Reformulation of Coupled-Cluster Theory for Many-Fermion System on Similarity-Transformation Theory : Nuclear Physics
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概要
- 論文の詳細を見る
It is shown that the coupled-cluster theory can be interpreted as an application of the similarity-transformation theory for the quantum-mechanical eigenvalue problem. The transformed Hamiltonian H=e^<-T>He^T is introduced with the cluster operator T. The Hamiltonian H is expanded into different clusters according to the number of interacting particles. The n-body part of the cluster operator T is determined from the condition that the n-body part of H should be decoupled between two n-body states with configurations of n occupied and n unoccupied orbits. It is proved that the problem of solving the decoupling equation can be reduced to solving an eigenvalue equation for a subsystem Hamiltonian. It is also proved that there exist one- and two-body subsystem equations with certain one- and two-body average fields such that they determine the one- and two-body parts of the cluster operator and consequently lead to the exact ground-state energy.
- 理論物理学刊行会の論文
- 1992-04-25
著者
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Suzuki Kenji
Department Of Cardiology Kyoto Second Red Cross Hospital
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Suzuki K
Department Of Physics Kyushu Institute Of Technology
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Suzuki Kenji
Department Of Applied Physics Osaka University
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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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SUZUKI Kenji
Department of Physics, Kyushu Institute of Technology
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SUZUKI Kenji
Department of Physics, Faculty of Engineering, Kyushu Institute of Technology
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SUZUKI Katsuo
Department of Electric, Electronics, and Computer Engineering, Waseda University
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SUZUKI Katsuhiko
Department of Physics, Tokyo Metropolitan University
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Suzuki Kenji
Researoh Center for Electron Photon Science,Tohoku University
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