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溶剂化热力学的范德华模型。

A van der Waals Model of Solvation Thermodynamics.

作者信息

Tortorella Attila, Graziano Giuseppe

机构信息

Scuola Superiore Meridionale, Via Mezzocannone, 4, 80138 Naples, Italy.

Department of Chemical Sciences, University of Naples Federico II, Via Cintia, 4, 80126 Naples, Italy.

出版信息

Entropy (Basel). 2024 Aug 22;26(8):714. doi: 10.3390/e26080714.

Abstract

Exploiting the van der Waals model of liquids, it is possible to derive analytical formulas for the thermodynamic functions governing solvation, the transfer of a solute molecule from a fixed position in the ideal gas phase to a fixed position in the liquid phase. The solvation Gibbs free energy change consists of two contributions: (a) the high number density of all liquids and the repulsive interactions due to the basic fact that each molecule has its own body leading to the need to spend free energy to produce an appropriate cavity to contain the solute molecule; (b) the ubiquitous intermolecular attractive interactions lead to a gain in free energy for switching-on attractions between the solute molecule and neighboring liquid molecules. Also the solvation entropy change consists of two contributions: (a) there is an entropy loss in all liquids because the cavity presence limits the space accessible to liquid molecules during their continuous translations; (b) there is an entropy gain in all liquids, at room temperature, due to the liquid structural reorganization as a response to the perturbation represented by solute addition. The latter entropy contribution is balanced by a corresponding enthalpy term. The scenario that emerged from the van der Waals model is in qualitative agreement with experimental results.

摘要

利用液体的范德华模型,可以推导出用于描述溶剂化过程(即溶质分子从理想气相中的固定位置转移到液相中的固定位置)的热力学函数的解析公式。溶剂化吉布斯自由能变化由两部分组成:(a) 所有液体的高数密度以及由于每个分子都有其自身体积这一基本事实导致的排斥相互作用,这使得需要消耗自由能来产生一个合适的腔来容纳溶质分子;(b) 普遍存在的分子间吸引相互作用导致溶质分子与相邻液体分子之间开启吸引力时自由能增加。溶剂化熵变也由两部分组成:(a) 所有液体中存在熵损失,因为腔的存在限制了液体分子在连续平移过程中可到达的空间;(b) 在室温下,由于液体结构因溶质添加所代表的扰动而发生重组,所有液体中存在熵增加。后一项熵贡献由相应的焓项平衡。从范德华模型得出的情况与实验结果在定性上是一致的。

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