Unitary-Model-Operator Approach to Nuclear Many-Body Problem. II : Three-Body-Cluster Effects on Properties of ^<16>O : Nuclear Physics
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概要
- 論文の詳細を見る
The nuclear-many-body problem is studied in the frame work of the unitary-model-operator approach. A unitary-transformed Hamiltonian is introduced and given in a cluster expansion from. A theory is formulated to evaluate the three-body-cluster terms. The diagrammatical structure of the three-body-cluster terms is clarified, and the relation between the G-matrix theory and the present approach is discussed. The theory is applied to the calculation of energies of the ground- and one-body states of ^<16>O with the Reid soft-core potential. It is found that the three-body-cluster effects on the properties of ^<16>O and rather small because of a strong cancellation mechanism among various three-body-cluster contributions. It is concluded that the three-body-cluster effects are at most about 2% of the potential energies of the two-body-cluster terms for both of the ground-and one-body states.
- 理論物理学刊行会の論文
- 1986-07-25
著者
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Suzuki Kenji
Department Of Cardiology Kyoto Second Red Cross Hospital
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岡本 良治
九工大工
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Suzuki Kenji
Department Of Applied Physics Osaka University
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Okamoto Ryuji
Department of Cardiology, Mie University School of Medicine
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Okamoto Ryoji
Department Of Physics Faculty Of Engineering Kyushu Institute Of Technology
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Okamoto Ryuji
Department Of Cardiology And Nephrology Mie University Graduate School Of Medicine
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SUZUKI Katsuhiko
Numazu College of Technology
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Suzuki Kenji
Department Of Anesthesia Kitakami Saiseikai Hospital
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