Particle-Number-Conserving Approach for Treating Cranking Hamiltonian

Cheng Tansheng; Wu Chongshi; Zeng Jinyan

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2024年10月30日

Chinese Physics C> 1988, Vol. 12> Issue(S3) : 313-320

Particle-Number-Conserving Approach for Treating Cranking Hamiltonian

Beijing University, Beijing

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Abstract：
The particle-number-conserving approach for treating nuclear pairing correlation is extended to treat the eigenvalue problem of the cranking Hamiltonian. Detailed information on the seniority structure and the K-structure of the low-lying bands, and their spin alignments, signature splittings, and pair-transfer matrix elements can be provided in this formalism.

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[17]	Jin Taihao , Zhao Zhengji , Zeng Jinyan . Particle-Number Conserving Calculation of the Bandhead Moments of Inertia of Identical SD Bands. Chinese Physics C, 1994, 18(3): 239-248.
[18]	Jin Taihao , Zhao Zhengji , Zeng Jinyan . Particle-Number Conserving Calculation of the Bandhead Moments of Inertia of Identical SD Bands. Chinese Physics C, 1993, 17(S4): 411-421.
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[20]	CHENG Tan-Sheng , WU Chong-Shi , ZENG Jin-Yan . PARTICLE-NUMBER-CONSERVING APPROACH FOR TREATING CRANKING HAMILTONIAN. Chinese Physics C, 1988, 12(4): 534-540.

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Cheng Tansheng, Wu Chongshi and Zeng Jinyan. Particle-Number-Conserving Approach for Treating Cranking Hamiltonian[J]. Chinese Physics C, 1988, 12(S3): 313-320.

Cheng Tansheng, Wu Chongshi and Zeng Jinyan. Particle-Number-Conserving Approach for Treating Cranking Hamiltonian[J]. Chinese Physics C, 1988, 12(S3): 313-320. shu

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Received: 1986-04-08

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Supported by the fund of the State Committee of Education and the science fund of the Chinese Academy of Sciences

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沈阳化工大学材料科学与工程学院沈阳 110142

Particle-Number-Conserving Approach for Treating Cranking Hamiltonian

Beijing University, Beijing

Received Date: 1986-04-08

Fund Project: Supported by the fund of the State Committee of Education and the science fund of the Chinese Academy of Sciences

Abstract: The particle-number-conserving approach for treating nuclear pairing correlation is extended to treat the eigenvalue problem of the cranking Hamiltonian. Detailed information on the seniority structure and the K-structure of the low-lying bands, and their spin alignments, signature splittings, and pair-transfer matrix elements can be provided in this formalism.