Molecular Orbital Calculations of Excited States of H2
- 15 April 1962
- journal article
- research article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 36 (8) , 2140-2144
- https://doi.org/10.1063/1.1732841
Abstract
Energies of the lowest 1Σg+ and 3Σg+ states of H2 are computed with relatively simple molecular orbital (MO) functions. The MO functions are constructed from 1s, 2s, and 2pz atomic functions, with variable orbital parameters. The MO's are kept orthonormal during extensive variation of the orbital parameters and the internuclear distance. Minimum energies of antisymmetrized products of the MO functions and corresponding best values of the orbital parameters are obtained. The final energies are somewhat inferior to values obtained by Kolos and Roothaan for the singlet state and James and Cooledge for the triplet state, but are better than values obtained with one‐center functions. The final functions satisfy the virial theorem at R close to the experimental equilibrium value.Keywords
This publication has 12 references indexed in Scilit:
- First Excited 1Σg+ State of H2. A Double-Minimum ProblemThe Journal of Chemical Physics, 1960
- Investigation of the excited states of the H2-molecule by means of the united atom modelActa Physica Academiae Scientiarum Hungaricae, 1960
- Accurate Electronic Wave Functions for theMoleculeReviews of Modern Physics, 1960
- Studies in Molecular Structure. I. Scope and Summary of the Diatomic Molecule ProgramReviews of Modern Physics, 1960
- Improved Molecular Orbitals (Computations on H2)The Journal of Chemical Physics, 1958
- A One-Center Wave Function for the Hydrogen MoleculeThe Journal of Chemical Physics, 1958
- One-Center Expansion of Molecular Wave Function, IIIProgress of Theoretical Physics, 1957
- Study of Two-Center Integrals Useful in Calculations on Molecular Structure. IV. The Auxiliary Functions Cαβγδε(ρa,ρb) for α≥0The Journal of Chemical Physics, 1956
- Wave Functions and Potential Curves for Excited H2The Journal of Chemical Physics, 1938
- The Interpretation of Band Spectra Part III. Electron Quantum Numbers and States of Molecules and Their AtomsReviews of Modern Physics, 1932