Diffusion in polymer-solvent systems

J. Larry Duda, James S. Vrentas
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引用次数: 79

Abstract

Recent advances in the area of molecular diffusion in polymer-solvent systems will be reviewed. Alfrey's classification scheme for the diffusion of solvent molecules in polymers will be used as a starting point. It will be shown that the various regions on Alfrey's diagram are distinguished by the ratio of two characteristic times, a characteristic relaxation time for the polymer-solvent system and a characteristic diffusion time. Fickian diffusion is realized when this characteristic ratio is a small number, and anomalous behavior occurs when these two characteristic times are the same order of magnitude. Alfrey's “null” region corresponds to those conditions where this dimensionless ratio is much greater than one. The different manifestations of anomalous diffusion with polymer-solvent systems will be discussed, including case II transport as defined by Alfrey, Gurnee, and Lloyd. Finally, diffusion in polymer-solvent systems above the glass transition temperature where classical diffusion theory is applicable will be considered. Emphasis will be placed on the demonstration of the ability of theoretical methods based on free volume concepts to predict the concentration and temperature dependencies of diffusion coefficients. The extension of this free volume theory to describe diffusion in glassy polymers will also be demonstrated. Experimental results for several polymer-solvent systems which exhibit different types of transport behavior will be used to illustrate the correlative and predictive capabilities of these recently developed theories.

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聚合物溶剂体系中的扩散
综述了聚合物-溶剂体系中分子扩散研究的最新进展。Alfrey的溶剂分子在聚合物中扩散的分类方案将被用作一个起点。结果表明,Alfrey图上的各个区域是由两个特征时间的比值来区分的,即聚合物-溶剂体系的特征弛豫时间和特征扩散时间。当该特征比较小时实现菲克式扩散,当这两个特征比相同数量级时发生异常行为。Alfrey的“零”区域对应于这种无量纲比率远远大于1的情况。将讨论聚合物-溶剂体系中异常扩散的不同表现,包括Alfrey、Gurnee和Lloyd定义的情形II输运。最后,将考虑在玻璃化转变温度以上的聚合物溶剂体系中的扩散,经典扩散理论适用于此。重点将放在展示基于自由体积概念的理论方法的能力,以预测扩散系数的浓度和温度依赖性。该自由体积理论的扩展,以描述扩散在玻璃聚合物也将被证明。对几种表现出不同类型输运行为的聚合物-溶剂体系的实验结果将用来说明这些最新发展的理论的相关性和预测能力。
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