HOME    |    BROWSE    |    SEARCH    |    SUBSCRIPTION   |    SUBMISSION    |    REGISTRATION

Quick Search:
Author: Title/Abstract: Vol./No: Page:
PTP Online Top > Volume 76 (1986) > Number 1
| Next Article >

Prog. Theor. Phys. Vol. 76 No. 1 (1986) pp. 93-114

[ Full Text PDF : FREE ACCESS (1131K) ]

Microscopic Description of Anharmonic Gamma-Vibrations by Means of the Selfconsistent-Collective-Coordinate Method. II

Masayuki Matsuo and Kenichi Matsuyanagi

Department of Physics, Kyoto University, Kyoto 606

(Received January 25, 1986)

Abstract:

Microscopic structures of the mode-mode couplings between the RPA γ vibrations and the other Kπ=0+ and ±4+ modes, which are incorporated in the fourth-order collective Hamiltonian for anharmonic γ vibrations, are analysed in detail. The conditions of the subshell structure of the Nilsson orbits near the Fermi surface for enhancement of these mode-mode couplings are clarified. It is predicted that the properties of the double γ vibrational states with Kπ=0+ are especially sensitive to the dynamical anharmonicity effects arising from the mode-mode couplings. Numerical examples are presented for 164,166,168Er.


URL : http://ptp.ipap.jp/link?PTP/76/93/
DOI : 10.1143/PTP.76.93

[ Full Text PDF : FREE ACCESS (1131K) ] Citation:

References:

  1. M. Matsuo and K. Matsuyanagi, Prog. Theor. Phys. 74 (1985), 1227[PTP].
  2. T. Marumori, T. Maskawa, F. Sakata and A. Kuriyama, Prog. Theor. Phys. 64 (1980), 1294[PTP].
  3. A. Bohr and B. R. Mottelson, Physica Scripta 25 (1982), 28.
  4. T. S. Dumitrescu and I. Hamamoto, Nucl. Phys. A383 (1982), 205[Elsevier].
  5. A. Bohr and B. R. Mottelson, Nuclear Structure, Vol. II (Benjamin, 1975).
  6. M. Matsuo, Y. R. Shimizu and K. Matsuyanagi, Proc. of the Niels Bohr Centennial Conference on Nuclear Structure, Copenhagen, 1985, ed. R. Broglia, G. Hageman and B. Herskind (North-Holland, 1985), p. 161.
  7. T. Marumori, K. Takada and F. Sakata, Prog. Theor. Phys. Suppl. No. 71 (1981), 1[PTP].
  8. D. R. Bes, Prog. Theor. Phys. Suppl. Nos. 74 & 75 (1983), 1[PTP].
  9. M. Matsuo, Genshikaku Kenkyu (in Japanese) 31 (1985), 45.
  10. F. Sakata, S. Iwasaki, T. Marumori and K. Takada, Z. Phys. A286 (1978), 195.
    S. Iwasaki, T. Marumori, F. Sakata and K. Takada, Prog. Theor. Phys. 56 (1976), 1140[PTP].
  11. T. Kishimoto and T. Tamura, Nucl. Phys. A270 (1976), 317[Elsevier].
  12. F. Sakata, T. Marumori, K. Muramatsu and Y. Hashimoto, Prog. Theor. Phys. 74 (1985), 51[PTP].
  13. T. Kishimoto, Proc. 1980 RCNP Int. Symp. Highly Excited States in Nuclear Reactions, Osaka, p. 145.
  14. E. R. Marshalek, Phys. Rev. C29 (1984), 640[APS].

Citing Article(s) :

