Molecules as products; the good, the bad and the eccentric

PhysChemComm Pub Date : 2001-01-01 DOI:10.1039/B108077F
A. J. McCaffery, R. Marsh
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引用次数: 1

Abstract

Guided by experimental findings, we develop a nuclear dynamical theory of molecular collisions that accounts quantitatively for product distributions in a wide range of inelastic and reactive processes. Two simple equations are sufficient for this purpose. The first represents the principal mechanism by which linear momentum of relative motion is converted to angular momentum via a torque arm of molecular dimension. The second is a statement of energy conservation and this (together with the requirement that products be formed in well-defined quantum states) constitutes the boundary condition within which the mechanism must operate. Boundary conditions vary widely with system and with process and give great variety to the final rotational state distributions. Both equations may be represented in velocity–angular momentum diagrams from which the origins of the characteristic features of many processes, particularly their product rotational state distributions, may be identified. Quantitative calculations reproduce experimental data over a wide range of inelastic and reactive collisions and for molecules in low-lying or highly excited states. Input data in the calculations consists of little more than atomic mass, bond length and velocity distributions (and reaction enthalpy for reactive processes). Collisional behaviour in this model is characteristic of an individual molecule and we outline the beginnings of a classification scheme that categorises molecules as good (efficient) or bad (inefficient) in terms of their ability to convert linear-to-angular momentum within the constraints appropriate to system and process. Molecules such as the hydrides of heavier elements fall into a category we term ‘eccentric’ as a result of unusual (but predictable) collisional properties.
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分子作为产物;好的,坏的和古怪的
在实验结果的指导下,我们发展了分子碰撞的核动力理论,定量地解释了大范围非弹性和反应过程中的产物分布。两个简单的方程就足够了。第一个是通过分子尺度的力矩臂将相对运动的线性动量转换为角动量的主要机理。第二个是能量守恒的陈述,这(连同产物必须在定义良好的量子态中形成的要求)构成了该机制必须运行的边界条件。边界条件随系统和过程的不同而变化很大,使最终的旋转态分布变化很大。这两个方程都可以用速度-角动量图来表示,从中可以确定许多过程的特征特征的起源,特别是它们的乘积旋转状态分布。定量计算再现了大范围的非弹性碰撞和反应性碰撞的实验数据,以及低空或高激发态的分子。计算中的输入数据仅包括原子质量、键长和速度分布(以及反应过程的反应焓)。该模型中的碰撞行为是单个分子的特征,我们概述了分类方案的开始,该方案根据分子在适当的系统和过程约束下将线性动量转换为角动量的能力,将分子分类为好(有效)或坏(低效)。分子,如重元素的氢化物,由于其不寻常的(但可预测的)碰撞特性,我们称之为“偏心”。
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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