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首页> 外文期刊>Journal of Macromolecular Science. Physics >Calculation of the osmotic pressure and theta temperature of polymer solutions through cubic equations of state and the McMillan-Mayer solution theory framework
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Calculation of the osmotic pressure and theta temperature of polymer solutions through cubic equations of state and the McMillan-Mayer solution theory framework

机译:通过状态立方方程和McMillan-Mayer溶液理论框架计算聚合物溶液的渗透压和θ温度

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The osmotic compressibility factor of several polymer solutions was correlated with the polymer concentration and temperature through different cubic equations of state, with particular focus on the McMillan-Mayer solution theory. The equations of state employed were those of van der Waals, Redlich-Kwong, Peng-Robinson, and SoaveRedlich-Kwong. All of these equations present two parameters that take into account the attractive and repulsive interactions between the solute molecules in a given solvent, with these parameters being dependent on the nature of the system (solute and solvent) and on the temperature. As the attractive and repulsive interactions are well defined in the parameters of the cubic equations of state, the theta temperature for each polymer system studied may be calculated by a simple and efficient procedure. For the purposes of comparison, the virial equation truncated at the third term was also included in this study. It was confirmed that the attractive parameter has a linear dependence on the temperature, while the repulsive parameter varies according to a quadratic profile. Accordingly, the model to be minimized presents five adjustable parameters that depend only on the nature of the polymer system. The agreement between the experimental and calculated values is within the experimental error.
机译:通过不同的立方状态方程,几种聚合物溶液的渗透压缩系数与聚合物浓度和温度相关,尤其关注麦克米伦-迈耶溶液理论。所采用的状态方程是范德华,雷德利希·-,彭·罗宾逊和索韦·雷德利希·K。所有这些方程式都提供了两个参数,这些参数考虑了给定溶剂中溶质分子之间的吸引和排斥相互作用,这些参数取决于系统的性质(溶质和溶剂)和温度。由于在状态立方方程的参数中已经很好地定义了吸引力和排斥性相互作用,因此可以通过一种简单而有效的方法来计算所研究的每种聚合物体系的theta温度。为了进行比较,在本研究中还包括了第三项截短的病毒方程。可以确定的是,吸引参数对温度具有线性依赖性,而排斥参数根据二次曲线而变化。因此,要最小化的模型提供了五个可调节参数,这些参数仅取决于聚合物系统的性质。实验值与计算值之间的一致性在实验误差范围内。

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