4.7 Article

Nonadiabatic Coupling in Trajectory Surface Hopping: How Approximations Impact Excited-State Reaction Dynamics

Journal

JOURNAL OF CHEMICAL THEORY AND COMPUTATION
Volume 19, Issue 6, Pages 1827-1842

Publisher

AMER CHEMICAL SOC
DOI: 10.1021/acs.jctc.2c00968

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In this study, the impact of various approximation schemes for the coupling term in the trajectory surface hopping (TSH) method is investigated. It is found that two tested schemes, the local diabatization scheme and the biorthonormal wave function overlap scheme, can reproduce the dynamics obtained using explicitly calculated nonadiabatic coupling vectors at a much lower cost. The other two schemes can give different and even incorrect dynamics.
Photochemical reactions are widely modeled using the popular trajectory surface hopping (TSH) method, an affordable mixed quantum-classical approximation to the full quantum dynamics of the system. TSH is able to account for nonadiabatic effects using an ensemble of trajectories, which are propagated on a single potential energy surface at a time and which can hop from one electronic state to another. The occurrences and locations of these hops are typically determined using the nonadiabatic coupling between electronic states, which can be assessed in a number of ways. In this work, we benchmark the impact of some approximations to the coupling term on the TSH dynamics for several typical isomerization and ring-opening reactions. We have identified that two of the schemes tested, the popular local diabatization scheme and a scheme based on biorthonormal wave function overlap implemented in the OpenMOLCAS code as part of this work, reproduce at a much reduced cost the dynamics obtained using the explicitly calculated nonadiabatic coupling vectors. The other two schemes tested can give different results, and in some cases, even entirely incorrect dynamics. Of these two, the scheme based on configuration interaction vectors gives unpredictable failures, while the other scheme based on the Baeck-An approximation systematically overestimates hopping to the ground state as compared to the reference approaches.

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