Quantum Speed Limit of a Two-Level System Interacting with Multiple Bosonic Reservoirs

被引:0
|
作者
Ping-Hui Hu
Gao-Feng Peng
Zhi He
Qiong Wang
机构
[1] Hunan International Economics University,College of Information and Mechatronical Engineering
[2] Changsha Normal University,College of Elementary Education
[3] Hunan University of Arts and Science,College of Mathematics and Physics Science
关键词
Quantum speed limit; Non-Markovian effect; Multiple bosonic reservoirs;
D O I
暂无
中图分类号
学科分类号
摘要
A physical model for a two-level atom simultaneously coupled to multiple Bosonic reservoirs is investigated. The explicit expression of quantum speed limit is obtained. Analysis show that as long as the number of reservoirs satisfies certain conditions, whether it is strong coupling or weak coupling, the system will show a non-Markovian effect. Numerical simulation show that the non-Markovian effect of the system increases with the increase of reservoir number. Further investigation shows that the stronger the non-Markovian effect is, the faster the evolution acceleration of quantum system will be.
引用
收藏
页码:321 / 330
页数:9
相关论文
共 50 条
  • [41] Quantum computer with dipole-dipole interacting two-level systems
    Petrosyan, D
    Kurizki, G
    QUANTUM INFORMATION & COMPUTATION, 2006, 6 (01) : 1 - 15
  • [42] Quantum properties of two-level atoms interacting with nonlinear coherent states
    Yu Wen-Jian
    Wang Ji-Suo
    Liang Bao-Long
    ACTA PHYSICA SINICA, 2012, 61 (06)
  • [43] Protected State Enhanced Quantum Metrology with Interacting Two-Level Ensembles
    Ostermann, Laurin
    Ritsch, Helmut
    Genes, Claudiu
    PHYSICAL REVIEW LETTERS, 2013, 111 (12)
  • [44] Quantum Teleportation and Dense Coding in Multiple Bosonic Reservoirs
    Wang, Yu
    Hu, Ming-Liang
    ENTROPY, 2022, 24 (08)
  • [45] Quantum properties of the binomial state field interacting with a two-level atom
    DaoLai Jiang
    XueZao Ren
    HongLu Cong
    Lei Li
    Science China Physics, Mechanics and Astronomy, 2010, 53 : 864 - 869
  • [46] Generalized quasiclassical ground state for an interacting two-level system
    Englman, R
    Yahalom, A
    PHYSICAL REVIEW B, 2004, 69 (22) : 224302 - 1
  • [47] GROUND STATE ENERGY OF A TWO-LEVEL SYSTEM INTERACTING WITH PHONONS
    Mukhopadhyay, Soma
    Demircioglu, Bengu
    Gandikota, Ramesh
    Chatterjee, Ashok
    INTERNATIONAL JOURNAL OF MODERN PHYSICS B, 2013, 27 (21):
  • [48] Dynamics of a two-level system interacting with a random classical field
    Lesovik, GB
    Lebedev, AV
    Imambekov, AO
    JETP LETTERS, 2002, 75 (09) : 474 - 478
  • [49] Dynamics of a two-level system interacting with a random classical field
    G. B. Lesovik
    A. V. Lebedev
    A. O. Imambekov
    Journal of Experimental and Theoretical Physics Letters, 2002, 75 : 474 - 478
  • [50] Temporal nonlocality of a two-level system interacting with a dephasing environment
    Risako Usui
    Masashi Ban
    Quantum Information Processing, 2020, 19