A formalism for relativistic four‐component multiconfigurational self‐consistent‐field calculations on molecules is presented. The formalism parallels a direct second‐order restricted‐step algorithm developed for nonrelativistic molecular calculations. The presentation here focuses on the differences required by the use of the Dirac Hamiltonian with the incorporation of time‐reversal symmetry and point group symmetry for D2h and subgroups, providing the expressions in this framework which correspond to the nonrelativistic expressions. It is found that an efficient algorithm requires only twice the memory used by the largest nonrelativistic calculation in the equivalent basis, due to the complex arithmetic. The feasibility of the calculations is then determined more by the disk space for storage of integrals and N‐particle expansion vectors.
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15 March 1996
Research Article|
March 15 1996
Relativistic four‐component multiconfigurational self‐consistent‐field theory for molecules: Formalism
Hans Jo/rgen Aa. Jensen;
Hans Jo/rgen Aa. Jensen
Department of Chemistry, University of Odense, DK‐5230 Odense M, Denmark
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Kenneth G. Dyall;
Kenneth G. Dyall
Thermosciences Institute, NASA Ames Research Center, Mail Stop 230‐3, Moffett Field, California 94035‐1000
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Trond Saue;
Trond Saue
Department of Chemistry, University of Oslo, P.O. Box 1033, Blindern, N‐0315 Oslo 3, Norway
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Knut Fægri, Jr.
Knut Fægri, Jr.
Department of Chemistry, University of Oslo, P.O. Box 1033, Blindern, N‐0315 Oslo 3, Norway
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J. Chem. Phys. 104, 4083–4097 (1996)
Article history
Received:
September 25 1995
Accepted:
November 21 1995
Citation
Hans Jo/rgen Aa. Jensen, Kenneth G. Dyall, Trond Saue, Knut Fægri; Relativistic four‐component multiconfigurational self‐consistent‐field theory for molecules: Formalism. J. Chem. Phys. 15 March 1996; 104 (11): 4083–4097. https://doi.org/10.1063/1.471644
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