Rationalization of Solvent-Mediated Enthalpy-Entropy Compensation with the Gibbs-Helmholtz Equation.

IF 1.4
David J Scott, Donald J Winzor
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Abstract

This review examines the effect of solvent involvement in protein-ligand interactions on the extent of conformity with the Gibbs-Helmholtz equation, which was based on assumed inertness of the solvent-an assumption that rendered possible the evaluation of ΔHo and TΔSo by employing the integrated form of the van't Hoff isochore. Conformity with the Gibbs-Helmholtz equation is retained in situations where there is temperature dependence of the calorimetrically measured standard enthalpy change despite no change in standard free energy change (ΔΔGo ≈ 0). Before the advent of isothermal titration calorimetry this situation was taken to signify that ΔHo = 0 rather than (ΔHo)vH = 0, whereupon (ΔGo)vH = (TΔSo)vH. In isothermal titration calorimetry the measured standard enthalpy change (ΔHo)cal is a thermodynamic parameter for the whole system, whereupon values of (TΔSo)cal calculated as (ΔHo)cal-(ΔGo)vH include the van't Hoff enthalpy contribution (ΔHo)vH. A sufficiently large magnitude for that van't Hoff contribution leads to a Gibbs-Helmholtz plot with a slope greater than unity. A similar situation arises in systems exhibiting a slight but significant dependence of (ΔGo)vH upon (ΔHo)cal -examples of systems exhibiting substantial rather than extreme enthalpy-entropy compensation.

溶剂介导焓熵补偿的Gibbs-Helmholtz方程合理化。
本综述考察了溶剂参与蛋白质配体相互作用对吉布斯-亥姆霍兹方程符合程度的影响,该方程基于假设溶剂的惰性,该假设通过采用范霍夫等质层的积分形式使ΔHo和TΔSo的评估成为可能。当量热法测得的标准焓变与温度相关,而标准自由能变化(ΔΔGo≈0)不变时,Gibbs-Helmholtz方程仍然符合。在等温滴定量热法出现之前,这种情况被认为是ΔHo = 0而不是(ΔHo)vH = 0,因此(ΔGo)vH = (TΔSo)vH。在等温滴定量热法中,测量的标准焓变(ΔHo)cal是整个系统的热力学参数,因此(TΔSo)cal的值计算为(ΔHo)cal-(ΔGo)vH包括范霍夫焓贡献(ΔHo)vH。范霍夫贡献的足够大的幅度会导致斜率大于1的吉布斯-亥姆霍兹图。类似的情况也出现在(ΔGo)vH对(ΔHo)cal有轻微但重要的依赖性的系统中,这是系统表现出大量而不是极端的焓熵补偿的例子。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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