Many-body theory calculations of positronic-bonded molecular dianions
arXiv:2311.16318 · doi:10.1063/5.0188719
Abstract
The energetic stability of positron di-anion systems [AA] is studied via many-body theory, where includes H, F, Cl and the molecular anions (CN) and (NCO). Specifically, the energy of the system as a function of ionic separation is determined by solving the Dyson equation for the positron in the field of the two anions, using a positron-anion self energy as constructed in [J. Hofierka, B. Cunningham, C. M. Rawlins, C. H. Patterson and D. G. Green, \emph{Nature} {\bf 606} 688 (2022)] that accounts for correlations including polarization, screening, and virtual-positronium formation. Calculations are performed for a positron interacting with H, F, and Cl, and are found to be in good agreement with previous theory. In particular, we confirm the presence of two minima in the potential energy of the [H;H] system with respect to ionic separation: one a positronically-bonded [H;H] local minimum at ionic separations ~Å\phantom{}, and a global minimum at smaller ionic separations ~Å\phantom{} that gives overall instability of the system with respect to dissociation into a H molecule and a positronium negative ion, Ps. The first predictions are made for positronic bonding in dianions consisting of molecular anionic fragments, specifically for (CN), and (NCO). In all cases we find that the molecules formed by the creation of a positronic bond are stable relative to dissociation into A and A (positron bound to a single anion), with bond energies on the order of 1~eV and bond lengths on the order of several \r angstroms.
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Cited by in corpus (5)
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- Many-body theory predictions of positron binding energies in five-membered heterocycles involving N, O, S and NH substituents
- Coupled cluster theory for positron binding in anions and polyatomic molecules
- The two-positron gluic bond as a manifestation of "super" van der Waals interactions