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 contra
A polynomial version of the generator coordinate Dirac–Fock method
✍ Scribed by Roberto L. A. Haiduke; Luiz G. M. De Macedo; Rugles C. Barbosa; Albérico B. F. Da Silva
- Publisher
- John Wiley and Sons
- Year
- 2004
- Tongue
- English
- Weight
- 81 KB
- Volume
- 25
- Category
- Article
- ISSN
- 0192-8651
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✦ Synopsis
Abstract
A polynomial version of the Generator Coordinate Dirac–Fock (p‐GCDF) method is introduced and applied to develop Adapted Gaussian Basis Sets (AGBS) for helium‐ and beryllium‐like atomic species (He, Ne^+8^, Ar^+16^, Sn^+48^, Be, Ne^+6^, Ar^+14^, and Sn^+46^) and for Kr and Xe atoms. The Dirac–Fock–Coulomb and Dirac–Fock–Breit energies obtained with these basis sets are in excellent agreement with numerical finite‐difference calculations. Moreover, the sizes of the AGBS generated here with the p‐GCDF method are significantly smaller than the size of previous relativistic Gaussian basis sets. © 2004 Wiley Periodicals, Inc. J Comput Chem 25: 1904–1909, 2004
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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
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