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双共振和频与差频光谱学:用于数据分析的解析模型,包括扭曲和旋转的振转能级。II. 应用

Doubly resonant SFG and DFG spectroscopies: An analytic model for data analysis including distorted and rotated vibronic levels. II. Applications.

作者信息

Busson Bertrand

机构信息

Université Paris-Saclay, CNRS, Institut de Chimie Physique, UMR 8000, 91405 Orsay, France.

出版信息

J Chem Phys. 2020 Nov 7;153(17):174702. doi: 10.1063/5.0022761.

Abstract

The influence of vibration mode distortion and mode mixing in the vibronic structure of molecules on the doubly resonant sum (SFG) and difference frequency generation spectroscopies is systematically studied in several examples. These phenomena modify the spectral overlap function at the heart of the modeling of the doubly resonant processes. When the visible beam is tuned, under the Franck-Condon approximation, each vibration mode generates two main peaks corresponding to the resonance of the molecular electronic transition with the visible and SFG energies, together with higher order ones driven by the amplitudes of the vibronic displacements. For a single mode system, mode distortion modifies the positions of the main peaks and the excitations of the higher order ones. For a two-mode system, mode mixing induces in addition a deep change in the balance between the intensities of the mixed modes. It also changes the phases of the vibrations, which makes curve fitting difficult. For multimode systems, mode mixing may greatly enhance intensity of a poorly active mode. For all these reasons, it seems mandatory to take mode distortion and mode mixing into account for an accurate analysis of second-order nonlinear spectroscopic experimental data.

摘要

通过几个实例,系统地研究了分子振动电子结构中的振动模式畸变和模式混合对双共振和频(SFG)及差频产生光谱的影响。这些现象改变了双共振过程建模核心的光谱重叠函数。在弗兰克 - 康登近似下,当可见光束被调谐时,每个振动模式会产生两个主要峰,分别对应分子电子跃迁与可见光能和SFG能量的共振,以及由振动电子位移幅度驱动的高阶峰。对于单模系统,模式畸变会改变主峰的位置和高阶峰的激发情况。对于双模系统,模式混合还会导致混合模式强度平衡的深刻变化。它还会改变振动的相位,这使得曲线拟合变得困难。对于多模系统,模式混合可能会极大地增强活性较差模式的强度。由于所有这些原因,为了准确分析二阶非线性光谱实验数据,考虑模式畸变和模式混合似乎是必不可少的。

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