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均匀分散动力学的统计热力学描述

Statistical thermodynamic description of homogeneous dispersive kinetics.

作者信息

Skrdla Peter J

机构信息

640 Maple Street, Westfield, NJ 07090, USA.

出版信息

J Phys Chem A. 2007 May 24;111(20):4248-51. doi: 10.1021/jp070217g. Epub 2007 Apr 21.

Abstract

A statistical thermodynamic interpretation of homogeneous dispersive kinetics (which assumes the existence of a pseudo-equilibrium between a distribution of reagent states and a single activated state, which together define the rate-determining step), coupled with a previous "quantum kinetic" description for this same type of system (Skrdla, P. J. J. Phys. Chem. A 2006, 110, 11494), is found to provide new insights into the kinetics of these conversions. In particular, the change in the (apparent) activation energy with conversion time is shown to be a function of the entropy change associated with the ensemble of reagent molecules as they traverse the activation energy barrier. Using these two "orthogonal" stochastic interpretations of dispersive kinetics, a fundamental physical description of the rate parameter beta in the author's model is obtained.

摘要

对均相分散动力学的统计热力学解释(该解释假定在试剂状态分布与单一活化状态之间存在准平衡,二者共同定义了速率决定步骤),结合此前针对同一类型系统的“量子动力学”描述(Skrdla, P. J. J. Phys. Chem. A 2006, 110, 11494),被发现能为这些转化的动力学提供新的见解。特别地,(表观)活化能随转化时间的变化被证明是与试剂分子集合体穿越活化能垒相关的熵变的函数。利用这两种对分散动力学的“正交”随机解释,得到了作者模型中速率参数β的基本物理描述。

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