Many-body perturbation theory applied to electron pair correlation energies. I. Closed-shell first-row diatomic hydrides
- 15 April 1975
- journal article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 62 (8) , 3258-3268
- https://doi.org/10.1063/1.430878
Abstract
Diagrammatic many‐body perturbation theory is formulated through third order and applied to LiH, BH, and HF with various sizes of two‐center Slater orbital basis sets. The most extensive calculations use 46 orbitals to recover 94, 95, and 97% of the experimental correlation energy for the three molecules, respectively, when the perturbation expansion is carried through third order with pair restrictions and including selections of higher‐order diagrams via denominator shifts. A detailed analysis of the ’’pair’’ correlation energies relative to SCF occupied orbitals is given, including both inter‐ and intrapair contributions for the different spin cases.Keywords
This publication has 60 references indexed in Scilit:
- Unified Treatment of Diatomic Electron Interaction Integrals over Slater-type Atomic OrbitalsJournal of Mathematical Physics, 1971
- Energy integrals involving both Slater-type and Gaussian atomic orbitalsJournal de Physique, 1971
- Geometry Optimization in the Computation of Barriers to Internal RotationThe Journal of Chemical Physics, 1970
- Electron Correlation and Separated Pair Approximation in Diatomic Molecules. II. Lithium Hydride and Boron HydrideThe Journal of Chemical Physics, 1970
- Overlap Integrals over Slater-Type Atomic OrbitalsThe Journal of Chemical Physics, 1968
- Hybrid Integrals over Slater-Type Atomic OrbitalsThe Journal of Chemical Physics, 1968
- Many-Body Approach to Electron Correlation in Atoms and MoleculesPhysical Review B, 1968
- Linked-Cluster Expansions for the Nuclear Many-Body ProblemReviews of Modern Physics, 1967
- Many-Body Problem for Strongly Interacting Particles. II. Linked Cluster ExpansionPhysical Review B, 1955
- New Developments in Molecular Orbital TheoryReviews of Modern Physics, 1951