Accurate Gaussian basis sets (18s for Li and Be and 20s11p for the atoms from B to Ne) for the first-row atoms, generated with an improved generator coordinate Hartree-Fock method, were contracted and enriched with polarization functions. These basis sets were tested for B 2 , C 2 , BeO, CN -, LiF,
Generator coordinate Hartree–Fock method applied to the choice of a contracted Gaussian basis for the second-row atoms
✍ Scribed by J. C. Pinheiro; A. B. F. Da Silva; M. Trsic
- Publisher
- John Wiley and Sons
- Year
- 1997
- Tongue
- English
- Weight
- 153 KB
- Volume
- 63
- Category
- Article
- ISSN
- 0020-7608
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✦ Synopsis
The generator coordinate Hartree᎐Fock GCHF method is employed as a criterion for the selection of a 18 s12 p Gaussian basis for the atoms Na᎐Ar. The role of the weight functions in the assessment of the numerical integration range of the GCHF Ž . equations is shown. The extended basis is then contracted to 10 s6 p by a standard Ž . procedure and in combination with the previously contracted 7s5 p Gaussian basis for the atoms Li᎐Ne is enriched with polarization functions. This basis is tested for AlF, SiO, PN, BCl, and P . The properties of interest were HF total energies, MP2 dipolar moments, 2 bond distances, and dissociation energies.
📜 SIMILAR VOLUMES
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
The generator coordinate Hartree᎐Fock method is applied to Ž . generate a universal Gaussian basis set for the heavy atoms from Ce Z s 58 Ž . through Lr Z s 103 . The Hartree᎐Fock energies obtained with our universal Gaussian basis set are compared with the new numerical Hartree᎐Fock results of Koga