We have applied a discretized version of the generator coordinate Hartree᎐Fock method to generate adapted Gaussian basis sets for atoms Cs Ž . Ž . Zs55 to Lr Z s 103 . Our Hartree᎐Fock total energy results, for all atoms studied, are better than the corresponding Hartree᎐Fock energy results attained
On the use of Gaussian basis sets to solve the hartree—fock—dirac equation. I. Application to one-electron atomic systems
✍ Scribed by P.J.C. Aerts; W.C. Nieuwpoort
- Publisher
- Elsevier Science
- Year
- 1985
- Tongue
- English
- Weight
- 402 KB
- Volume
- 113
- Category
- Article
- ISSN
- 0009-2614
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✦ Synopsis
The solutions of the matrix representation of the Dirac equation obtained by expansion in Gaussian basis sets are examined. The basis sets consist of non-relativistically energy-optimized Cartesian Gaussians, properly balanced by a basis set constraint, or a generalized modified [a • p] representation. The quality of the solutions is illustrated by calculating the expectation values of various radial moments in addition to the energy eigenvalues. An expression is given for Gaussian contraction coefficients, consistent with the basis set constraint.
📜 SIMILAR VOLUMES
## I A particular formulation of the distributed Gaussian basis-set approach, the extended Gaussian cell model, is applied to the simplest polycentric molecule, the linear H:+ ion. Calculations of the total energy using two extensions of the original Gaussian cell model are described and results a