2012
DOI: 10.1063/1.4769079
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On the alternatives for bath correlators and spectral densities from mixed quantum-classical simulations

Abstract: We investigate on the procedure of extracting a "spectral density" from mixed QM/MM calculations and employing it in open quantum systems models. In particular, we study the connection between the energy gap correlation function extracted from ground state QM/MM and the bath spectral density used as input in open quantum system approaches. We introduce a simple model which can give intuition on when the ground state QM/MM propagation will give the correct energy gap. We also discuss the role of higher order co… Show more

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Cited by 144 publications
(274 citation statements)
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References 54 publications
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“…The reorganization energies 658.7 and 719.9 cm −1 for syn and anti monomers, respectively, were calculated as E R = ∞ 0 dω j(ω)/ω. These values are larger than those calculated from the spectral densities with the standard prefactor [65] in our previous paper [22]. Our MD/TDDFT calculations imply that the reorganization energies of the BChl d in the roll is larger than that in solvent (69 cm −1 ) [66].…”
Section: A Spectral Densitiescontrasting
confidence: 63%
See 1 more Smart Citation
“…The reorganization energies 658.7 and 719.9 cm −1 for syn and anti monomers, respectively, were calculated as E R = ∞ 0 dω j(ω)/ω. These values are larger than those calculated from the spectral densities with the standard prefactor [65] in our previous paper [22]. Our MD/TDDFT calculations imply that the reorganization energies of the BChl d in the roll is larger than that in solvent (69 cm −1 ) [66].…”
Section: A Spectral Densitiescontrasting
confidence: 63%
“…[65] In the obtained temperature-independent spectral density, Figure 2, the strong peaks around 1600 to 2000 cm −1 are due to internal vibrational modes of the BChl, while the low-frequency region is ascribed to intermolecular interactions between the BChl molecules. The reorganization energies 658.7 and 719.9 cm −1 for syn and anti monomers, respectively, were calculated as E R = ∞ 0 dω j(ω)/ω.…”
Section: A Spectral Densitiesmentioning
confidence: 90%
“…On the other hand, in large e-h separation, the electron and hole interact with a phonon bath individually. We need to treat N state-specific SDs for CT states, which is computationally expensive to calculate all of them from mixed quantum/classical simulations [67]. Instead, we define an e-h distance dependent SD, j(R), from Frenkel ( j f ), electron ( j e ), and hole ( j h ) SDs.…”
Section: Appendix B: Spectral Densitiesmentioning
confidence: 99%
“…Both of them are calculated from a spectral density j n (ω) for the nth diabatic state [62,65]. The spectral densities [66,67] have been obtained by combing molecular dynamics simulations for the DNTT crystal with excited-state calculations using time-dependent density functional theory at B3LYP/6-31G* level. The details for calculating spectral densities are presented in the Appendix B.…”
mentioning
confidence: 99%
“…As mentioned previously, in recent years, exciton-phonon interactions have been treated at the atomistic level by combining molecular dynamics simulations and excited-state calculations. [53][54][55][56][57][58] From these simulations, one can perform ensemble-averaged wavepacket dynamics, 29, 59-61 also called Ehrenfest dynamics, or extract a spectral density 62 for its use in a quantum master equation.…”
Section: Introductionmentioning
confidence: 99%