Fragility of time-reversal symmetry protected topological phases

被引:32
|
作者
McGinley, Max [1 ]
Cooper, Nigel R. [1 ]
机构
[1] Univ Cambridge, Cavendish Lab, TCM Grp, Cambridge, England
基金
英国工程与自然科学研究理事会;
关键词
QUANTUM; DISSIPATION; INSULATOR; SOLITONS;
D O I
10.1038/s41567-020-0956-z
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
The second law of thermodynamics points to the existence of an 'arrow of time', along which entropy only increases. This arises despite the time-reversal symmetry (TRS) of the microscopic laws of nature. Within quantum theory, TRS underpins many interesting phenomena, most notably topological insulators(1-4)and the Haldane phase of quantum magnets(5,6). Here, we demonstrate that such TRS-protected effects are fundamentally unstable against coupling to an environment. Irrespective of the microscopic symmetries, interactions between a quantum system and its surroundings facilitate processes that would be forbidden by TRS in an isolated system. This leads not only to entanglement entropy production and the emergence of macroscopic irreversibility(7-9), but also to the demise of TRS-protected phenomena, including those associated with certain symmetry-protected topological phases. Our results highlight the enigmatic nature of TRS in quantum mechanics and elucidate potential challenges in utilizing topological systems for quantum technologies. When a quantum system couples with its surroundings, macroscopic irreversibility emerges even though the microscopic Hamiltonian is itself time-reversal symmetric, causing the phenomena associated with certain symmetry-protected topological phases to be unstable.
引用
收藏
页码:1181 / 1183
页数:5
相关论文
共 50 条
  • [31] Unveiling a crystalline topological insulator in a Weyl semimetal with time-reversal symmetry
    Arrachea, Liliana
    Aligia, Armando A.
    PHYSICAL REVIEW B, 2014, 90 (12)
  • [32] Humean time-reversal symmetry
    Lopez, Cristian
    Esfeld, Michael
    SYNTHESE, 2023, 202 (02)
  • [33] Broken time-reversal symmetry in the topological superconductor UPt3
    K. E. Avers
    W. J. Gannon
    S. J. Kuhn
    W. P. Halperin
    J. A. Sauls
    L. DeBeer-Schmitt
    C. D. Dewhurst
    J. Gavilano
    G. Nagy
    U. Gasser
    M. R. Eskildsen
    Nature Physics, 2020, 16 : 531 - 535
  • [34] Anomaly indicators for topological orders with U(1) and time-reversal symmetry
    Lapa, Matthew F.
    Levin, Michael
    PHYSICAL REVIEW B, 2019, 100 (16)
  • [35] A NOTE ON TIME-REVERSAL SYMMETRY
    GIRARD, R
    KROGER, H
    CANADIAN JOURNAL OF PHYSICS, 1985, 63 (08) : 1128 - 1131
  • [36] On time-reversal anomaly of 2+1d topological phases
    Tachikawa, Yuji
    Yonekura, Kazuya
    PROGRESS OF THEORETICAL AND EXPERIMENTAL PHYSICS, 2017, 2017 (03):
  • [37] Noninvertible Time-Reversal Symmetry
    Choi, Yichul
    Lam, Ho Tat
    Shao, Shu-Heng
    PHYSICAL REVIEW LETTERS, 2023, 130 (13)
  • [38] Time-reversal symmetry in optics
    Leuchs, G.
    Sondermann, M.
    PHYSICA SCRIPTA, 2012, 85 (05)
  • [39] TIME-REVERSAL SYMMETRY OF FLUCTUATIONS
    POMEAU, Y
    JOURNAL DE PHYSIQUE, 1982, 43 (06): : 859 - 867
  • [40] Time-reversal symmetry breaking?
    Borisenko, SV
    Kordyuk, AA
    Koitzsch, A
    Knupfer, M
    Fink, J
    Berger, H
    Lin, CT
    NATURE, 2004, 431 (7004) : 1 - 2