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首页> 外文期刊>The Journal of Chemical Physics >A line-shape function in terms of changes in both molecular structure and force constants:A Gaussian approximation
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A line-shape function in terms of changes in both molecular structure and force constants:A Gaussian approximation

机译:就分子结构和力常数的变化而言的线形函数:高斯近似

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摘要

We propose a new expression of a line-shape function (LSF) including the effects of changes in both force constants and the molecular structure within the harmonic-oscillator approximation.This expression enables us to calculate the LSF using only the data on molecular structures,force constants,and electronic energies in the initial and final electronic states without solving the eigenvalue equation for the normal vibration of a molecule.To derive the LSF expression,we consider one-photon emission from a polyatomic molecule thermalized in an electronic excited state,and derive the intensity distribution function for one-photon emission using not Lax and Kubo and Toyozawa's [J.Chem.Phys.20,1752 (1952);Prog.Theor.Phys.13,160 (1955)] generating function method but rather the density-matrix method.As a simple application,a Gaussian approximate LSF is applied to SO_2.As a result,it is found that the effect of change in force constants between the initial and final electronic states cannot be ignored,nor can the effect of change in the molecular structure between these two states.The LSF expression obtained is applicable to studies of not only radiative transition but also of electron-transfer and energy-transfer processes where both changes in molecular structure and force constants between the initial and final electronic states cannot be disregarded.
机译:我们提出了一种线形函数(LSF)的新表达式,其中包括力常数变化和谐波振荡器近似中的分子结构的变化的影响。该表达式使我们能够仅使用分子结构数据来计算LSF,力常数,以及初始和最终电子状态下的电子能量,而无需求解分子正常振动的特征值方程。为得出LSF表达式,我们考虑了在电子激发态下热化的多原子分子的单光子发射,以及不使用Lax和Kubo和Toyozawa的[J.Chem.Phys.20,1752(1952); Prog.Theor.Phys.13,160(1955)]生成函数方法而不是密度推导单光子发射的强度分布函数。矩阵方法。作为一个简单的应用,将高斯近似LSF应用于SO_2。结果,发现初始和最终电子状态之间的力常数变化的影响无法实现。 LSF表达式不仅适用于辐射跃迁的研究,还适用于分子结构和力都发生变化的电子转移和能量转移过程的研究。初始电子状态和最终电子状态之间的常数不可忽略。

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