Quantum Control of Atom-Ion Charge Exchange via Light-induced Conical
Intersections
- URL: http://arxiv.org/abs/2304.07571v2
- Date: Tue, 18 Apr 2023 15:02:07 GMT
- Title: Quantum Control of Atom-Ion Charge Exchange via Light-induced Conical
Intersections
- Authors: Hui Li and Ming Li and Alexander Petrov and Eite Tiesinga and Svetlana
Kotochigova
- Abstract summary: Conical intersections are crossing points or lines between two or more adiabatic electronic potential energy surfaces.
We predict significant or measurable non-adiabatic effects in an ultracold atom-ion charge-exchange reaction.
In the laser frequency window, where conical interactions are present, the difference in rate coefficients can be as large as $10-9$ cm$3$/s.
- Score: 66.33913750180542
- License: http://creativecommons.org/licenses/by/4.0/
- Abstract: Conical intersections are crossing points or lines between two or more
adiabatic electronic potential energy surfaces in the multi-dimensional
coordinate space of colliding atoms and molecules. Conical intersections and
corresponding non-adiabatic coupling can greatly affect molecular dynamics and
chemical properties. In this paper, we predict significant or measurable
non-adiabatic effects in an ultracold atom-ion charge-exchange reaction in the
presence of laser-induced conical intersections (LICIs). We investigate the
fundamental physics of these LICIs on molecular reactivity under unique
conditions: those of relatively low laser intensity of $10^8$ W/cm$^2$ and
ultracold temperatures below 1 mK. We predict irregular interference effects in
the charge-exchange rate coefficients between K and Ca$^+$ as functions of
laser frequency. These irregularities occur in our system due to the presence
of two LICIs. To further elucidate the role of the LICIs on the reaction
dynamics, we compare these rate coefficients with those computed for a system
where the CIs have been ``removed''. In the laser frequency window, where
conical interactions are present, the difference in rate coefficients can be as
large as $10^{-9}$ cm$^3$/s.
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