2017
DOI: 10.1021/acs.jctc.7b00468
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A General Approach for Calculating Strongly Anharmonic Vibronic Spectra with a High Density of States: The X̃2B1 ← X̃1A1 Photoelectron Spectrum of Difluoromethane

Abstract: Due to a low-lying fragmentation channel, the X̃B ← X̃A photoelectron spectrum of difluoromethane is dominated by strong anharmonicity effects. We have used a time-independent eigenstate-free Raman wave function approach (RWF) to calculate the entire spectrum. Vibronic transitions with the most significant Franck-Condon factors were determined by employing our recently developed residual-based algorithm for the calculation of eigenpairs (RACE). An analysis of the factors controlling the accuracy of the predict… Show more

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Cited by 18 publications
(17 citation statements)
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References 64 publications
(148 reference statements)
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“…This method was found to be very robust, even for very high state densities, see for example the spectrum of CH2F 2. 295 Quite recently, this approach has been extended for the calculation of Herzberg-Teller terms.…”
Section: B Anharmonic Vibrational Spectramentioning
confidence: 99%
“…This method was found to be very robust, even for very high state densities, see for example the spectrum of CH2F 2. 295 Quite recently, this approach has been extended for the calculation of Herzberg-Teller terms.…”
Section: B Anharmonic Vibrational Spectramentioning
confidence: 99%
“…In order to calculate a vibronic spectrum, one needs to consider the transformation between two electronic potential energy surfaces (PESs). The hypersurfaces may be substantially anharmonic, making accurate classical calculations beyond a few atoms impossible [29][30][31][32]. In order to introduce our approach, we begin by assuming that the two PESs are harmonic (i.e.…”
Section: Toc Graphicmentioning
confidence: 99%
“…Analog [12,13] and digital [14,15,21] quantum algorithms have been proposed to simulate molecular vibronic spectra. Although the quantum phase estimation algorithm-based digital approach [14,15] considers anharmonicity (which is difficult to simulate classically [22][23][24][25]), it requires a fault-tolerant quantum computer to output satisfactory results. Although it may be possible to create another digital quantum protocol, that is suitable for noisy intermediate-scale quantum devices, such as the variational quantum eigensolver [15,26,27], the non-Condon problem may still require significant resources.…”
Section: Introductionmentioning
confidence: 99%