Study of Multiplicity of Hartree-Fock Solution

  • By means of a generalized three-level solvable model, the self-consistent procedure for solving the Hartree-Fock (HF) equation is studied in detail. It is pointed that some attention should be paid to the multiplicity of the solution. Different criteria for choosing a proper solution are considered and discussed. The reason for the sudden jump of the HF solution in some force-parameter (FP) regions, the stability of the HF solution and the FP dependence of the solution are also investigated.
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Jing Xiaogong, Zhao Guoquan, Yao Yujie, Yang Shande and Wu Shishu. Study of Multiplicity of Hartree-Fock Solution[J]. Chinese Physics C, 1993, 17(S3): 303-309.
Jing Xiaogong, Zhao Guoquan, Yao Yujie, Yang Shande and Wu Shishu. Study of Multiplicity of Hartree-Fock Solution[J]. Chinese Physics C, 1993, 17(S3): 303-309. shu
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Received: 1992-03-24
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Study of Multiplicity of Hartree-Fock Solution

  • Center of Theoretical Physics, Department of Physics, Jilin University, Changchun, Jilin, China

Abstract: By means of a generalized three-level solvable model, the self-consistent procedure for solving the Hartree-Fock (HF) equation is studied in detail. It is pointed that some attention should be paid to the multiplicity of the solution. Different criteria for choosing a proper solution are considered and discussed. The reason for the sudden jump of the HF solution in some force-parameter (FP) regions, the stability of the HF solution and the FP dependence of the solution are also investigated.

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