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《中国物理C》(英文)编辑部
2024年10月30日

THE U(90) DYNAMICAL SYMMETRY IN LIGHT NUCLEI

  • In the IBM4,when s.d.g bosons are presented,the symmetry group of the system is U(90) In this paper,the group chain.U90 U15(sdg)×U6(ST) SU15(sdg)×U6(ST) SU5(sdg)× O6(ST) SO5(dg)×O3(S)×O3(T) O3(dg)×O3(S)×O3(T) O3(J)×O3(T) is discussed,the reduction rules and the typical energy spectra are obtained.An example of a spectrum with this dynamical symmetry is found out,where the even-even nucleus 34S and odd-odd nucleus 34Cl are in one multiplet.
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  • [1] A. Arima and F. Iachello, Ann. Phys., (N. Y) 99(1976), 253; 111(1978), 201; 123 (1979). 468[2] P. Halse, J. P. Elliott and J. A. Evans, Nucl. Phys., A417 (1984), 301.[3] Li Guanghua, Sun Hongzhou and Han Qizhi, Commun: is Theor. Phys., 7(1987), 303.[4] Han Qizhi, Sun Hongzhou and Li Guanghua, Phys. Rev., C35(1987), 786.[5] Chen Xueiun, Zhang Mei, Sun Honezhou and Han Qizhi, Sci. Sin., A25(1982), 834.[6] P. M. Endt and C. Van der Leun, Nucl. Phys., A310(1978), 1.[7] B. H. Wildenthal, J. B. McGrory, E. C. HaIbert and H. D. Graber, Phys. Rev., C4(197I), 1708.[8] Sun Hongzhou M Moshinsky, A. Frank and P. Van Isaeker, Kinam, 5(1983), 135.[9] Wu Huachuan, rhys Lett., 110B(1982), 1.[10] 凌寅生,高能物理与核物理,6(1982),77,
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Get Citation
LI Guang-Hua and HE Hui-Yong. THE U(90) DYNAMICAL SYMMETRY IN LIGHT NUCLEI[J]. Chinese Physics C, 1990, 14(2): 164-170.
LI Guang-Hua and HE Hui-Yong. THE U(90) DYNAMICAL SYMMETRY IN LIGHT NUCLEI[J]. Chinese Physics C, 1990, 14(2): 164-170. shu
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Received: 1900-01-01
Revised: 1900-01-01
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THE U(90) DYNAMICAL SYMMETRY IN LIGHT NUCLEI

    Corresponding author: LI Guang-Hua,
  • Changsha Normal University of Mater Resources and Electric Power

Abstract: In the IBM4,when s.d.g bosons are presented,the symmetry group of the system is U(90) In this paper,the group chain.U90 U15(sdg)×U6(ST) SU15(sdg)×U6(ST) SU5(sdg)× O6(ST) SO5(dg)×O3(S)×O3(T) O3(dg)×O3(S)×O3(T) O3(J)×O3(T) is discussed,the reduction rules and the typical energy spectra are obtained.An example of a spectrum with this dynamical symmetry is found out,where the even-even nucleus 34S and odd-odd nucleus 34Cl are in one multiplet.

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