The results of a systematic study of molecular properties by density functional theory (DFT) are presented and discussed. Equilibrium geometries, dipole moments, harmonic vibrational frequencies, and atomization energies were calculated for a set of 32 small neutral molecules by six different local and gradient‐corrected DFT methods, and also by the ab initio methods Hartree–Fock, second‐order Mo/ller–Plesset, and quadratic configuration interaction with single and double substitutions (QCISD). The standard 6‐31G* basis set was used for orbital expansion, and self‐consistent Kohn–Sham orbitals were obtained by all DFT methods, without employing any auxiliary fitting techniques. Comparison with experimental results shows the density functional geometries and dipole moments to be generally no better than or inferior to those predicted by the conventional ab initio methods with this particular basis set. The density functional vibrational frequencies compare favorably with the ab initio results, while for atomization energies, two of the DFT methods give excellent agreement with experiment and are clearly superior to all other methods considered.
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1 April 1993
Research Article|
April 01 1993
The performance of a family of density functional methods
Benny G. Johnson;
Benny G. Johnson
Department of Chemistry, Carnegie Mellon University, Pittsburgh, Pennsylvania 15213
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Peter M. W. Gill;
Peter M. W. Gill
Department of Chemistry, Carnegie Mellon University, Pittsburgh, Pennsylvania 15213
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John A. Pople
John A. Pople
Department of Chemistry, Carnegie Mellon University, Pittsburgh, Pennsylvania 15213
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J. Chem. Phys. 98, 5612–5626 (1993)
Article history
Received:
November 05 1992
Accepted:
December 16 1992
Connected Content
A correction has been published:
Erratum: The performance of a family of density functional methods [J. Chem. Phys. 98, 5612 (1993)]
Citation
Benny G. Johnson, Peter M. W. Gill, John A. Pople; The performance of a family of density functional methods. J. Chem. Phys. 1 April 1993; 98 (7): 5612–5626. https://doi.org/10.1063/1.464906
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