High Resolution Stimulated Brillouin Gain Spectroscopy

W. Grubbs, R. A. MacPhail
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Abstract

Brillouin spectroscopy has been an important source of information about the collective dynamics of molecules in liquids.1,2 In a conventional Brillouin experiment, a Fabry-Perot interferometer is used to measure the spectrum of laser light scattered at an angle θ by spontaneous density fluctuations in a sample. The Brillouin peaks in the spectrum arise from the acoustic wave component of these density fluctuations, and accordingly the shift of the Brillouin peaks from the elastic Rayleigh scattering peak corresponds to the acoustic frequency, while the width of the Brillouin peaks corresponds to the acoustic damping rate. By varying θ, and thus the scattering wavevector, one can determine the dispersion in the speed of sound and the acoustic attenuation, which in turn characterize the elastic and viscous responses of the fluid. A more detailed analysis of the spectral lineshape with the aid of generalized hydrodynamic theories allows one to determine the values of transport coefficients that describe the molecular dynamics.1
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高分辨率受激布里渊增益光谱学
布里渊光谱已成为研究液体分子集体动力学的重要信息来源。1,2在传统的布里渊实验中,利用法布里-珀罗干涉仪测量激光在样品中自发密度波动以θ角散射的光谱。谱中的布里渊峰是由这些密度波动的声波分量产生的,因此布里渊峰与弹性瑞利散射峰的位移对应于声频率,而布里渊峰的宽度对应于声阻尼率。通过改变θ和散射波矢量,可以确定声速的色散和声衰减,从而表征流体的弹性和粘性响应。借助广义流体动力学理论对谱线形状进行更详细的分析,就可以确定描述分子动力学的输运系数的值
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