Journal
INTERNATIONAL JOURNAL OF QUANTUM CHEMISTRY
Volume 121, Issue 15, Pages -Publisher
WILEY
DOI: 10.1002/qua.26675
Keywords
conical intersection; F2O+ cation; non‐ adiabatic dynamics; population dynamics; vibronic coupling
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In this study, a computational method was utilized to determine the equilibrium structures and harmonic vibrational frequencies of the three lowest electronic states of F2O+. Additionally, linear vibronic coupling Hamiltonian mode was used to investigate the non-adiabatic dynamics at conical intersections, revealing the vibronic coupling constant between the electronic states.
In F2O+ cation the first (B-2(2)) and second excited ((2)A(1)) electronic states can be coupled with each other by anti-symmetric stretching mode and thus conical intersection and non-adiabatic dynamics play an important role in characterizing molecular properties. In this work, we tried to find a suitable computational method for determining equilibrium structures and harmonic vibrational frequencies of the three lowest electronic states of F2O+. To understand non-adiabatic dynamics at conical intersections, we calculated the probability of electronic population on B-2(2) and (2)A(1) excited electronic states using linear vibronic coupling Hamiltonian mode including all three vibrational modes (bending (omega(1)), symmetric stretching (omega(2)) and anti-symmetric stretching (omega(3))).The amount of vibronic coupling constant between these states is obtained 0.08 eV at multi reference configuration interaction/Aug-cc-pVQZ level of theory.
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