Theoretical investigation of rare gas hydride cations: HRgN2+ (Rg=He, Ar, Kr, and Xe)
Abstract
Rare gas containing protonated nitrogen cations, HRgN2+ (Rg=He, Ar, Kr, and Xe), have been predicted using quantum computational methods. HRgN2+ ions exhibit linear structure (C∞v symmetry) at the minima and show planar structure (Cs symmetry) at the transition state. The stability is determined by computing the energy differences between the predicted ions and its various unimolecular dissociation products. Analysis of energy diagram indicates that HXeN2+ is thermodynamically stable with respect to dissociated products while HHeN2+, HArN2+, and HKrN2+ ions are metastable with small barrier heights. Moreover, the computed intrinsic reaction coordinate analysis also confirms that the minima and the 2-body global dissociation products are connected through transition states for the metastable ions. The coupled-cluster theory computed dissociation energies corresponding to the 2-body dissociation (HN2+ + Rg) is -288.4, -98.3, -21.5, and 41.4 kJ mol-1 for HHeN2+, HArN2+, HKrN2+, and HXeN2+ ions, respectively. The dissociation energies are positive for all the other channels implying that the predicted ions are stable with respect to other 2- and 3-body dissociation channels. Atoms-in-molecules analysis indicates that predicted ions may be best described as HRg+N2. It should be noted that the energetic of HXeN2+ ion is comparable to that of the experimentally observed stable mixed cations, viz. (RgHRg')+. Therefore, it may be possible to prepare and characterize HXeN2+ ions in an electron bombardment matrix isolation technique.
- Publication:
-
Journal of Chemical Physics
- Pub Date:
- April 2012
- DOI:
- Bibcode:
- 2012JChPh.136p4312J
- Keywords:
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- argon compounds;
- coupled cluster calculations;
- dissociation energies;
- helium compounds;
- hydrogen compounds;
- krypton compounds;
- matrix isolation spectra;
- nitrogen;
- positive ions;
- xenon compounds;
- 31.15.bw;
- 33.15.Fm;
- 33.20.-t;
- Clusters: electronic properties equilibrium geometries coupled-cluster theory;
- Bond strengths dissociation energies;
- Molecular spectra