Finding the phase diagram of strongly correlated disordered bosons using quantum quenches

被引:1
|
作者
Villa, L. [1 ]
Thomson, S. J. [1 ,2 ]
Sanchez-Palencia, L. [1 ]
机构
[1] IP Paris, Ecole Polytech, CNRS, CPHT, F-91128 Palaiseau, France
[2] PSL Res Univ, Coll France, CNRS, JEIP,USR 3573, 11 Pl Marcelin Berthelot, F-75321 Paris 05, France
关键词
BOSE-HUBBARD MODEL; MATRIX RENORMALIZATION-GROUP; MANY-BODY LOCALIZATION; ANDERSON LOCALIZATION; INSULATOR TRANSITION; GLASS TRANSITION; FERMIONS; SYMMETRY; PHYSICS; ATOMS;
D O I
10.1103/PhysRevA.104.023323
中图分类号
O43 [光学];
学科分类号
070207 ; 0803 ;
摘要
The question of how the low-energy properties of disordered quantum systems may be connected to exotic localization phenomena at high energy is a key open question in the context of quantum glasses and many-body localization. In the preceding Letter [L. Villa, S. J. Thomson, and L. Sanchez-Palencia, preceding Letter, Phys. Rev. A 104, L021301 (2021)] we have shown that key features of the excitation spectrum of a disordered system can be efficiently probed from out-of-equilibrium dynamics following a quantum quench, providing distinctive signatures of the various phases. Here we extend this work by providing a more-in-depth study of the behavior of the quench spectral functions associated with different observables and investigating an extended parameter regime. We provide a detailed introduction to quench spectroscopy for disordered systems and show how spectral properties can be probed using both local operators and two-point correlation functions. We benchmark the technique using the one-dimensional Bose-Hubbard model in the presence of a random external potential, focusing on the low-lying excitations, and demonstrate that quench spectroscopy can distinguish the Mott insulator, superfluid, and Bose glass phases. We then explicitly reconstruct the zero-temperature phase diagram of the disordered Bose-Hubbard at fixed filling using two independent methods, experimentally accessible via both time-of-flight imaging and quantum gas microscopy, respectively, and demonstrate that quench spectroscopy can give valuable insights into the distribution of rare regions within disordered systems.
引用
收藏
页数:17
相关论文
共 50 条
  • [21] Mean-field phase diagram of disordered bosons in a lattice at nonzero temperature
    Krutitsky, K. V.
    Pelster, A.
    Graham, R.
    NEW JOURNAL OF PHYSICS, 2006, 8
  • [22] Mean-field phase diagram of cold lattice bosons in disordered potentials
    Buonsante, P.
    Penna, V.
    Vezzani, A.
    Blakie, P. B.
    PHYSICAL REVIEW A, 2007, 76 (01):
  • [23] Superfluid to normal phase transition in strongly correlated bosons in two and three dimensions
    Carrasquilla, Juan
    Rigol, Marcos
    PHYSICAL REVIEW A, 2012, 86 (04):
  • [24] Thermal Phase Transitions of Strongly Correlated Bosons with Spin-Orbit Coupling
    Hickey, Ciaran
    Paramekanti, Arun
    PHYSICAL REVIEW LETTERS, 2014, 113 (26)
  • [25] Disorder and pseudogap in strongly correlated systems: Phase diagram in the DMFT + Σ approach
    N. A. Kuleeva
    E. Z. Kuchinskii
    Journal of Experimental and Theoretical Physics, 2013, 116 : 1027 - 1035
  • [26] Phase diagram of the strongly correlated Kane-Mele-Hubbard model
    Vaezi, Abolhassan
    Mashkoori, Mahdi
    Hosseini, Mehdi
    PHYSICAL REVIEW B, 2012, 85 (19)
  • [27] Realization of an Excited, Strongly Correlated Quantum Gas Phase
    Haller, Elmar
    Gustavsson, Mattias
    Mark, Manfred J.
    Danzl, Johann G.
    Hart, Russell
    Pupillo, Guido
    Naegerl, Hanns-Christoph
    SCIENCE, 2009, 325 (5945) : 1224 - 1227
  • [28] Pinning quantum phase transition for a Luttinger liquid of strongly interacting bosons
    Elmar Haller
    Russell Hart
    Manfred J. Mark
    Johann G. Danzl
    Lukas Reichsöllner
    Mattias Gustavsson
    Marcello Dalmonte
    Guido Pupillo
    Hanns-Christoph Nägerl
    Nature, 2010, 466 : 597 - 600
  • [29] Pinning quantum phase transition for a Luttinger liquid of strongly interacting bosons
    Haller, Elmar
    Hart, Russell
    Mark, Manfred J.
    Danzl, Johann G.
    Reichsoellner, Lukas
    Gustavsson, Mattias
    Dalmonte, Marcello
    Pupillo, Guido
    Naegerl, Hanns-Christoph
    NATURE, 2010, 466 (7306) : 597 - U1
  • [30] Phase diagram regions deduced for strongly correlated systems via unitary transformation
    Kovacs, Endre
    Gulacsi, Zsolt
    Philosophical Magazine B: Physics of Condensed Matter; Statistical Mechanics, Electronic, Optical and Magnetic Properties, 2001, 81 (03): : 341 - 358