多组分解决方案:结合多溶解透性病毒系数的规则
Hikmat Binyaminov1, Janet A W Elliott1
1Department of Chemical and Materials Engineering, University of Alberta, Edmonton, Alberta T6G 1H9, Canada.
The Journal of chemical physics
|October 31, 2023
概括
本研究介绍了一种通用的多元组件解决方案模型,并提供了实用的结合规则. 这些规则简化了仅使用二进制混合物数据计算溶剂热力学性能,有助于预测溶液行为.
科学领域:
- 物理化学 物理化学
- 热力学是一种热力学.
- 解决方案理论 解决方案理论
背景情况:
- 一般化的多组分溶液模型对于理解复杂的混合物至关重要.
- 现有的模型可能缺乏用于预测具有多个溶液的系统属性的实用方法.
- 索洛夫的明确形式为探索这些模型提供了基础.
研究的目的:
- 探索一个通用的多元组件解决方案模型.
- 推导出用于计算热力学性质的实际组合规则.
- 为了确定不同解决方案行为理论方法之间的等价性.
主要方法:
- 基布斯混合的自由能量和化学潜力的公式的导数.
- 基于相互作用能量和多项式结构的结合规则的开发.
- 导出的透性病毒系数和希尔系数之间建立的联系.
主要成果:
- 热力学属性的多变量多项式公式.
- 结合规则来表达纯系数的混合系数.
- 在衍生和原始的透性病毒系数之间显示的等价性.
- 成功验证了结合规则在预测三元溶液的结点.
结论:
- 一般化的多元组件解决方案模型为热力学计算提供了一个强大的框架.
- 由此产生的组合规则在实践中具有重要意义,使得从二进制数据进行预测.
- 这项研究证实了溶液化学中的不同理论框架的等价性.
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