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轴对称奇A核系统的强耦合临界点对称性

安思雨 姜鹤 董文婷 张宇

安思雨, 姜鹤, 董文婷, 张宇. 轴对称奇A核系统的强耦合临界点对称性[J]. 原子核物理评论, 2018, 35(3): 250-256. doi: 10.11804/NuclPhysRev.35.03.250
引用本文: 安思雨, 姜鹤, 董文婷, 张宇. 轴对称奇A核系统的强耦合临界点对称性[J]. 原子核物理评论, 2018, 35(3): 250-256. doi: 10.11804/NuclPhysRev.35.03.250
AN Siyu, JIANG He, DONG Wenting, ZHANG Yu. Strong-coupling Critical Point Symmetries for Axially-symmetric Odd-A Nuclei[J]. Nuclear Physics Review, 2018, 35(3): 250-256. doi: 10.11804/NuclPhysRev.35.03.250
Citation: AN Siyu, JIANG He, DONG Wenting, ZHANG Yu. Strong-coupling Critical Point Symmetries for Axially-symmetric Odd-A Nuclei[J]. Nuclear Physics Review, 2018, 35(3): 250-256. doi: 10.11804/NuclPhysRev.35.03.250

轴对称奇A核系统的强耦合临界点对称性

doi: 10.11804/NuclPhysRev.35.03.250
基金项目: 国家自然科学基金资助项目(11875158,11375005)
详细信息
    作者简介:

    安思雨(1993-),女,辽宁锦州人,硕士研究生,从事原子核结构研究;E-mail:lsphysics_15ansiyu@163.com

    通讯作者: 张宇,E-mail:dlzhangyu_physics@163.com。
  • 中图分类号: O571.42

Strong-coupling Critical Point Symmetries for Axially-symmetric Odd-A Nuclei

Funds: National Natural Science Foundation of China (11875158, 11375005)
  • 摘要: 鉴于临界点对称性方法在描述原子核形状相变中的成功应用,在强耦合方案下对原有描述偶偶核球形到长椭形状相变的临界点对称性模型Xn)(n=3,4,5)进行扩展,据此建立描述轴对称奇A核系统的SXn)临界点对称性。通过对Xn)模型与SXn)模型的转动谱结构进行对比分析,揭示了SXn)临界点模型的动力学结构受模型维数n的影响较小且更接近刚性转子的模型特征,这些模型特征进一步通过检验过渡区核素150,151,152,153Sm以及172,173,174,175Os中的相关转动带结构得到了初步证实。


    In view of the successful application of the methods based on critical point symmetries (CPSs) in nuclear shape phase transitions, the new CPSs named SX(n) are established in this work for axially-symmetric odd-A nuclei through extending the original X(n) CPSs with n=3,4,5, which were used to describe the spherical to prolate shape phase transitions in even-even nuclei, in the strong-coupling scheme. By comparing the spectral structures in between the X(n) and the SX(n) CPSs, it is revealed that the dynamical structures of SX(n) are closer to the rigid rotor and less changed with the model dimension in comparison with X(n). Moreover, these features of SX(n) are preliminarily verified by checking the rotational structures of 150,151,152,153Sm and 172,173,174,175Os nuclei.
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出版历程
  • 收稿日期:  2018-03-02
  • 修回日期:  2018-05-09
  • 刊出日期:  2018-09-20

轴对称奇A核系统的强耦合临界点对称性

doi: 10.11804/NuclPhysRev.35.03.250
    基金项目:  国家自然科学基金资助项目(11875158,11375005)
    作者简介:

    安思雨(1993-),女,辽宁锦州人,硕士研究生,从事原子核结构研究;E-mail:lsphysics_15ansiyu@163.com

    通讯作者: 张宇,E-mail:dlzhangyu_physics@163.com。
  • 中图分类号: O571.42

摘要: 鉴于临界点对称性方法在描述原子核形状相变中的成功应用,在强耦合方案下对原有描述偶偶核球形到长椭形状相变的临界点对称性模型Xn)(n=3,4,5)进行扩展,据此建立描述轴对称奇A核系统的SXn)临界点对称性。通过对Xn)模型与SXn)模型的转动谱结构进行对比分析,揭示了SXn)临界点模型的动力学结构受模型维数n的影响较小且更接近刚性转子的模型特征,这些模型特征进一步通过检验过渡区核素150,151,152,153Sm以及172,173,174,175Os中的相关转动带结构得到了初步证实。


In view of the successful application of the methods based on critical point symmetries (CPSs) in nuclear shape phase transitions, the new CPSs named SX(n) are established in this work for axially-symmetric odd-A nuclei through extending the original X(n) CPSs with n=3,4,5, which were used to describe the spherical to prolate shape phase transitions in even-even nuclei, in the strong-coupling scheme. By comparing the spectral structures in between the X(n) and the SX(n) CPSs, it is revealed that the dynamical structures of SX(n) are closer to the rigid rotor and less changed with the model dimension in comparison with X(n). Moreover, these features of SX(n) are preliminarily verified by checking the rotational structures of 150,151,152,153Sm and 172,173,174,175Os nuclei.

English Abstract

安思雨, 姜鹤, 董文婷, 张宇. 轴对称奇A核系统的强耦合临界点对称性[J]. 原子核物理评论, 2018, 35(3): 250-256. doi: 10.11804/NuclPhysRev.35.03.250
引用本文: 安思雨, 姜鹤, 董文婷, 张宇. 轴对称奇A核系统的强耦合临界点对称性[J]. 原子核物理评论, 2018, 35(3): 250-256. doi: 10.11804/NuclPhysRev.35.03.250
AN Siyu, JIANG He, DONG Wenting, ZHANG Yu. Strong-coupling Critical Point Symmetries for Axially-symmetric Odd-A Nuclei[J]. Nuclear Physics Review, 2018, 35(3): 250-256. doi: 10.11804/NuclPhysRev.35.03.250
Citation: AN Siyu, JIANG He, DONG Wenting, ZHANG Yu. Strong-coupling Critical Point Symmetries for Axially-symmetric Odd-A Nuclei[J]. Nuclear Physics Review, 2018, 35(3): 250-256. doi: 10.11804/NuclPhysRev.35.03.250
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