Self-Consistent Implementation of a Solvation Free Energy Framework to Predict the Salt Solubilities of Six Alkali Halides

溶剂化 吉布斯自由能 化学 热力学 电解质 活度系数 离子键合 卤化物 离子 水溶液 平均力势 溶解 碱金属 物理化学 无机化学 分子动力学 计算化学 有机化学 物理 电极
作者
Miyi Li,Liqiang Lv,Tao Fang,Long Hao,Shen-Hui Li,Shoulong Dong,Yufeng Wu,Xiao Dong,Helei Liu
出处
期刊:Journal of Chemical Theory and Computation [American Chemical Society]
卷期号:19 (16): 5586-5601 被引量:6
标识
DOI:10.1021/acs.jctc.3c00083
摘要

To assess the salt solubilities of six alkali halides in aqueous systems, we proposed a thermodynamic cycle and an efficient molecular modeling methodology. The Gibbs free energy changes for vaporization, dissociation, and dissolution were calculated using the experimental data of ionic thermodynamic properties obtained from the NBS tables. Additionally, the Marcus’ and Tissandier’s solvation free energy data for Li +, Na +, K +, Cl –, and Br – ions were compared with the conventional solvation free energies by substituting into our self-consistent thermodynamic cycle. Furthermore, Tissandier’s absolute solvation free energy data were used as the training set to refit the Lennard-Jones parameters of OPLS-AA force field for ions. To predict salt solubilities, an assumption of a pseudo-solvent was proposed to characterize the coupling work of a solute with its environment from infinitely diluted to saturated solutions, indicating that the Gibbs energy change of solvation process is a function of ionic strength. Following the self-consistency of the cycle, the newly derived formulas were used to determine the salt solubilities by interpolating the intersection of Gibbs free energy of dissolution and the zero free energy line. The refined ion parameters can also predict the structure and thermodynamic properties of aqueous electrolyte solutions, such as densities, pair correlation functions, hydration numbers, mean activity coefficients, vapor pressures, and the radial dependences of the net charge at 298.15 K and 1 bar. Our method can be used to characterize the solid–liquid equilibria of ions or charged particles in aqueous systems. Furthermore, for highly concentrated strong electrolyte systems, it is essential to introduce accurate water models and polarizable force fields.
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