Discussion on the geometric phase for an open two-level system in the cosmic string spacetime with torsion

被引:6
|
作者
Wang, Zhi [1 ]
Xu, Chang [1 ]
机构
[1] Nanjing Univ, Dept Phys, Nanjing 210093, Jiangsu, Peoples R China
基金
对外科技合作项目(国际科技项目); 中国国家自然科学基金;
关键词
LANDAU-LEVELS; SPINNING STRINGS; STATES;
D O I
10.1209/0295-5075/126/50005
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
We investigate the geometric phase for a two-level atom interacting with massless scalar field in the background spacetime of a cosmic string with torsion in the framework of open quantum systems. We show that the geometric phase depends on not only the inherent properties of this atom but also on the topological properties of the background spacetime. The correction to the geometric phase of the atom derives from a composite effect of the cosmic string and screw dislocation associated with the curvature and torsion, respectively. The numerical results of the correction to the geometric phase are also present. It is seen that the modification of the phase oscillates around zero and the amplitude of the correction decreases gradually, with the increase of the distance r between the atom and line defects. When the atom gets close to the line defects, the correction will increase significantly but finally tend to a finite value. The behavior of the geometric phase with the variation of the atomic position in three different types of topological defect spacetimes, i.e., the cosmic string spacetime, screw dislocation spacetime and cosmic string spacetime with torsion, are also shown. We note that the geometric phase in the case of cosmic string spacetime is different from that of other two spacetimes, which suggests that the presence of torsion can significantly affect the geometric phase of the atom, especially in the region near the topological defects. In addition, the geometric phase for the two-level atom which results from the thermal fluctuation of the thermal bath is studied. It is shown that the geometric phase increases with the growth of the temperature T. Copyright (C) EPLA, 2019
引用
收藏
页数:7
相关论文
共 50 条
  • [31] Stokes phase and geometrical phase in a driven two-level system
    Kayanuma, Y
    [J]. PHYSICAL REVIEW A, 1997, 55 (04): : R2495 - R2498
  • [32] Geometric quantum phases from Lorentz symmetry breaking effects in the cosmic string spacetime
    Belich, H.
    Bakke, K.
    [J]. PHYSICAL REVIEW D, 2014, 90 (02)
  • [33] Boundary-induced effect encoded in the corrections to the geometric phase acquired by a bipartite two-level system
    Viotti, Ludmila
    Lombardo, Fernando C.
    Villar, Paula, I
    [J]. PHYSICAL REVIEW A, 2020, 101 (03)
  • [34] Electromagnetically induced gratings in a degenerate open two-level system
    Cardoso, GC
    Tabosa, JWR
    [J]. PHYSICAL REVIEW A, 2002, 65 (03): : 7
  • [35] Berry phase in a generalized nonlinear two-level system
    刘继兵
    李家华
    宋佩君
    李伟斌
    [J]. Chinese Physics B, 2008, 17 (01) : 38 - 42
  • [36] Coherence and squeezing of a two-level system with a phase jump
    Berrada, K.
    Eleuch, H.
    [J]. LASER PHYSICS, 2019, 29 (07)
  • [37] Berry phase in a generalized nonlinear two-level system
    Liu Ji-Bing
    Li Jia-Hua
    Song Pei-Jun
    Li Wei-Bin
    [J]. CHINESE PHYSICS B, 2008, 17 (01) : 38 - 42
  • [38] Liouvillian exceptional points of an open driven two-level system
    Seshadri, Nikhil
    Li, Anqi
    Galperin, Michael
    [J]. JOURNAL OF CHEMICAL PHYSICS, 2024, 160 (04):
  • [39] The geometric phase of a two-level atom in a narrow-bandwidth squeezed vacuum
    Obada, A. -S. F.
    Abdel-Khalek, S.
    Abo-Kahla, D. A. M.
    [J]. OPTIK, 2014, 125 (20): : 6335 - 6339
  • [40] Geometric driving of two-level quantum systems
    Ying, Zu-Jian
    Gentile, Paola
    Pablo Baltanas, Jose
    Frustaglia, Diego
    Ortix, Carmine
    Cuoco, Mario
    [J]. PHYSICAL REVIEW RESEARCH, 2020, 2 (02):