specific interactions between different molecules are added to the theory of Flory's equation of state. Especially, it is shown that the closed loop phase diagram can appear. The general conditions for the partial miscibility are derived and the general effects of several factors to that are investigated.

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Partial Miscibilities in Binary Solutions with Two Kinds of Specific Interactions (두 종류의 특정상호작용을 갖는 이성분 용액의 부분 혼합도)

  • Jung, Hae-Young
    • Journal of the Korean Chemical Society
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    • v.60 no.2
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    • pp.111-117
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    • 2016
  • In this article, new Gibbs free energy of mixing is derived when there are specific interactions between solvent-solute molecules and between solute-solute molecules in binary solutions. It is asssumed that a probability of specific interactions satisfies a binomial distribution. Using this Gibbs free energy of mixing, we investigate possible types of partial miscibilities and show that Ω-shaped temperature-composition phase diagrams can exist. We calculate Ω-shaped temperature-composition phase diagram of water-2-butanol system and compare that with result calculated by the method of Hino5 et al. and the experimental data.