Nonequilibrium Dynamical Mean-Field Theory for Bosonic Lattice Models

被引:31
作者
Strand, Hugo U. R. [1 ]
Eckstein, Martin [2 ]
Werner, Philipp [1 ]
机构
[1] Univ Fribourg, Dept Phys, CH-1700 Fribourg, Switzerland
[2] Univ Hamburg CFEL, Max Planck Res Dept Struct Dynam, D-22761 Hamburg, Germany
来源
PHYSICAL REVIEW X | 2015年 / 5卷 / 01期
关键词
INSULATOR TRANSITION; INFINITE DIMENSIONS; OPTICAL LATTICES; MOTT INSULATOR; LOCALIZATION; QUENCHES; SYSTEMS; LIGHT;
D O I
10.1103/PhysRevX.5.011038
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
We develop the nonequilibrium extension of bosonic dynamical mean-field theory and a Nambu real-time strong-coupling perturbative impurity solver. In contrast to Gutzwiller mean-field theory and strong-coupling perturbative approaches, nonequilibrium bosonic dynamical mean-field theory captures not only dynamical transitions but also damping and thermalization effects at finite temperature. We apply the formalism to quenches in the Bose-Hubbard model, starting from both the normal and the Bose-condensed phases. Depending on the parameter regime, one observes qualitatively different dynamical properties, such as rapid thermalization, trapping in metastable superfluid or normal states, as well as long-lived or strongly damped amplitude oscillations. We summarize our results in nonequilibrium "phase diagrams" that map out the different dynamical regimes.
引用
收藏
页数:18
相关论文
共 50 条
  • [31] Nonequilibrium dynamical mean-field calculations based on the noncrossing approximation and its generalizations
    Eckstein, Martin
    Werner, Philipp
    PHYSICAL REVIEW B, 2010, 82 (11)
  • [32] Single-site and cellular dynamical mean-field theory of the Anderson-Hubbard model
    Go, Ara
    Jeon, Gun Sang
    JOURNAL OF THE KOREAN PHYSICAL SOCIETY, 2013, 62 (05) : 775 - 780
  • [33] Nonequilibrium Dynamical Mean-Field Theory for the Charge-Density-Wave Phase of the Falicov-Kimball Model
    Matveev, O. P.
    Shvaika, A. M.
    Devereaux, T. P.
    Freericks, J. K.
    JOURNAL OF SUPERCONDUCTIVITY AND NOVEL MAGNETISM, 2016, 29 (03) : 581 - 585
  • [34] Efficient treatment of two-particle vertices in dynamical mean-field theory
    Kunes, Jan
    PHYSICAL REVIEW B, 2011, 83 (08):
  • [35] Cluster solver for dynamical mean-field theory with linear scaling in inverse temperature
    Khatami, E.
    Lee, C. R.
    Bai, Z. J.
    Scalettar, R. T.
    Jarrell, M.
    PHYSICAL REVIEW E, 2010, 81 (05):
  • [36] Quantum critical point revisited by dynamical mean-field theory
    Xu, Wenhu
    Kotliar, Gabriel
    Tsvelik, Alexei M.
    PHYSICAL REVIEW B, 2017, 95 (12)
  • [37] Convergence acceleration and stabilization of dynamical mean-field theory calculations
    Zitko, Rok
    PHYSICAL REVIEW B, 2009, 80 (12)
  • [38] Dielectric Breakdown of Mott Insulators in Dynamical Mean-Field Theory
    Eckstein, Martin
    Oka, Takashi
    Werner, Philipp
    PHYSICAL REVIEW LETTERS, 2010, 105 (14)
  • [39] Dynamical mean-field theory for flat-band ferromagnetism
    Hong-Son Nguyen
    Minh-Tien Tran
    PHYSICAL REVIEW B, 2016, 94 (12)
  • [40] Cluster dynamical mean field theory of quantum phases on a honeycomb lattice
    He, Rong-Qiang
    Lu, Zhong-Yi
    PHYSICAL REVIEW B, 2012, 86 (04):