Crossref journal-article
AIP Publishing
The Journal of Chemical Physics (317)
Abstract

Least-squares representations of Slater-type atomic orbitals by a sum of Gaussian-type orbitals are used in self-consistent molecular-orbital calculations of first- and second-order properties. Quadrupole moments and electric field gradients are considered as examples of first-order properties. Diamagnetic susceptibilities, magnetic shielding constants, electrical polarizabilities, and nuclear spin coupling constants are calculated using finite perturbation theory. It is shown that, except for nuclear spin coupling constants, the results converge rapidly (with increasing size of Gaussian expansion) to the values appropriate for pure Slater-type orbitals. A comparison of calculated results with experimental data will be made in a future publication.

Bibliography

Ditchfield, R., Miller, D. P., & Pople, J. A. (1970). Self-Consistent Molecular-Orbital Methods. VII. Convergence of Gaussian Expansions of Slater-Type Atomic Orbitals in Calculations of First- and Second-Order Properties. The Journal of Chemical Physics, 53(2), 613–619.

Authors 3
  1. R. Ditchfield (first)
  2. D. P. Miller (additional)
  3. J. A. Pople (additional)
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Dates
Type When
Created 21 years, 6 months ago (Feb. 6, 2004, 3:15 p.m.)
Deposited 1 year, 6 months ago (Feb. 9, 2024, 2:02 a.m.)
Indexed 1 year, 6 months ago (Feb. 9, 2024, 5:58 p.m.)
Issued 55 years, 1 month ago (July 15, 1970)
Published 55 years, 1 month ago (July 15, 1970)
Published Print 55 years, 1 month ago (July 15, 1970)
Funders 0

None

@article{Ditchfield_1970, title={Self-Consistent Molecular-Orbital Methods. VII. Convergence of Gaussian Expansions of Slater-Type Atomic Orbitals in Calculations of First- and Second-Order Properties}, volume={53}, ISSN={1089-7690}, url={http://dx.doi.org/10.1063/1.1674036}, DOI={10.1063/1.1674036}, number={2}, journal={The Journal of Chemical Physics}, publisher={AIP Publishing}, author={Ditchfield, R. and Miller, D. P. and Pople, J. A.}, year={1970}, month=jul, pages={613–619} }