Mukherjee, Bijit ; Naskar, Koushik ; Mukherjee, Soumya ; Ghosh, Sandip ; Sahoo, Tapas ; Adhikari, Satrajit (2019) Beyond Born–Oppenheimer theory for spectroscopic and scattering processes International Reviews in Physical Chemistry, 38 (3-4). pp. 287-341. ISSN 0144-235X
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Official URL: http://doi.org/10.1080/0144235X.2019.1672987
Related URL: http://dx.doi.org/10.1080/0144235X.2019.1672987
Abstract
We review our development on beyond Born-Oppenheimer (BBO) theory and its implementation on various models and realistic molecular processes as carried out over the last 15 years. The theoretical formulation leading to the BBO equations are thoroughly discussed with ab initio calculations. We have employed first principle based BBO theory not only to formulate single surface extended Born-Oppenheimer equation to understand the nature of nonadiabatic effect but also to construct accurate diabatic potential energy surfaces (PESs) for important spectroscopic systems, namely, NO2 radical, Na3and K3 clusters, NO3 radical, benzene and 1,3,5-trifluorobenzene radical cations (C6H 6+and C6H3F3+ as well as triatomic reactive scattering systems like H++ H2 and F + H2. The nonadiabatic phenomena like Jahn–Teller (JT), Renner–Teller, pseudo Jahn–Teller effects and the accidental conical intersections are the key players in dictating spectroscopic and reactive scattering profiles. The nature of diabatic coupling elements derived from ab initio data with BBO theory for molecular processes in Franck-Condon region has been analysed in the context of linearly and bilinearly coupled JT model Hamiltonian. The results obtained from quantum dynamical calculations on BBO based diabatic PESs of the above molecular systems are found to be in accord with available experimental outcomes.
Item Type: | Article |
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Source: | Copyright of this article belongs to Taylor and Francis Group. |
Keywords: | Adiabatic Potential Energy Surfaces; Nonadiabatic Coupling Terms; Extended Born–Oppenheimer Equation; Adiabatic-to-diabatic Transformation; Diabatic Hamiltonian; Nonadiabatic dynamics |
ID Code: | 136001 |
Deposited On: | 20 May 2025 05:39 |
Last Modified: | 20 May 2025 05:39 |
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