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利用光电子成像和电子结构计算得到的光谱强度对苯乙炔的 S1-S0 跃迁进行振子分析。

Vibronic analysis of the S1-S0 transition of phenylacetylene using photoelectron imaging and spectral intensities derived from electronic structure calculations.

机构信息

Department of Chemistry, Stony Brook University, Stony Brook, New York 11794-3400, USA.

出版信息

J Phys Chem A. 2010 Aug 19;114(32):8262-70. doi: 10.1021/jp103449r.

DOI:10.1021/jp103449r
PMID:20701335
Abstract

The vibrational structure of the S(1)-S(0) electronic band of phenylacetylene has been recorded by 1 + 1 resonance-enhanced multiphoton ionization, accompanied by slow electron velocity map imaging photoelectron spectroscopy at each resonant vibrational band. Assignments of the S(1) vibrations (up to 2000 cm(-1) above the band origin) are based upon the relative intensities of the vibronic bands calculated by complete second-order vibronic coupling, vibration-rotation (Coriolis and Birss) coupling calculations, and the vibrational structure of the S(1) resonant photoelectron spectra. Although this is an allowed electronic transition, the relative intensities of the a(1) bands are often largely determined by vibronic coupling rather than simple Franck-Condon factors, and second-order coupling is substantial. Nonsymmetric vibrations have intensities obtained through either vibronic or Coriolis coupling, and the calculations have been instrumental in discriminating between alternate possibilities in the assignments. Strong vibronic effects are expected to be present in the spectra of most monosubstituted benzenes, and the calculations presented here show that theoretical treatments based upon electronic structure calculations will generally be useful in the analysis of their spectra.

摘要

苯乙炔的 S(1)-S(0)电子带的振动结构已通过 1+1 共振增强多光子电离记录下来,并在每个共振振动带进行了慢电子速度映射成像光电电子能谱。S(1)振动的分配(高于带原点 2000 cm(-1))是基于完整二级振子耦合、振动-旋转(科里奥利和比尔斯)耦合计算以及 S(1)共振光电电子光谱的振动结构计算得出的相对强度。尽管这是一个允许的电子跃迁,但 a(1)带的相对强度通常主要由振子耦合而不是简单的 Franck-Condon 因子决定,并且二阶耦合是实质性的。非对称振动通过振子或科里奥利耦合获得强度,并且这些计算对于区分分配中的替代可能性非常有帮助。在大多数单取代苯的光谱中预计会出现强烈的振子效应,并且这里呈现的计算表明,基于电子结构计算的理论处理通常将有助于分析它们的光谱。

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