Case Studies of the Time-Dependent Potential Energy Surface for Dynamics
in Cavities
- URL: http://arxiv.org/abs/2011.14835v2
- Date: Wed, 9 Dec 2020 13:10:14 GMT
- Title: Case Studies of the Time-Dependent Potential Energy Surface for Dynamics
in Cavities
- Authors: Phillip Martinez, Bart Rosenzweig, Norah M. Hoffmann, Lionel Lacombe,
Neepa T. Maitra
- Abstract summary: The exact time-dependent potential energy surface driving the nuclear dynamics was recently shown to be a useful tool to understand and interpret the coupling of nuclei, electrons, and photons, in cavity settings.
Here we provide a detailed analysis of its structure for exactly-solvable systems that model two phenomena: cavity-induced suppression of proton-coupled electron transfer and its dependence on the initial state, and cavity-induced electronic excitation.
- Score: 0.0
- License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
- Abstract: The exact time-dependent potential energy surface driving the nuclear
dynamics was recently shown to be a useful tool to understand and interpret the
coupling of nuclei, electrons, and photons, in cavity settings. Here we provide
a detailed analysis of its structure for exactly-solvable systems that model
two phenomena: cavity-induced suppression of proton-coupled electron transfer
and its dependence on the initial state, and cavity-induced electronic
excitation. We demonstrate the inadequacy of simply using a weighted average of
polaritonic surfaces to determine the dynamics. Such a weighted average misses
a crucial term that redistributes energy between the nuclear and the
polaritonic systems, and this term can in fact become a predominant term in
determining the nuclear dynamics when several polaritonic surfaces are
involved. Evolving an ensemble of classical trajectories on the exact potential
energy surface reproduces the nuclear wavepacket quite accurately while
evolving on the weighted polaritonic surface fails after a short period of
time. The implications and prospects for application of mixed quantum-classical
methods based on this surface are discussed.
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