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The temperature dependence of vibronic lineshapes: Linear electron-phonon coupling

机译:振子线形的温度依赖性:线性电子-声子耦合

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We calculate the effect of a linear electron-phonon coupling on vibronic transitions of dye molecules of arbitrary complexity. With the assumption of known vibronic frequencies (for instance from quantum-chemical calculations), we give expressions for the absorption or emission lineshapes in a second-order cumulant expansion. We show that the results coincide with those obtained from generalized Redfield theory if one uses the time-local version of the theory and applies the secular approximation. Furthermore, the theory allows to go beyond the Huang-Rhys approximation and can be used to incorporate Dushinsky effects in the treatment of the temperature dependence of optical spectra. We consider both, a pure electron-phonon coupling independent of the molecular vibrations and a coupling bilinear in the molecular vibrational modes and the phonon coordinates. We discuss the behavior of the vibronic density of states for various models for the spectral density representing the coupling of the vibronic system to the harmonic bath. We recover some of the results that have been derived earlier for the spin-boson model and we show that the behavior of the spectral density at low frequencies determines the dominant features of the spectra. In case of the bilinear coupling between the molecular vibrations and the phonons we give analytical expressions for different spectral densities. The spectra are reminiscent of those obtained from the well known Brownian oscillator model and one finds a zero-phonon line and phonon-side bands located at vibrational frequencies of the dye. The intensity of the phonon-side bands diminishes with increasing vibrational frequencies and with decreasing coupling strength (Huang-Rhys factor). It vanishes completely in the Markovian limit where only a Lorentzian zero-phonon line is observed.
机译:我们计算线性电子-声子耦合对任意复杂程度的染料分子的振动转变的影响。假设已知振动频率(例如,根据量子化学计算得出),我们给出了二阶累积量扩展中的吸收或发射线形的表达式。我们表明,如果一个人使用该理论的时域版本并应用世俗近似,则结果与从广义Redfield理论获得的结果相符。此外,该理论可以超越Huang-Rhys逼近,并且可以用于将Dushinsky效应纳入光谱对温度的依赖性中。我们既考虑了与分子振动无关的纯电子-声子耦合,又考虑了在分子振动模式和声子坐标下的双线性耦合。我们讨论了各种模型的状态的振动密度状态的行为,这些模型表示了将振动系统耦合到谐波浴的频谱密度。我们恢复了自旋玻色子模型较早得出的一些结果,并且我们表明低频处的频谱密度行为决定了频谱的主要特征。对于分子振动和声子之间的双线性耦合,我们给出了不同光谱密度的解析表达式。光谱让人想起从众所周知的布朗振荡器模型获得的光谱,人们发现了位于染料振动频率处的零声子线和声子侧带。声子边带的强度随着振动频率的增加和耦合强度的降低而减小(Huang-Rhys因子)。它在仅观察到洛伦兹零声子线的马尔可夫极限中完全消失。

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