General Second-Order Perturbation Treatment of σ Spin Densities in Planar, Conjugated π Radicals
- 1 March 1967
- journal article
- research article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 46 (5), 1654-1670
- https://doi.org/10.1063/1.1840919
Abstract
We calculate σ spin density in π planar radicals by a full second‐order perturbation treatment, the correlation potential being taken as the perturbation Hamiltonian. This paper allows a clear discussion of the way π inner‐shell spin densities contribute to aH splittings and of the type of approximations implied in the use of the simple McConnell relationship with improved π spin densities. We show that second‐order contributions to Q constants are at least about one‐fourth of the first‐order contribution and come from σσ diexcited states. Some new contributions to the ``charge effect'' appear, which are of the same order of magnitude as the previous Colpa—Bolton effect.Keywords
This publication has 18 references indexed in Scilit:
- Unrestricted hartree fock wave functions and hyperfine coupling constants in aromatic radicalsTheoretical Chemistry Accounts, 1965
- Theory of Hyperfine Interactions in Aromatic RadicalsThe Journal of Chemical Physics, 1960
- Theory of Isotropic Hyperfine Interactions in π-Electron RadicalsThe Journal of Chemical Physics, 1958
- Spin Densities in the Perinaphthenyl Free RadicalThe Journal of Chemical Physics, 1958
- Negative Spin Densities in Aromatic RadicalsThe Journal of Chemical Physics, 1957
- Isotropic Hyperfine Interactions in Aromatic Free RadicalsThe Journal of Chemical Physics, 1956
- Proton Hyperfine Interactions in Semiquinone IonsThe Journal of Chemical Physics, 1956
- Indirect Hyperfine Interactions in the Paramagnetic Resonance Spectra of Aromatic Free RadicalsThe Journal of Chemical Physics, 1956
- Proton-Deuteron Hyperfine Structure in Paramagnetic Resonance: A π-δ InteractionThe Journal of Chemical Physics, 1956
- Configuration interaction in orbital theoriesProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1955