$\mbox{Bi}_{1}\mbox{Te}_{1}$: a dual topological insulator
Markus Eschbach, Martin Lanius, Chengwang Niu, Ewa, M{\l}y\'nczak, Pika Gospodari\v{c}, Jens Kellner, Peter, Sch\"uffelgen, Mathias Gehlmann, Sven D\"oring, Elmar Neumann and, Martina Luysberg, Gregor Mussler, Lukasz Plucinski, Markus, Morgenstern, Detlev Gr\"utzmacher

TL;DR
This study combines theory and experiments to demonstrate that Bi1Te1 is a dual topological insulator exhibiting both weak topological and topological crystalline insulator properties, with distinct surface states protected by different symmetries.
Contribution
It provides the first combined theoretical and experimental evidence that Bi1Te1 is a dual topological insulator with coexisting weak and crystalline topological phases.
Findings
Bi1Te1 exhibits a non-trivial $ ext{Z}_2$ topological invariant.
Bi1Te1 has a mirror Chern number of -2.
Surface states are protected by time-reversal and mirror symmetries.
Abstract
A combined theoretical and experimental study reveals evidence for the dual topological insulating character of the stoichiometric natural superlattice phase , being a stack of alternating Bi bilayers and two quintuple layers of . We identify by density functional theory to exhibit a non trivial time-reversal symmetry-driven character of and additionally a mirror-symmetry induced mirror Chern number of , which indicates that is both a weak topological insulator and a topological crystalline insulator. The coexistence of the two phenomena preordains distinct crystal planes to host topological surface states that are protected by the respective symmetries. The surface perpendicular to the stacking direction is the…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
