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首页> 外文期刊>Journal of Quantitative Spectroscopy & Radiative Transfer >Quantitative description of Faraday modulation spectrometry in terms of the integrated linestrength and 1st Fourier coefficients of the modulated lineshape function
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Quantitative description of Faraday modulation spectrometry in terms of the integrated linestrength and 1st Fourier coefficients of the modulated lineshape function

机译:根据积分线强度和调制线形函数的第一傅立叶系数定量描述法拉第调制光谱

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摘要

A quantitative description of the strength and shape of Faraday modulation spectrometry (FAMOS) signals is given. It is first shown how the signal can be expressed in terms of the integrated linestrength for the targeted transition, S_(i,j). Secondly, since the technique relies on a periodic modulation of the transition frequency induced by an alternating magnetic field, it is explicitly shown that it is possible to express the FAMOS signal concisely in terms of 1st Fourier coefficients of a magnetic-field-modulated dispersive lineshape function for left- and right-handed circularly polarized light. Expressions for the FAMOS signal in terms of the integrated linestrength and such Fourier coefficients are given for three cases: (i) for transitions between two arbitrary types of states, (ii) for transitions between two states that both belong to Hund's coupling case (a), as is the case for rotational-vibrational transitions of NO, and finally (iii) for the commonly used Q-transitions between such states. It is finally shown that the FAMOS signal from a Q-transition can be expressed succinctly solely in terms of one 1st Fourier coefficient. A general analysis of FAMOS addressing an arbitrary Q-transition as well as the most sensitive Q_(3/2)(32) transition in NO is given. The conditions for maximum signal are specifically identified.
机译:定量描述了法拉第调制光谱(FAMOS)信号的强度和形状。首先显示了如何针对目标转换S_(i,j)用积分线强度表示信号。其次,由于该技术依赖于由交变磁场引起的跃迁频率的周期性调制,因此明确地表明,可以根据磁场调制的色散线形的第一傅里叶系数来简洁地表达FAMOS信号。左旋和右旋圆偏振光的功能。在三种情况下给出了FAMOS信号在积分线强度和傅立叶系数方面的表达式:(i)两种任意状态之间的转换,(ii)两种都属于洪德耦合情况的状态之间的转换(a ),例如NO的旋转振动跃迁,最后是(iii)这种状态之间的常用Q跃迁。最终表明,来自Q跃迁的FAMOS信号可以仅用一个第一傅里叶系数来简洁地表示。给出了FAMOS处理任意Q跃迁以及NO中最敏感的Q_(3/2)(32)跃迁的一般分析。具体确定最大信号的条件。

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