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Coherent Multidimensional Optical Spectroscopy of Excitons in Molecular Aggregates; Quasiparticle versus Supermolecule Perspectives

机译:分子聚集体中激子的相干多维光谱学;准粒子与超分子的观点

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The results in section 4 are based on the Markovian approximation for the entire response function. The present expressions treat the various time intervals and pathways differently. For the pathways that contain coherences during t2, we maintain the correlated bath dynamics by treating diagonal fluctuations exactly. Second-order perturbation theory with the Markovian approximation is used for offdiagonal fluctuations to get lifetime broadenings. The populations containing pathways during t2 ignore bathfluctuation correlations between different propagation intervals t1, t2, and t3. During t1 and t3, the diagonal fluctuations are treated exactly (by the cumulant expansion). Again, second-order Markovian perturbation theory is made for offdiagonal fluctuations. During t2, second-order Markovian perturbation theory is performed for the coupling with all bath coordinates, which results in the secular Redfield equation.
机译:第4节中的结果基于整个响应函数的马尔可夫近似。本表达以不同的方式对待各种时间间隔和途径。对于t2期间包含相干性的路径,我们通过精确地处理对角线波动来维持相关的浴动力学。二阶扰动理论与马尔可夫近似被用于非对角线涨落,以延长寿命。在t2期间包含路径的种群忽略了不同传播间隔t1,t2和t3之间的水浴波动相关性。在t1和t3期间,对角线波动得到了精确的处理(通过累积累积量)。再次,针对非对角波动建立了二阶马尔可夫摄动理论。在t2期间,对所有浴坐标进行耦合时采用了二阶马尔可夫摄动理论,从而得出了世俗的Redfield方程。

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