Two-quasiparticle K isomers within the covariant density functional theory

被引:8
|
作者
Karakatsanis, Konstantinos E. [1 ,2 ]
Lalazissis, G. A. [2 ]
Prassa, V [3 ]
Ring, Peter [4 ]
机构
[1] Univ Zagreb, Fac Sci, Dept Phys, HR-10000 Zagreb, Croatia
[2] Aristotle Univ Thessaloniki, Dept Phys, GR-54124 Thessaloniki, Greece
[3] Univ Thessaly, Sch Sci, Dept Comp Sci & Telecommun, GR-35100 Lamia, Greece
[4] Tech Univ Munich, Dept Phys, D-85747 Garching, Germany
关键词
SELF-CONSISTENT DESCRIPTION; HARTREE-BOGOLIUBOV THEORY; QUASI-PARTICLE STATES; MEAN-FIELD; HEAVY-NUCLEI; BANDS;
D O I
10.1103/PhysRevC.102.034311
中图分类号
O57 [原子核物理学、高能物理学];
学科分类号
070202 ;
摘要
Two-quasiparticle excitations of medium mass nuclei with well-defined axial deformation are studied within the covariant density functional framework. The evolution of high-K isomers is analyzed in a self-consistent axially symmetric relativistic Hartree-Bogoliubov calculation using the blocking approximation. The occurrence of the 6(+) and 8(-) low-energy high-K isomers in the region from Er to Pb (68 <= Z <= 82, 98 <= N <= 112) is evaluated and compared to available data. The importance of the quasiparticle spectrum in the energy evolution of the high-K states is discussed in detail.
引用
收藏
页数:16
相关论文
共 50 条
  • [21] Magnetic and Antimagnetic Rotation in Covariant Density Functional Theory
    Zhao, P. W.
    Liang, H. Z.
    Peng, J.
    Ring, P.
    Zhang, S. Q.
    Meng, J.
    NUCLEAR STRUCTURE AND DYNAMICS '12, 2012, 1491 : 152 - 155
  • [22] Nuclear magnetic moments in covariant density functional theory
    Li, Jian
    Meng, J.
    FRONTIERS OF PHYSICS, 2018, 13 (06)
  • [23] Covariant density functional theory with localized exchange terms
    Zhao, Qiang
    Ren, Zhengxue
    Zhao, Pengwei
    Meng, Jie
    PHYSICAL REVIEW C, 2022, 106 (03)
  • [24] On the way to a microscopic derivation of covariant density functional theory
    Ring, P.
    11TH INTERNATIONAL SPRING SEMINAR ON NUCLEAR PHYSICS: SHELL MODEL AND NUCLEAR STRUCTURE - ACHIEVEMENTS OF THE PAST TWO DECADES, 2015, 580
  • [25] Microscopic description of triaxiality in Ru isotopes with covariant energy density functional theory
    Shi, Z.
    Li, Z. P.
    PHYSICAL REVIEW C, 2018, 97 (03)
  • [26] Impact on the γ-process from the nuclear mass and lifetime in covariant density functional theory
    Meng, J.
    Chen, Y.
    Niu, Z. M.
    Sun, B.
    Zhao, P. W.
    INTERNATIONAL SYMPOSIUM ON EXOTIC NUCLEAR STRUCTURE FROM NUCLEONS (ENSFN 2012), 2013, 445
  • [27] Magnetic moments of odd-A aluminum isotopes in covariant density functional theory
    Li, Jian
    Sun, Wu-Ji
    COMMUNICATIONS IN THEORETICAL PHYSICS, 2020, 72 (05)
  • [28] Optimized Dirac Woods-Saxon basis for covariant density functional theory
    Zhang, K. Y.
    Pan, C.
    Zhang, S. Q.
    PHYSICAL REVIEW C, 2022, 106 (02)
  • [29] Center-of-mass correction and rotational correction in covariant density functional theory
    Li Zhao-Xi
    Li Zhi-Pan
    CHINESE PHYSICS C, 2015, 39 (11)
  • [30] Robustness of the octupole collectivity in 144Ba within the cranking covariant density functional theory in 3D lattice
    Li, Ze-Kai
    Wang, Yuan-Yuan
    NUCLEAR SCIENCE AND TECHNIQUES, 2024, 35 (08)