Relativistic self-consistent-field methods for molecules. I. Dirac–Fock multiconfiguration self-consistent-field theory for molecules and a single-determinant Dirac–Fock self-consistent-field method for closed-shell linear molecules
- 1 August 1980
- journal article
- research article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 73 (3) , 1320-1328
- https://doi.org/10.1063/1.440245
Abstract
A general Dirac–Fock multiconfiguration self‐consistent‐field (MC SCF) formalism for molecules is presented and the matrix form of the Dirac–Fock MC SCF equations is given for use in the basis set expansion method. As a special case of the general theory, a single‐determinant Dirac–Fock SCF theory is derived for closed‐shell linear molecules and the expressions are given for the matrix elements, which turn out to be real with a proper choice of phase factor for the basis spinors. The results are presented for H2 and LiH using the Slater‐type basis functions and a general discussion of the method and the results is also given.Keywords
This publication has 27 references indexed in Scilit:
- Erratum noticeComputer Physics Communications, 1977
- Breit interaction in multi-configuration relativistic atomic calculationsJournal of Physics B: Atomic and Molecular Physics, 1976
- Relativistic Hartree-Fock-Roothaan theory for open-shell atomsPhysical Review A, 1975
- A multiconfiguration relativistic DIRAC-FOCK programComputer Physics Communications, 1975
- Relativistic Dirac-Fock expectation values for atoms with Z = 1 to Z = 120Atomic Data and Nuclear Data Tables, 1973
- Relativistic Self-Consistent-Field Theory for Open-Shell Atoms. IPhysical Review A, 1970
- Relativistic Self-Consistent-Field Theory for Closed-Shell AtomsPhysical Review B, 1967
- Relativistic Self-Consistent-Field Theory for Closed-Shell AtomsPhysical Review B, 1967
- Analytical Relativistic Self-Consistent Field TheoryPhysical Review B, 1964
- Relativistic self-consistent fieldsProceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences, 1961