|
|
Programs in Physics & Physical Chemistry |
|
| [Licence| Download | E-mail| New Version Template] aakz_v1_0.gz(10 Kbytes) | ||
|---|---|---|
| Manuscript Title: Frozen core Hartree-Fock program for atomic discrete and continuous states. | ||
| Authors: L.V. Chernysheva, N.A. Cherepkov, V. Radojevic | ||
| Program title: ATOMIC FROZEN CORE HARTREE-FOCK | ||
| Catalogue identifier: AAKZ_v1_0 Distribution format: gz | ||
| Journal reference: Comput. Phys. Commun. 18(1979)87 | ||
| Programming language: Algol. | ||
| Computer: CDC 3600. | ||
| Operating system: SCOPE 6.3. | ||
| RAM: 32K words | ||
| Word size: 48 | ||
| Keywords: Atomic physics, Self-consistent field, Hartree-fock (method), Independent-particle Approximation, Single-particle model, Structure electronic, Atomic models, Off-diagonal energy Parameters, Frozen core, Ground state, Excited state, Single-electron state, Discrete state, Continuous state, Single-configuration, Atomic shell, Nl-(sub)shell, Iteration (iterative process), Many-electron, Correlations, Electron configuration. | ||
| Classification: 2.1. | ||
Subprograms used: | ||
| Cat Id | Title | Reference |
| AAKQ_v1_0 | ATOMIC SCF HARTREE-FOCK | CPC 11(1976)57 |
Nature of problem: The present program calculates the excited state Hartree-Fock (HF) radial wave function of a single-electron in the 'frozen core' (FC) field of other electrons. The radial one-electron wave functions of the 'frozen core' are a soLUtion of the corresponding self-consistent field HF problem. The energy eigenvalue for single-electron discrete (bound) states, or the phase shift for continuous states are also calculated. | ||
Solution method: Being a linear integro-differential equation in FC HF equation is solved by iteratively solving the corresponding inhomogeneous differential equation. The differential equation is solved in the same way as in the self-consistent field HF program. The off-diagonal energy parameters are also determined iteratively, while the phase shift for the continuous state is obtained by integrating the differential equation outwards, beyond the cut-off radius, until the asymptotic behaviour is reached. | ||
Restrictions: It may happen that the present program does not give a solution for certain states for which it is known that some resulting off-diagonal energy parameters are approximatley equal to or greater, in absolute value, than the single-particle energy (i.e. the diagonal energy parameter), as for example, for single-particle state ns in the configuration 1 s squared 2sns (1S). The procedure for evaluation of the off-diagonal parameters does not then converge. | ||
Unusual features: The present program is so designed that the direct results of the self- consistent field HF program, stored on a magnetic tape, are taken for the FC states. The indepenent variable in both programs is x= alpha r + beta 1n r, which has behaviour suitable for both small and large values of the radii r. | ||
Running time: The total running time including compilation on the CDC 3600 computer with all peripherals connected on-line, for the excited state configurations of the nitrogen atom with 700 integration points is: (i) about 25 min for 18 different vd radial functions of the configuration 1s squared 2s squared 2p squared vd(4P) (no evaluations of off-diagonal energy parameters); (ii) about 60 min for 18 different vs radial functions of the configuration 1s squared 2s squared 2p squared vs (4P). | ||
| Disclaimer | ScienceDirect | CPC Journal | CPC | QUB |