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Programs in Physics & Physical Chemistry |
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| [Licence| Download | E-mail| New Version Template] aatk_v1_0.gz(53 Kbytes) | ||
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| Manuscript Title: General Hartree-Fock program. | ||
| Authors: C.F. Fischer | ||
| Program title: HF86 | ||
| Catalogue identifier: AATK_v1_0 Distribution format: gz | ||
| Journal reference: Comput. Phys. Commun. 43(1987)355 | ||
| Programming language: Fortran. | ||
| Computer: VAX 11/780. | ||
| Operating system: VMS VERSION 4.4. | ||
| RAM: 526K words | ||
| Word size: 32 | ||
| Keywords: Atomic physics, Structure, Numerical hartree-fock, Bound state, Schrodinger equation, Self-consistent field, Energy level, Spin orbit parameter. | ||
| Classification: 2.1. | ||
Other versions: | ||
| Cat Id | Title | Reference |
| ACQJ_v1_0 | MUTLI-CONFIGURATION HARTREE-FOCK | CPC 1(1969)151 |
| ACRF_v1_0 | MCHF72 | CPC 4(1972)107 |
| ACYA_v1_0 | MCHF77 | CPC 14(1978)145 |
Nature of problem: Numerical non-relativistic Hartree-Fock wavefunctions are determined for atoms in a bound state. These are used to predict a variety of atomic parameters. | ||
Solution method: The self-consistent field method of solution is employed. Two methods of solution of the differential equations are used, each improving only a single function at a time (Comp. Phys. Commun. 15(1977)221), and rotations are introduced explicitly to find an energy stationary with respect to a rotation of the orbital basis. Otherwise the procedures are essentially the same as those in MCHF77 (Comp. Phys. Commun. 14(1978)145). | ||
Restrictions: The configuration may have up to five open shells. | ||
Unusual features: The program is designed for interactive use. Fractional occupation numbers may be used to indicate a linear combination of two configurations differing by one electron. There is no restriction on the l-quantum number. A help facility is available and once the SCF calculation is complete, the user may request the evaluation of a variety of parameters. | ||
Running time: The CPU time on a VAX 11/780 for several cases is as follows: (i) He 1s2s **3S -- 5.95 seconds (ii) Ra (Z=88) 7s**2 ground state -- 3 min and 59 seconds. | ||
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