Quadrupole topological insulators in Ta2M3Te5 (M= Ni, Pd) monolayers
arXiv:2205.05839 · doi:10.1038/s41535-022-00498-8
Abstract
Higher-order topological insulators have been introduced in the precursory Benalcazar-Bernevig-Hughes quadrupole model, but no electronic compound has been proposed to be a quadrupole topological insulator (QTI) yet. In this work, we predict that TaTe ( Pd, Ni) monolayers can be 2D QTIs with second-order topology due to the double-band inversion. A time-reversal-invariant system with two mirror reflections (M and M) can be classified by Stiefel-Whitney numbers () due to the combined symmetry . Using the Wilson loop method, we compute and for TaNiTe, indicating a QTI with . Thus, gapped edge states and localized corner states are obtained. By analyzing atomic band representations, we demonstrate that its unconventional nature with an essential band representation at an empty site, i.e., , is due to the remarkable double-band inversion on Y-. Then, we construct an eight-band quadrupole model with and successfully for electronic materials. These transition-metal compounds of ( = Ta, Nb; = Pd, Ni; = Se, Te) family provide a good platform for realizing the QTI and exploring the interplay between topology and interactions.
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