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Analytical expression for the nth Fourier coefficient of a modulated Lorentzian dispersion lineshape function

机译:调制的洛伦兹频散线形函数的第n个傅立叶系数的解析表达式

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摘要

Modulated spectroscopic detection techniques that rely on dispersion, e.g. Faraday modulation/rotation spectroscopy and wavelength-modulated noise-immune cavity-enhanced optical heterodyne molecular spectroscopy, are often described in terms of Fourier coefficients of a modulated dispersion lineshape function. This work derives a non-complex analytical expression for the nth Fourier coefficient of a modulated Lorentzian dispersion lineshape function. The expression is easier to implement, and orders of magnitude faster to execute, than previous approaches involving numerical calculations of integrals. The first six Fourier coefficients are explicitly given and illustrated for their optimum modulation amplitudes, which are also given
机译:依赖于色散的调制光谱检测技术,例如通常根据调制色散线形函数的傅立叶系数来描述法拉第调制/旋转光谱法和波长调制的噪声免疫腔增强光学外差分子光谱法。这项工作为调制的洛伦兹频散线形函数的第n个傅立叶系数导出了一个非复杂的解析表达式。与先前涉及积分数值计算的方法相比,该表达式更易于实现,并且执行速度快几个数量级。明确给出了前六个傅立叶系数并对其最佳调制幅度进行了说明,并给出了最佳调制幅度

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