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酶及溶液中的氢和其他转移:理论与计算,统一观点。2. 在实验与计算中的应用。

H and other transfers in enzymes and in solution: theory and computations, a unified view. 2. Applications to experiment and computations.

作者信息

Marcus R A

机构信息

Noyes Laboratory of Chemical Physics, MC 127-72, California Institute of Technology, Pasadena, California 91125-0072, USA.

出版信息

J Phys Chem B. 2007 Jun 21;111(24):6643-54. doi: 10.1021/jp071589s. Epub 2007 May 12.

DOI:10.1021/jp071589s
PMID:17497918
Abstract

Equations obtained in part I for the free-energy barrier to one-step enzymatic reactions between bound reactants are discussed. The rate is expressed in terms of lambdao (protein reorganization energy), DeltaG(o) (standard free energy of reaction of the H-transfer step), bond breaking/bond forming term, w (work terms), and H-transmission property. Two alternative approximations for the coupling of the bond breaking/bond forming and protein are distinguished experimentally in favorable cases by the DeltaG(o) where the maximum deuterium kinetic isotope effect occurs. Plots of log rate versus DeltaG(o) and properties such as DeltaS* and DeltaS(o) are discussed. The weak or zero T-dependence of the kinetic isotope effect for wild-type enzymes operating under physiological conditions is interpreted in terms of vanishing (or isotopically insensitive) w plus transfer from the lowest H-state. Static and dynamic protein flexibility is discussed. While the many correlations accessible for electron transfers are not available for H-transfers in enzymes, a combination of experiment, computation, and analytical approaches can assist in evaluating the utility of the present equations and in suggesting further experiments and computations. A protein reorganization energy lambdao is obtained in the literature from the extended valence bond formalism where diabatic electronic states are used. A method is suggested for extracting it when instead a bond distance difference coordinate is used. The results may provide a bridge between the two approaches.

摘要

讨论了在第一部分中得到的关于结合反应物之间一步酶促反应自由能垒的方程。反应速率用λₒ(蛋白质重组能)、ΔG⁰(氢转移步骤的标准反应自由能)、断键/成键项、w(功项)和氢传递性质来表示。在有利的情况下,通过最大氘动力学同位素效应出现时的ΔG⁰,在实验上区分了断键/成键与蛋白质耦合的两种替代近似。讨论了对数速率与ΔG⁰以及诸如ΔS*和ΔS⁰等性质的关系图。根据消失的(或同位素不敏感的)w加上从最低氢态的转移,解释了在生理条件下运行的野生型酶的动力学同位素效应的弱温度依赖性或零温度依赖性。讨论了静态和动态蛋白质柔韧性。虽然电子转移可获得的许多相关性在酶的氢转移中不可用,但实验、计算和分析方法的结合可以帮助评估当前方程的效用,并建议进一步的实验和计算。文献中通过使用非绝热电子态的扩展价键形式得到了蛋白质重组能λₒ。当使用键距差坐标时,提出了一种提取它的方法。结果可能为这两种方法之间架起一座桥梁。

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