Geometries and Binding Energies of Hn+
- 1 December 1967
- journal article
- research article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 47 (11), 4795-4799
- https://doi.org/10.1063/1.1701701
Abstract
Ab initio calculations were made for Hn+(n=4, 5, 6), with simple Gaussian orbital wavefunctions. Their geometries were determined by minimizing the total energy with respect to relative proton positions. The stable ions, their geometries, electronic symmetries, and estimated binding energies are: H4+, planar C2v, 2A1, 0.54 eV; and H5+, D2d, 1A1, 0.81 eV: H6+ is unstable. The electron densities and vibration frequencies of H4+ and H5+ were also calculated. A hydrogen‐bond model is proposed for the binding of H4+ and H5+ (with extensions to H6+ and H7+). The importance of this model for kinetics of certain ion reactions is discussed.Keywords
This publication has 12 references indexed in Scilit:
- Method of Diatomics in Molecules. IV. Ground and Excited States of H3+, H4+, H5+, and H6+The Journal of Chemical Physics, 1967
- Some Potential-Energy Surfaces on H3+ Computed with Generalized Gaussian OrbitalsThe Journal of Chemical Physics, 1966
- Theory of the Origin of the Internal-Rotation Barrier in the Ethane Molecule. IIThe Journal of Chemical Physics, 1966
- Mobility of Mass-Analyzed , , and Ions in Hydrogen GasPhysical Review B, 1965
- Formation of H3+ and H5+ IonsThe Journal of Chemical Physics, 1965
- Two-Center Wavefunctions for ABHn Systems. Illustrative Calculations on H3+ and H3The Journal of Chemical Physics, 1964
- Molecular Schrödinger Equation. I. One-Electron SolutionsThe Journal of Chemical Physics, 1964
- Configuration-Interaction Study of the Ground State of the H3+ MoleculeThe Journal of Chemical Physics, 1964
- A Method of Diatomics in Molecules. I. General Theory and Application to H2OJournal of the American Chemical Society, 1963
- Stability of polyatomic molecules in degenerate electronic states - I—Orbital degeneracyProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1937