Molecular wavefunctions in geminal product approximation
- 10 February 1980
- journal article
- research article
- Published by Taylor & Francis in Molecular Physics
- Vol. 39 (2) , 353-359
- https://doi.org/10.1080/00268978000100301
Abstract
A method is presented for the optimization of a molecular wavefunction in the form of an antisymmetrized product of strong-orthogonal geminals. Each geminal function is expressed in a natural orbital expansion, orbitals and expansion coefficients both being fully optimized. An illustrative application is given, confirming the efficiency of the method and the ability of this type of wavefunction to give an accurate description of bond-breaking processes. The connection with valence bond theory is discussed.Keywords
This publication has 13 references indexed in Scilit:
- Direct minimization of the energy functional in the LCAO-MO density matrix formalismMolecular Physics, 1978
- On convergence in many‐shell SCF theoryInternational Journal of Quantum Chemistry, 1977
- Effective hamiltonians and orbital optimizationChemical Physics Letters, 1975
- On methods for converging open-shell Hartree-Fock wave-functionsMolecular Physics, 1974
- Electron Correlation and Separated Pair Approximation in Diatomic Molecules. II. Lithium Hydride and Boron HydrideThe Journal of Chemical Physics, 1970
- Self-Consistent Group Calculations on Polyatomic Molecules. I. Basic Theory with an Application to MethaneThe Journal of Chemical Physics, 1965
- Studies in Molecular Structure. I. Scope and Summary of the Diatomic Molecule ProgramReviews of Modern Physics, 1960
- The density matrix in many-electron quantum mechanics I. Generalized product functions. Factorization and physical interpretation of the density matricesProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1959
- Theory of Separated Electron PairsThe Journal of Chemical Physics, 1958
- The molecular orbital theory of chemical valency XVI. A theory of paired-electrons in polyatomic moleculesProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1953