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A THERMODYNAMIC ANALYSIS OF SOLVATION IN DIPOLAR LIQUIDS [Review]

机译:二齿液体中溶剂化的热力学分析[综述]

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The chemical potential of infinitely dilute dipole solvation is dissected into parts of cavity formation, dispersion forces, and dipolar interactions. It is this latter part whose treatment is improved here over previous models by applying the Pade approximation for the perturbation expansion. In this way allowance is made for local solvent structuring around the solute due to packing effects, The solvent is modelled by spherical hard molecules of spherical polarizability, centered dipole moment, and central dispersion potential. For realistic parameter values, the Pade result of dipole solvation falls between the predictions of the Onsager theory and the mean-spherical approximation (MSA), and approaches the continuum limit faster than the MSA. The latter is demonstrated to be just the low-density limit of the Padi form. Tested on experimental solvation free energies of nitromethane as the solute in select solvents, the Pade form is found to predict the polarity dependence of the chemical potential of dipole solvation far better than MSA and Onsager theories. We also set out to a qualitative analysis of hydration thermodynamics, in particular enthalpies and entropies. The calculated values of both components of the hydration free energy are substantially too negative compared to experiment, with an equality found between excess enthalpies and excess entropies times temperature. This is all the more meaningful as the excess entropy originates chiefly from cavity formation, and the excess enthalpy mainly from dispersion and dipolar forces. Both parts are thus derived from equations that are fully independent of one another. The excess enthalpy is identified with the solvent reorganization energy featuring the solvent-solvent interaction changes induced by the solute. This is the first time as it appears that, by applying the Pade approximation to the solvation problem, solvent reorganization energies for real systems can be extracted from experimental solvation data. The primary factor determining the solvent reorganization energy is found to be solute size. Since the solvent reorganization terms are locked into exact enthalpy-entropy compensation, in line with thermodynamic considerations, a simple solvent model as the present one is adequate to treat solvation free energies. Large negative entropies of hydration at constant pressure arise from the cavity formation term and are traced to two particular properties of water: small molecular size and low expansibility, with the latter being of greater impact. In fact, for all other solvents considered, the entropies of cavity formation at constant pressure are positive due to the high liquid expansibilities. These lead to overall small negative, or even positive, solvation entropies at constant pressure. (C) 1996 American Institute of Physics. [References: 126]
机译:无限稀释的偶极溶剂化的化学势被分解为空穴形成,分散力和偶极相互作用的部分。通过对扰动展开应用Pade逼近,后一部分的处理在这里比以前的模型有所改进。这样,由于堆积效应,就可以使溶质周围的局部溶剂结构化。溶剂是通过具有球形极化率,中心偶极矩和中心分散势的球形硬分子建模的。对于实际的参数值,偶极溶剂化的Pade结果介于Onsager理论的预测与均球近似(MSA)之间,并且比MSA更快地达到连续极限。后者被证明只是Padi形式的低密度极限。通过对硝基甲烷作为溶剂在选定溶剂中的实验溶剂化自由能进行测试,发现Pade形式预测的偶极溶剂化化学势的极性依赖性远优于MSA和Onsager理论。我们还着手进行水合热力学的定性分析,尤其是焓和熵。与实验相比,水合自由能的两个成分的计算值基本上都太负,在过量的焓和过量的熵乘以温度之间发现相等。这一点更有意义,因为过量的熵主要来自腔的形成,而过量的焓主要来自分散和偶极力。因此,这两个部分都是从完全彼此独立的方程式导出的。过量的焓由溶剂重组能确定,该重组能具有由溶质引起的溶剂-溶剂相互作用的变化。这似乎是第一次,通过将帕德近似值应用于溶剂化问题,可以从实验溶剂化数据中提取实际系统的溶剂重组能。发现确定溶剂重组能的主要因素是溶质尺寸。由于溶剂重组项被锁定在精确的焓-熵补偿中,根据热力学考虑,作为本发明的简单溶剂模型足以处理溶剂化自由能。在恒压下,水合的负熵大是由空穴形成时期引起的,可追溯到水的两个特殊性质:分子尺寸小和低膨胀性,后者的影响更大。实际上,对于所有其他溶剂,由于液体的高膨胀性,在恒定压力下空穴形成的熵为正。这些导致在恒定压力下总体上较小的负,甚至正溶剂化熵。 (C)1996年美国物理研究所。 [参考:126]

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