Quantum Griffiths singularity in three-dimensional MoTiN superconducting films

被引:0
|
作者
Wang, Zi-Xiao [1 ]
Jing, Tian -Yu [1 ]
Han, Zi-Yan [1 ]
Gao, Kuang-Hong [1 ]
Li, Songci [1 ]
Li, Zhi-Qing [1 ]
机构
[1] Tianjin Univ, Dept Phys, Tianjin Key Lab Low Dimens Mat Phys & Preparing Te, Tianjin 300354, Peoples R China
基金
中国国家自然科学基金;
关键词
FERMI-LIQUID BEHAVIOR; INSULATOR TRANSITION; CRITICAL-POINT; PHASE; MON; VACANCIES;
D O I
10.1103/PhysRevB.109.224508
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Quantum Griffiths singularity (QGS) has been experimentally observed in a range of two-dimensional (2D) superconducting systems. Although it is theoretically suggested that the QGS also exists in three-dimensional (3D) superconductors, there is almost no experimental support to the theoretical prediction. In the present paper, we observe the occurrence of QGS in a series of -80-nm-thick Mo0.8Ti0.2Nx (0.84 <= x <= 1.12) superconducting films (with a NaCl structure) near the field-driven superconductor-metal transition (SMT). For each film, the low-temperature magnetoresistance isotherms, measured at magnetic fields being perpendicular or parallel to the film plane, do not cross at a single point but in a wide region. The dynamical critical exponents z nu 1 (for perpendicular field) and z nu 11 (for parallel field) obtained by analyzing the related magnetoresistance isotherms increase with decreasing temperature and tend to diverge as T 0 K. In addition, the corrected resistivities for the perpendicular and parallel field in the vicinity of the SMTs both obey an activated scaling based on the random transverse-field Ising model. Although these films are 3D with respect to the superconductivity, the activated scaling near the SMT for these films is as same as that for 2D superconductors with QGS. The QGS in the 3D Mo0.8Ti0.2Nx superconducting films originates from the slow dynamics of the rare regions in these systems. We also fabricate a -80-nm-thick (Mo0.8Ti0.2)2N1.06 superconducting film with face-centered cubic structure at low nitrogen partial pressure. It is found that the low-temperature magnetoresistance isotherms for the perpendicular (parallel) field cross at a single point and the resistivity data for the perpendicular (parallel) field in the vicinity of the field-induced SMT obey the power-law scaling deduced from the dirty-boson model. Our results provide unambiguous experimental evidence for the existence of QGS in 3D superconductors.
引用
收藏
页数:12
相关论文
共 50 条
  • [32] Contraction algebra and singularity of three-dimensional flopping contraction
    Zheng Hua
    Mathematische Zeitschrift, 2018, 290 : 431 - 443
  • [33] Treatment of a three-dimensional central potential with cubic singularity
    I. A. Assi
    A. J. Sous
    H. Bahlouli
    The European Physical Journal Plus, 136
  • [34] On singularity formation in three-dimensional vortex sheet evolution
    Brady, M
    Pullin, DI
    PHYSICS OF FLUIDS, 1999, 11 (11) : 3198 - 3200
  • [35] Quantum Hall effect in thin films of three-dimensional topological insulators
    Li, Huichao
    Sheng, L.
    Xing, D. Y.
    PHYSICAL REVIEW B, 2011, 84 (03):
  • [36] Suppression of the superconducting transition temperature and magnetic-field-induced quantum critical behavior in three-dimensional polycrystalline niobium films
    Duan, Xiu-Zhi
    He, Zhi-Hao
    SUPERCONDUCTOR SCIENCE & TECHNOLOGY, 2021, 34 (06):
  • [37] Observation of quantum Griffiths singularity and ferromagnetism at the superconducting LaAlO3/SrTiO3(110) interface
    Shen, Shengchun
    Xing, Ying
    Wang, Pengjie
    Liu, Haiwen
    Fu, Hailong
    Zhang, Yangwei
    He, Lin
    Xie, X. C.
    Lin, Xi
    Nie, Jiacai
    Wang, Jian
    PHYSICAL REVIEW B, 2016, 94 (14)
  • [38] Miniaturization of the Superconducting Memory Cell via a Three-Dimensional Nb Nano-superconducting Quantum Interference Device
    Chen, Lei
    Wu, Lili
    Wang, Yue
    Pan, Yinping
    Zhang, Denghui
    Zeng, Junwen
    Liu, Xiaoyu
    Ma, Linxian
    Peng, Wei
    Wang, Yihua
    Ren, Jie
    Wang, Zhen
    ACS NANO, 2020, 14 (09) : 11002 - 11008
  • [39] Fluxon distribution in three-dimensional superconducting networks
    Sato, O
    Kato, M
    PHYSICA C-SUPERCONDUCTIVITY AND ITS APPLICATIONS, 2005, 426 : 74 - 78
  • [40] Freestanding nanostructures for three-dimensional superconducting nanodevices
    Cui, Ajuan
    Li, Wuxia
    Luo, Qiang
    Liu, Zhe
    Gu, Changzhi
    APPLIED PHYSICS LETTERS, 2012, 100 (14)