Structural and topological phase transitions induced by strain in two-dimensional bismuth

被引:4
|
作者
Lima, Erika N. [1 ]
Schmidt, Tome M. [2 ]
Nunes, R. W. [3 ]
机构
[1] Univ Fed Mato Grosso, Dept Matemat, Rondonopolis, MG, Brazil
[2] Univ Fed Uberlandia, Inst Fis, BR-38400902 Uberlandia, MG, Brazil
[3] Univ Fed Minas Gerais, Dept Fis, ICEx, BR-31270901 Belo Horizonte, MG, Brazil
关键词
topological insulator; topological phase transition; 2D bismuth; ab initio calculations; density functional theory; structural phase transition; EXTENDED DEFECT; INSULATOR; GRAPHENE; STATES;
D O I
10.1088/1361-648X/ab3899
中图分类号
O469 [凝聚态物理学];
学科分类号
070205 ;
摘要
We employ first-principles density-functional calculations to study structural and topological electronic transitions in two-dimensional bismuth layers. Our calculations reveal that a free-standing hexagonal bismuthene phase (the most stable one in the absence of strain) should become thermodinamically unstable against transformation to a putative 'pentaoctite' phase (composed entirely of pentagonal and octagonal rings), under biaxial tensile strain. Moreover, our results indicate that 2D bismuth layers in the pentaoctite phase should undergo a topological electronic phase transition under either a biaxial or uniaxial tensile strain. More specifically, at its equilibrium lattice parameters the pentaoctite lattice is a topologically trivial system with a direct band gap. Strain-induced parity inversion of valence and conduction bands is obtained, and the pentaoctite structure undergoes a transition to a topological-insulator phase at a biaxial tensile strain of 5%. In the case of uniaxial tensile strains, the topological transition happens at a tensile strain of 6% along the armchair direction of the pentaoctite lattice, and at a 5% tensile strain in the zigzag direction. Our study indicates that 2D bismuth layers may prove themselves a rich platform to realize topologically non-trivial 2D materials upon strain engineering.
引用
收藏
页数:7
相关论文
共 50 条
  • [31] Distribution of Fisher zeros in dynamical quantum phase transitions of two-dimensional topological systems
    Sacramento, P. D.
    Yu, Wing Chi
    PHYSICAL REVIEW B, 2024, 109 (13)
  • [32] Curvature-induced phase transitions in two-dimensional polymorphic materials
    Guo, Hanze
    Xu, Qibo
    Xuan, Xiaoyu
    Guo, Wanlin
    Zhang, Zhuhua
    EXTREME MECHANICS LETTERS, 2023, 61
  • [33] Substrate-induced phase transitions in two-dimensional colloidal systems
    Mangold, K
    Bubeck, R
    Leiderer, P
    Bechinger, C
    TRENDS IN COLLOID AND INTERFACE SCIENCE XV, 2001, 118 : 77 - 81
  • [34] Magneto-structural phase transitions and two-dimensional spin waves in graphite
    Gheorghiu, N.
    Ebbing, C. R.
    Haugan, T. J.
    ADVANCES IN CRYOGENIC ENGINEERING - MATERIALS: PROCEEDINGS OF THE INTERNATIONAL CRYOGENIC MATERIALS CONFERENCE, ICMC 2023, 2024, 1302
  • [35] Phase Transitions in Two-Dimensional Incommensurate Systems
    Rocha, J. F. M.
    De Vasconcelos, D. S.
    Ribeiro Filho, A.
    Physica Status Solidi (B): Basic Research, 205 (02):
  • [36] Phase Transitions in a Two-Dimensional Dipole Ferrimagnet
    Karetnikova, I. R.
    Mukhamatchin, K. R.
    Nefedov, I. M.
    Sapozhnikov, M. V.
    Fraerman, A. A.
    Shereshevskii, I. A.
    JOURNAL OF EXPERIMENTAL AND THEORETICAL PHYSICS, 2014, 118 (03) : 432 - 441
  • [37] Nematic phase transitions in two-dimensional systems
    Berche, B
    Paredes, R
    CONDENSED MATTER PHYSICS, 2005, 8 (04) : 723 - 736
  • [38] Diamagnetic phase transitions in two-dimensional conductors
    Bakaleinikov, L. A.
    Gordon, A.
    JOURNAL OF MAGNETISM AND MAGNETIC MATERIALS, 2014, 368 : 281 - 285
  • [39] Topological transitions in two-dimensional lattice models of liquid crystals
    Chamati, H.
    Romano, S.
    PHYSICAL REVIEW E, 2008, 77 (05):
  • [40] Quantum phase transitions in two-dimensional systems
    Shangina, EL
    Dolgopolov, VT
    PHYSICS-USPEKHI, 2003, 46 (08) : 777 - 787