Chapter 6. Comparison between Results with the P+QQ Force and with More Complex Residual Force : Part III. Analysis of Low-Lying States in Spherical Odd-Mass Nuclei

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概要

• 論文の詳細を見る
• 理論物理学刊行会の論文
• 1976-01-23

著者

• Kuriyama Atsushi

  Department Of Physics Kyushu University

• Kuriyama Atsushi

  Department Of Physics Kyoto University

• Matsuyanagi Kenichi

  Department Of Physics Graduate School Of Science Kyoto University

• Fuyuki Masahiko

  Department Of Physics Kyoto University

• Suzuki Toru

  Department Of Food Science And Technology Tokyo University Of Marine Science And Technology

• Suzuki Toru

  Institut Fur Kernphysik Kernforschungsanlage Julich

• Suzuki Toru

  Department Of Physics Kyoto University

• Suzuki Toru

  Department Of Cardiology Sakakibara Heart Institute

• Suzuki Toru

  Department Of Biosphere And Environmental Sciences Faculty Of Environment Systems Rakuno Gakuen Univ

• FUYUKI Masahiko

  Department of Physics, Kyoto University : Department of Physics, Osaka University

• FUYUKI Masahiko

  Department of Physics, Kyoto Univeristy

• Suzuki Toru

  Department of Applied Electronics, Faculty of Industrial Science and Technology, Tokyo University of Science, 2641 Yamazaki, Noda, Chiba 278-8510, Japan

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• Microscopic Description of Shape Coexistence Phenomena around ^Se and ^Kr(International Workshop on Nuclear Structure-New Pictures in the Extended Isospin Space(NS07)-)
• Gauge-Invariant Formulation of the Adiabatic Self-Consistent Collective Coordinate Method(Nuclear Physics)
• Effects of Time-Odd Components in Mean Field on Large Amplitude Collective Dynamics (Nuclear Physics)
• Collective Paths Connecting the Oblate and Prolate Shapes in ^Se and ^Kr Suggested by the Adiabatic Self-Consistent Collective Coordinate Method(Nuclear Physics)
• Collective Path Connecting the Oblate and Prolate Local Minima in ^Se
• Application of the Adiabatic Self-Consistent Collective Coordinate Method to a Solvable Model of Prolate-Oblate Shape Coexistence(Nuclear Physics)
• Diabatic Mean-Field Description of Rotational Bands in Terms of the Selfconsistent Collective Coordinate Method
• Adiabatic Selfconsistent Collective Coordinate Method for Large Amplitude Collective Motion in Nuclei with Pairing Correlations
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