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Relation of Wertheim association constants to concentration-based equilibrium constants for mixtures with chain-forming components

机译:具有链形成组分的混合物的Wertheim缔合常数与基于浓度的平衡常数之间的关系

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Several association modeling approaches have been developed to accurately describe the properties of polar solutions. Chemical theory and Wertheim's perturbation theory are among the most popular of these and they have been shown to yield similar functional forms for the contributions of association to Helmholtz energy and activity coefficients. In this paper, we study Flory polymerization theory through the work of Campbell and elucidate its correlation to Wertheim's theory. A simple key relationship between the concentration-based equilibrium constant and Wertheim's association constant is developed for systems in which all associating components have one acceptor and one donor site. Algebraic and numerical proofs are given for the equivalence of Flory's polymerization theory and Wertheim's perturbation theory for pure fluids and mixtures. Additionally, a new generalized activity expression is developed for Wertheim's theory. (C) 2016 Elsevier B.V. All rights reserved.
机译:已经开发了几种关联建模方法来准确描述极性解的性质。化学理论和沃特海姆摄动理论是其中最流行的,它们被证明会产生相似的功能形式,以促进联想对亥姆霍兹能量和活度系数的贡献。在本文中,我们通过坎贝尔的工作研究了弗洛里聚合理论,并阐明了其与沃特海姆理论的相关性。对于所有关联组分都有一个受体和一个供体位点的系统,建立了基于浓度的平衡常数和Wertheim缔合常数之间的简单关键关系。对于纯流体和混合物,弗洛里聚合理论和沃特海姆微扰理论的等效性给出了代数和数值证明。此外,为韦特海姆理论开发了一种新的广义活性表达。 (C)2016 Elsevier B.V.保留所有权利。

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