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Optical spectra in the condensed phase: Capturing anharmonic and vibronic features using dynamic and static approaches

机译:冷凝阶段中的光学光谱:使用动态和静态方法捕获Anharmonic和Vibronic特征

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Simulating optical spectra in the condensed phase remains a challenge for theory due to the need to capture spectral signatures arising from anharmonicity and dynamical effects, such as vibronic progressions and asymmetry. As such, numerous simulation methods have been developed that invoke different approximations and vary in their ability to capture different physical regimes. Here, we use several models of chromophores in the condensed phase and ab initio molecular dynamics simulations to rigorously assess the applicability of methods to simulate optical absorption spectra. Specifically, we focus on the ensemble scheme, which can address anharmonic potential energy surfaces but relies on the applicability of extreme nuclear-electronic time scale separation; the Franck-Condon method, which includes dynamical effects but generally only at the harmonic level; and the recently introduced ensemble zero-temperature Franck-Condon approach, which straddles these limits. We also devote particular attention to the performance of methods derived from a cumulant expansion of the energy gap fluctuations and test the ability to approximate the requisite time correlation functions using classical dynamics with quantum correction factors. These results provide insights as to when these methods are applicable and able to capture the features of condensed phase spectra qualitatively and, in some cases, quantitatively across a range of regimes.
机译:由于需要捕获来自anharmonicity和动态效应,例如振动进展和不对称的诸如振动进展和不对称的诸如振动进展和不对称的诸如振动性效应的光谱鉴定,凝固阶段中的光谱仍然是理论的挑战。因此,已经开发了许多模拟方法,其调用不同的近似并随着捕获不同的物理制度的能力而变化。在这里,我们在冷凝相位和AB Initio分子动力学模拟中使用多种发色团,以严格评估模拟光学吸收光谱的方法的适用性。具体而言,我们专注于集合方案,可以解决Anharmonic潜在能量表面,而是依赖于极端核电时间尺度分离的适用性; Franck-Condon方法,包括动力学效应,但通常只在谐波水平;最近推出的集合零温度Franck-Condon方法,其跨越了这些限制。我们还特别注意从能量隙波动的累积膨胀膨胀的方法的性能,并测试使用具有量子校正因子的经典动态的必要时间相关函数的能力。这些结果提供了关于这些方法适用并且能够定性地捕获凝聚相谱的特征的洞察,并且在某些情况下,定量地跨越一系列制度。

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