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Prog. Theor. Phys. Vol. 70 No. 1 (1983) pp. 144-162
An Extension of the Rotating Shell Model and Its Application to 164Er
Yoshifumi R. Shimizu and
Kenichi Matsuyanagi
Deartment of Physics, Kyoto University, Kyoto 606
(Received October 20, 1982)
Abstract:
We develop an RPA approach based on rotating potentials as an extension of the rotating shell model of nuclear high-spin states. The RPA formalism is applied to the positive-parity yrast spectrum of 164Er. Properties at high spin of the pairing potentials and of the γ-vibrational bands are analyzed as functions of the rotational frequency. The result of calculation indicates an onset in the s-band of instability toward triaxial deformation.
URL :
http://ptp.ipap.jp/link?PTP/70/144/
DOI : 10.1143/PTP.70.144
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Citing Article(s) :
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Progress of Theoretical Physics Vol. 70 No. 1 (1983) pp. 319-321
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Residual Interactions between Aligned Quasiparticles and Pairing Deformation Changes in 165,166Yb and 164Er
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Yoshifumi R. Shimizu and Kenichi Matsuyanagi
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Progress of Theoretical Physics Vol. 71 No. 5 (1984) pp. 960-972
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Incipient Triaxial Deformations of the Rotation-Aligned Bands
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Yoshifumi R. Shimizu and Kenichi Matsuyanagi
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Progress of Theoretical Physics Vol. 72 No. 4 (1984) pp. 799-812
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Interplay of Gamma-Vibrations and Aligned-Quasiparticles at High-Spin Yrast Region
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Yoshifumi R. Shimizu and Kenichi Matsuyanagi
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Progress of Theoretical Physics Vol. 72 No. 5 (1984) pp. 1017-1035
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Monopole and Quadrupole Giant Resonances in Rotating Triaxially Deformed Nuclei
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Yoshifumi R. Shimizu and Kenichi Matsuyanagi
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Progress of Theoretical Physics Vol. 74 No. 6 (1985) pp. 1346-1348
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Diabatic Quasiparticle Representation for Rotating Shell Model
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Progress of Theoretical Physics Vol. 75 No. 5 (1986) pp. 1161-1175
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Signature Dependence of M1 and E2 Transitions in Rotating Triaxial Odd-A Nuclei
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Quasiparticle-Vibration Couplings in Rotating Triaxial Odd-A Nuclei
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Progress of Theoretical Physics Vol. 92 No. 3 (1994) pp. 535-543
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Comparison of Strengths of the Quadrupole Pairing Force in the Angular-Momentum Expansion of the Rotational Energy
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Nonlinear Dynamics of Nuclear Collective Motion
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