Higher-order topology induced by structural buckling. Issue 8 (9th September 2021)

• Record Type: Journal Article
• Authors: Huang, Huaqing; Liu, Feng
• Is Part Of: National science review. Volume 9:Issue 8(2022)
• Publication Date: 2021-09-09
• Subjects: higher-order topological insulators -- structural buckling -- rotation-reflection symmetry -- buckled honeycomb antimony monolayer; Science -- Periodicals; 505
• DOI: 10.1093/nsr/nwab170
• Languages: English
• ISSNs: 2095-5138

Abstract

Abstract: Higher-order topological insulator (HOTI) states, such as two-dimension (2D) HOTI featured with topologically protected corner modes at the intersection of two gapped crystalline boundaries, have attracted much recent interest. However, the physical mechanism underlying the formation of HOTI states is not fully understood, which has hindered our fundamental understanding and discovery of HOTI materials. Here we propose a mechanistic approach to induce higher-order topological phases via structural buckling of 2D topological crystalline insulators (TCIs). While in-plane mirror symmetry is broken by structural buckling, which destroys the TCI state, the combination of mirror and rotation symmetry is preserved in the buckled system, which gives rise to the HOTI state. We demonstrate that this approach is generally applicable to various 2D lattices with different symmetries and buckling patterns, opening a horizon of possible materials to realize 2D HOTIs. The HOTIs so generated are also shown to be robust against buckling height fluctuation and in-plane displacement. A concrete example is given for the buckled $\beta $ -Sb monolayer from first-principles calculations. Our finding not only enriches our fundamental understanding of higher-order topology, but also opens a new route to discovering HOTI materials. Abstract : An effective approach of structural buckling is proposed to induce higher-order topological phase in various 2D materials with different symmetries and buckling patterns, opening a horizon of possible materials to realize 2D HOTIs.