Diagrammatic perturbation theory: N2 X 1Σ+g
- 15 August 1977
- journal article
- research article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 67 (4) , 1689-1696
- https://doi.org/10.1063/1.435003
Abstract
The diagrammatic many‐body perturbation theory is used to calculate the correlation energy of the nitrogen molecule in its electronic ground state. Using the algebraic approximation, the energy is evaluated through third order, including all many‐body effects. [2/1] Padé approximants and variational upper bounds are constructed. For one of the perturbation expansions considered, the [2/1] Padé approximant leads to the recovery of 79.5% of the empirical correlation energy, while the variational upper bound recovers 72.0%. Three‐body effects are examined in some detail. The relationships with previous work on N2 are discussed.Keywords
This publication has 29 references indexed in Scilit:
- Generalized valence bond calculations on the ground state (X 1Σ+g) of nitrogenThe Journal of Chemical Physics, 1976
- Many-body perturbation theory applied to molecules: Analysis and correlation energy calculation for Li2, N2, and H3The Journal of Chemical Physics, 1976
- Unified Treatment of Diatomic Electron Interaction Integrals over Slater-type Atomic OrbitalsJournal of Mathematical Physics, 1971
- Geometry Optimization in the Computation of Barriers to Internal RotationThe 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
- Correlation Energy in Atomic Systems. V. Degeneracy Effects for the Second-Row AtomsThe Journal of Chemical Physics, 1968
- Electronic Structure of Diatomic Molecules. III. A. Hartree—Fock Wavefunctions and Energy Quantities for N2(X1Σg+) and N2+(X2Σg+, A2Πu, B2Σu+) Molecular IonsThe Journal of Chemical Physics, 1966
- Many-Body Problem for Strongly Interacting Particles. II. Linked Cluster ExpansionPhysical Review B, 1955