中国物理B ›› 2005, Vol. 14 ›› Issue (3): 634-641.doi: 10.1088/1009-1963/14/3/037

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Overtone spectrum of SiH stretching in H2SiCl2

陈平1, 郝绿原1, 胡水明1, 刘安雯1, 郑晶晶1, 丁昀1, 朱淮2   

  1. (1)Bond Selective Chemistry, University of Science and Technology of China, Hefei 230026, China; (2)Department of Basic Education for Information, Anhui College of Traditional Chinese Medicine, Hefei 230038, China
  • 收稿日期:2003-09-04 修回日期:2004-11-02 出版日期:2005-03-02 发布日期:2005-03-02
  • 基金资助:
    Project supported by the National Natural Science Foundation of China (Grant Nos 10274077, 20103007 and 29703007).

Overtone spectrum of SiH stretching in H2SiCl2

Chen Ping (陈平)a, Zhu Huai (朱淮)b, Hao Lu-Yuan (郝绿原)a, Hu Shui-Ming (胡水明)a, Liu An-Wen (刘安雯)a, Zheng Jing-Jing (郑晶晶)a, Ding Yun (丁昀)a   

  1. a Bond Selective Chemistry, University of Science and Technology of China, Hefei 230026, China; b Department of Basic Education for Information, Anhui College of Traditional Chinese Medicine, Hefei 230038, China
  • Received:2003-09-04 Revised:2004-11-02 Online:2005-03-02 Published:2005-03-02
  • Supported by:
    Project supported by the National Natural Science Foundation of China (Grant Nos 10274077, 20103007 and 29703007).

摘要: The overtone spectra of H2SiCl2 molecule in the regions of 2000—9000cm-1 and 12000—12900cm-1 at room temperatures have been studied by use of high-resolution Fourier transform spectroscopy and sensitive-intracavity-laser absorption spectroscopy, respectively. The variations of vibrational quantum numbers ΔVSiH=1, 2, 3, 4 and 6 for the overtones of the SiH stretching have been analysed and assigned with the local mode model and the normal mode model. The values of harmonic frequency ωm, anharmonicity constant χm, bond coupling constant λ, the Morse oscillator parameters De, α, and interaction force constant frr′ are derived from the experimental spectrum with nonlinear least-squares fitting. The most striking feature of the SiH2Cl2 is that the larger the vibrational energy, the smaller the energy difference between a couple of lowest stretching states of a given manifold, and finally, the couple of lowest stretching states are degenerated within the experimental error for ΔVSiH≥4 vibrational manifolds. The degenerate energy level structure resembles that of a diatomic Morse oscillator; the transition energies show a remarkable fit to the Birge—Sponer relation. The high vibrational states can be described straightforward with a SiH diatomic Morse oscillator wavefunction, this is an indication of vibrational bond localization.

关键词: local mode, normal mode, stretching vibration, molecular symmetry

Abstract: The overtone spectra of H2SiCl2 molecule in the regions of 2000—9000cm-1 and 12000—12900cm-1 at room temperatures have been studied by use of high-resolution Fourier transform spectroscopy and sensitive-intracavity-laser absorption spectroscopy, respectively. The variations of vibrational quantum numbers ΔVSiH=1, 2, 3, 4 and 6 for the overtones of the SiH stretching have been analysed and assigned with the local mode model and the normal mode model. The values of harmonic frequency $\omega$m, anharmonicity constant $\chi$m, bond coupling constant $\lambda$, the Morse oscillator parameters De, $\alpha$, and interaction force constant frr are derived from the experimental spectrum with nonlinear least-squares fitting. The most striking feature of the SiH2Cl2 is that the larger the vibrational energy, the smaller the energy difference between a couple of lowest stretching states of a given manifold, and finally, the couple of lowest stretching states are degenerated within the experimental error for ΔVSiH≥4 vibrational manifolds. The degenerate energy level structure resembles that of a diatomic Morse oscillator; the transition energies show a remarkable fit to the Birge—Sponer relation. The high vibrational states can be described straightforward with a SiH diatomic Morse oscillator wavefunction, this is an indication of vibrational bond localization.

Key words: local mode, normal mode, stretching vibration, molecular symmetry

中图分类号:  (Infrared spectra)

  • 33.20.Ea
33.20.Tp (Vibrational analysis) 33.15.Mt (Rotation, vibration, and vibration-rotation constants) 33.15.Fm (Bond strengths, dissociation energies)