Classical Many-Body Time Crystals

被引:55
|
作者
Heugel, Toni L. [1 ]
Oscity, Matthias [1 ,3 ]
Eichler, Alexander [2 ]
Zilberberg, Oded [1 ]
Chitra, R. [1 ]
机构
[1] Swiss Fed Inst Technol, Inst Theoret Phys, CH-8093 Zurich, Switzerland
[2] Swiss Fed Inst Technol, Inst Solid State Phys, CH-8093 Zurich, Switzerland
[3] Fachhsch Nordwestschweiz FHNW, CH-5210 Windisch, Switzerland
基金
瑞士国家科学基金会;
关键词
COHERENT ISING MACHINE;
D O I
10.1103/PhysRevLett.123.124301
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
Discrete time crystals are a many-body state of matter where the extensive system's dynamics are slower than the forces acting on it. Nowadays, there is a growing debate regarding the specific properties required to demonstrate such a many-body state, alongside several experimental realizations. In this work, we provide a simple and pedagogical framework by which to obtain many-body time crystals using parametrically coupled resonators. In our analysis, we use classical period-doubling bifurcation theory and present a clear distinction between single-mode time-translation symmetry breaking and a situation where an extensive number of degrees of freedom undergo the transition. We experimentally demonstrate this paradigm using coupled mechanical oscillators, thus providing a clear route for time crystal realizations in real materials.
引用
收藏
页数:6
相关论文
共 50 条
  • [1] Discrete time crystals in many-body quantum chaos
    Nurwantoro, Pekik
    Bomantara, Raditya Weda
    Gong, Jiangbin
    PHYSICAL REVIEW B, 2019, 100 (21)
  • [2] SIMULATION OF CLASSICAL MANY-BODY SYSTEMS
    EGER, M
    AMERICAN JOURNAL OF PHYSICS, 1970, 38 (12) : 1475 - &
  • [3] Quantum versus classical many-body batteries
    Andolina, Gian Marcello
    Keck, Maximilian
    Mari, Andrea
    Giovannetti, Vittorio
    Polini, Marco
    PHYSICAL REVIEW B, 2019, 99 (20)
  • [4] CLASSICAL MANY-BODY THEORY OF DYNAMICAL FLUCTUATIONS
    ENZ, CP
    HELVETICA PHYSICA ACTA, 1975, 48 (01): : 37 - 37
  • [5] Many-Body Synchronization in a Classical Hamiltonian System
    Khasseh, Reyhaneh
    Fazio, Rosario
    Ruffo, Stefano
    Russomanno, Angelo
    PHYSICAL REVIEW LETTERS, 2019, 123 (18)
  • [6] Lyapunov instability of classical many-body systems
    Poschl, H. A.
    Hoover, Wm G.
    THIRD 21COE SYMPOSIUM: ASTROPHYSICS AS INTERDISCIPLINARY SCIENCE, 2006, 31 : 9 - 17
  • [7] Many-body localization in the age of classical computing*
    Sierant, Piotr
    Lewenstein, Maciej
    Scardicchio, Antonello
    Vidmar, Lev
    Zakrzewski, Jakub
    REPORTS ON PROGRESS IN PHYSICS, 2025, 88 (02)
  • [8] Classical many-body chaos with and without quasiparticles
    Bilitewski, Thomas
    Bhattacharjee, Subhro
    Moessner, Roderich
    PHYSICAL REVIEW B, 2021, 103 (17)
  • [9] Classical and quantum algorithms for many-body problems
    Ayral, Thomas
    COMPTES RENDUS PHYSIQUE, 2025, 26
  • [10] On the dynamics of reaction coordinates in classical, time-dependent, many-body processes
    Meyer, Hugues
    Voigtmann, Thomas
    Schilling, Tanja
    JOURNAL OF CHEMICAL PHYSICS, 2019, 150 (17):