We present a recipe for an electronic two-dimensional (2D) higher order topological insulator (HOTI) on a triangular lattice that can be realized in a large family of materials. The essential ingredient is mirror symmetry breaking, which allows for a finite quadrupole moment and trivial Z2 index. The competition between spin-orbit coupling and the symmetry-breaking terms gives rise to four topologically distinct phases; the HOTI phase appears when symmetry breaking dominates, including in the absence of spin-orbit coupling. We identify triangular monolayer adsorbate systems on the (111) surface of zincblende/diamond type substrates as ideal material platforms and predict the HOTI phase for X = (Al, B, Ga) on SiC.
Eck, P., Fang, Y., Di Sante, D., Sangiovanni, G., Cano, J. (2023). Recipe for higher order topology on the triangular lattice. PHYSICAL REVIEW. B, 107(11), 1-10 [10.1103/physrevb.107.115130].
Recipe for higher order topology on the triangular lattice
Di Sante, Domenico;
2023
Abstract
We present a recipe for an electronic two-dimensional (2D) higher order topological insulator (HOTI) on a triangular lattice that can be realized in a large family of materials. The essential ingredient is mirror symmetry breaking, which allows for a finite quadrupole moment and trivial Z2 index. The competition between spin-orbit coupling and the symmetry-breaking terms gives rise to four topologically distinct phases; the HOTI phase appears when symmetry breaking dominates, including in the absence of spin-orbit coupling. We identify triangular monolayer adsorbate systems on the (111) surface of zincblende/diamond type substrates as ideal material platforms and predict the HOTI phase for X = (Al, B, Ga) on SiC.File | Dimensione | Formato | |
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