  1. Journal of the Physical Society of Japan 80 (2011) 044201 (5 pages) :
    Study of the Multiphonon γ-Vibrational Bands in Even–Even 176–190Pt Isotopes
    Xuzhong Kang, Shuifa Shen, Jianzhong Gu, Yupeng Yan, Xiaoguang Wu, Lihua Zhu, Shiwei Yan, and Tingdun Wen
  2. Progress of Theoretical Physics Vol. 76 No. 2 (1986) pp. 372-386 :
    Treatment of Nucleon-Number Conservation in the Selfconsistent Collective-Coordinate Method
    Masayuki Matsuo
  3. Progress of Theoretical Physics Vol. 77 No. 5 (1987) pp. 1192-1208 :
    Non-Unitary Realization of the Selfconsistent Collective-Coordinate Method
    Yoshifumi R. Shimizu and Kenjiro Takada
  4. Progress of Theoretical Physics Vol. 78 No. 3 (1987) pp. 591-608 :
    Microscopic Description of Anharmonic Gamma-Vibrations by Means of the Selfconsistent-Collective-Coordinate Method. III
    Masayuki Matsuo and Kenichi Matsuyanagai
  5. Progress of Theoretical Physics Vol. 78 No. 6 (1987) pp. 1351-1363 :
    Extraction of a Collective Submanifold for the Hénon-Heiles System
    Kunio Takabayashi
  6. Progress of Theoretical Physics Vol. 81 No. 3 (1989) pp. 690-705 :
    Analysis of Collective-Noncollective Couplings in a Degenerate Many j-Shell Model
    Hirokazu Aiba and Kenichi Matsuyanagi
  7. Progress of Theoretical Physics Vol. 83 No. 3 (1990) pp. 358-362 :
    A Microscopic Description of Two-Phonon States in Ru Isotopes by Means of the Selfconsistent-Collective-Coordinate Method
    Hirokazu Aiba
  8. Progress of Theoretical Physics Vol. 84 No. 5 (1990) pp. 908-930 :
    Microscopic Description of Two-Phonon States in Ru and Se Isotopes by Means of the Selfconsistent-Collective-Coordinate Method
    Hirokazu Aiba
  9. Progress of Theoretical Physics Vol. 85 No. 2 (1991) pp. 281-303 :
    Diabatic Approach to Shape Coexistence Phenomena in Semi-Magic Nuclei. I
    Takahiro Fukui, Masayuki Matsuo and Kenichi Matsuyanagi
  10. Progress of Theoretical Physics Vol. 110 No. 1 (2003) pp. 65-91 :
    Application of the Adiabatic Self-Consistent Collective Coordinate Method to a Solvable Model of Prolate-Oblate Shape Coexistence
    Masato Kobayasi, Takashi Nakatsukasa, Masayuki Matsuo and Kenichi Matsuyanagi
  11. Progress of Theoretical Physics Vol. 113 No. 1 (2005) pp. 129-152 :
    Collective Paths Connecting the Oblate and Prolate Shapes in 68Se and 72Kr Suggested by the Adiabatic Self-Consistent Collective Coordinate Method
    Masato Kobayasi, Takashi Nakatsukasa, Masayuki Matsuo and Kenichi Matsuyanagi
  12. Progress of Theoretical Physics Vol. 115 No. 3 (2006) pp. 567-599 :
    Effects of Time-Odd Components in Mean Field on Large Amplitude Collective Dynamics
    Nobuo Hinohara, Takashi Nakatsukasa, Masayuki Matsuo and Kenichi Matsuyanagi
  13. Progress of Theoretical Physics Vol. 117 No. 3 (2007) pp. 451-478 :
    Gauge-Invariant Formulation of the Adiabatic Self-Consistent Collective Coordinate Method
    Nobuo Hinohara, Takashi Nakatsukasa, Masayuki Matsuo and Kenichi Matsuyanagi
  14. Progress of Theoretical Physics Vol. 119 No. 1 (2008) pp. 59-101 :
    Microscopic Derivation of Collective Hamiltonian by Means of the Adiabatic Self-Consistent Collective Coordinate Method
    Nobuo Hinohara, Takashi Nakatsukasa, Masayuki Matsuo and Kenichi Matsuyanagi
  15. Progress of Theoretical Physics Supplement No.93 (1987) pp. 1-175 :
    Time-Dependent Hartree-Fock Method and Its Extension
    Masatoshi Yamamura and Atsushi Kuriyama
  16. Progress of Theoretical Physics Supplement No.141 (2001) pp. 285-327 :
    Diabatic Mean-Field Description of Rotational Bands in Terms of the Selfconsistent Collective Coordinate Method
    Yoshifumi R. Shimizu and Kenichi Matsuyanagi

[PTP HOME] [BROWSE] [SEARCH] [SUBSCRIPTION] [SUBMISSION] [REGISTRATION]

Copyright © Progress of Theoretical Physics 2013 All rights reserved.