Electronic Lieb lattice signatures embedded in two-dimensional polymers with a square lattice

被引:3
|
作者
Zhang, Yingying [1 ,2 ,3 ]
Zhao, Shuangjie [1 ]
Polozij, Miroslav [1 ,2 ,3 ]
Heine, Thomas [1 ,2 ,3 ,4 ,5 ]
机构
[1] Tech Univ Dresden, Chair Theoret Chem, Bergstr 66, D-01069 Dresden, Germany
[2] Helmholtz Zentrum Dresden Rossendorf HZDR, Bautzner Landstr 400, D-01328 Dresden, Germany
[3] Ctr Adv Syst Understanding CASUS, Untermarkt 20, D-02826 Gorlitz, Germany
[4] Yonsei Univ, Dept Chem, Seoul 03722, South Korea
[5] Yonsei Univ, Ibs Nanomed, Seoul 120749, South Korea
关键词
FLAT-BAND; GRAPHENE; SUPERCONDUCTIVITY;
D O I
10.1039/d3sc06367d
中图分类号
O6 [化学];
学科分类号
0703 ;
摘要
Exotic band features, such as Dirac cones and flat bands, arise directly from the lattice symmetry of materials. The Lieb lattice is one of the most intriguing topologies, because it possesses both Dirac cones and flat bands which intersect at the Fermi level. However, the synthesis of Lieb lattice materials remains a challenging task. Here, we explore two-dimensional polymers (2DPs) derived from zinc-phthalocyanine (ZnPc) building blocks with a square lattice (sql) as potential electronic Lieb lattice materials. By systematically varying the linker length (ZnPc-xP), we found that some ZnPc-xP exhibit a characteristic Lieb lattice band structure. Interestingly though, fes bands are also observed in ZnPc-xP. The coexistence of fes and Lieb in sql 2DPs challenges the conventional perception of the structure-electronic structure relationship. In addition, we show that manipulation of the Fermi level, achieved by electron removal or atom substitution, effectively preserves the unique characteristics of Lieb bands. The Lieb Dirac bands of ZnPc-4P shows a non-zero Chern number. Our discoveries provide a fresh perspective on 2DPs and redefine the search for Lieb lattice materials into a well-defined chemical synthesis task.
引用
收藏
页码:5757 / 5763
页数:7
相关论文
共 50 条
  • [31] Magnetic entropy change in a two-dimensional antiferromagnetic square lattice
    Gencer, H.
    INTERNATIONAL JOURNAL OF MODERN PHYSICS B, 2006, 20 (18): : 2527 - 2536
  • [32] Spin superconductivity in the frustrated two-dimensional antiferromagnet in the square lattice
    Lima, L. S.
    JOURNAL OF MAGNETISM AND MAGNETIC MATERIALS, 2017, 423 : 51 - 56
  • [33] Decomposition of the Fock space in two-dimensional square lattice systems
    Kim, B.
    Chung, M. H.
    Kwon, J. H.
    LETTERS IN MATHEMATICAL PHYSICS, 2006, 78 (01) : 73 - 88
  • [34] Harmonically trapped dipolar fermions in a two-dimensional square lattice
    Gadsbolle, Anne-Louise
    Bruun, G. M.
    PHYSICAL REVIEW A, 2012, 85 (02):
  • [35] Decomposition of the Fock Space in Two-Dimensional Square Lattice Systems
    B. Kim
    M. H. Chung
    J. H. Kwon
    Letters in Mathematical Physics, 2006, 78 : 73 - 88
  • [36] Area Distribution of Two-Dimensional Random Walks on a Square Lattice
    Stefan Mashkevich
    Stéphane Ouvry
    Journal of Statistical Physics, 2009, 137 : 71 - 78
  • [37] THE COMPLEXITY OF QUANTUM SPIN SYSTEMS ON A TWO-DIMENSIONAL SQUARE LATTICE
    Oliveira, Roberto
    Terhal, Barbara M.
    QUANTUM INFORMATION & COMPUTATION, 2008, 8 (10) : 900 - 924
  • [38] Symmetries of Vortex Lattice Solutions of the Bogoliubov–de Gennes Equation in a Two-Dimensional Square Lattice
    Masa-aki Ozaki
    Akira Goto
    Yoshiki Hori
    Journal of Superconductivity, 1999, 12 : 575 - 578
  • [39] Robustness of flat band superconductivity against disorder in a two-dimensional Lieb lattice model
    Bouzerar, G.
    Thumin, M.
    PHYSICAL REVIEW B, 2025, 111 (02)
  • [40] Tunable exciton-polariton condensation in a two-dimensional Lieb lattice at room temperature
    Scafirimuto, Fabio
    Urbonas, Darius
    Becker, Michael A.
    Scherf, Ullrich
    Mahrt, Rainer F.
    Stoeferle, Thilo
    COMMUNICATIONS PHYSICS, 2021, 4 (01)