Line list for the ν3, ν3+ν6–ν6 and 2ν3–ν3 bands of methyl fluoride at 9.5 μm

IF 2.3 3区 物理与天体物理 Q2 OPTICS
M.V. Khan , D. Jacquemart , M. Guinet , M. Rey , A.V. Nikitin
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引用次数: 0

Abstract

Six Fourier transform spectra recorded at room temperature and for pressures ranging from 0.1 to 4 mbar were analyzed in the spectral region of the ν3 band of CH3F around 9.5μm. A multispectrum fitting procedure was used to measure the line positions and intensities for three bands (ν3, ν3ν6ν6, 2ν3ν3) of 12CH3F and one band (ν3) of 13CH3F using the Voigt profile. The measured line intensities were then modeled using the vibrational transition dipole moment squared and a weak Herman–Wallis coefficient. A theoretical calculation of line positions based on ab initio and effective Hamiltonian models was performed and then compared to present measurements and calculations from the literature. The current work finally present a complete list (in HITRAN format) of the line parameters for four bands of CH3F (8907 transitions) in the 9.5μm spectral region.
9.5 μm氟化甲基ν3, ν3+ν6 -ν6和2ν3 -ν3波段的线表
对CH3F在9.5μm左右ν3波段的光谱区,在室温和0.1 ~ 4 mbar压力下记录的6个傅立叶变换光谱进行了分析。利用Voigt剖面对12CH3F的三个波段(ν3, ν3+ν6 -ν6, 2ν3 -ν3)和13CH3F的一个波段(ν3)的谱线位置和强度进行了多光谱拟合。然后利用振动跃迁偶极矩平方和弱赫尔曼-沃利斯系数对测量的线强度进行建模。基于从头算和有效的哈密顿模型进行了线位置的理论计算,然后与目前文献中的测量和计算进行了比较。目前的工作最终给出了CH3F(8907跃迁)在9.5μm光谱区域的四个波段的线参数的完整列表(以HITRAN格式)。
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来源期刊
CiteScore
5.30
自引率
21.70%
发文量
273
审稿时长
58 days
期刊介绍: Papers with the following subject areas are suitable for publication in the Journal of Quantitative Spectroscopy and Radiative Transfer: - Theoretical and experimental aspects of the spectra of atoms, molecules, ions, and plasmas. - Spectral lineshape studies including models and computational algorithms. - Atmospheric spectroscopy. - Theoretical and experimental aspects of light scattering. - Application of light scattering in particle characterization and remote sensing. - Application of light scattering in biological sciences and medicine. - Radiative transfer in absorbing, emitting, and scattering media. - Radiative transfer in stochastic media.
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