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Quasi-One-Dimensional Higher-Order Topological Insulators

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arxiv 2005.14710 v1 pith:JAXWO4P6 submitted 2020-05-29 cond-mat.mes-hall cond-mat.mtrl-scicond-mat.str-elcond-mat.supr-con

classification cond-mat.mes-hallcond-mat.mtrl-scicond-mat.str-elcond-mat.supr-con
keywords topologicalsymmetryalphadimerizationshigher-orderindicatorsinsulatorsmaterials
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abstract

Quasi-1D materials Bi$_{4}$X$_{4}$ (X=Br,I) are prototype weak topological insulators (TI) in the $\beta$ phase. For the $\alpha$ phases, recent high-throughput database screening suggests that Bi$_{4}$Br$_{4}$ is a rare higher-order TI (HOTI) whereas Bi$_{4}$I$_{4}$ has trivial symmetry indicators. Here we show that in fact the two $\alpha$ phases are both pristine HOTIs yet with distinct termination-dependent hinge state patterns by performing first-principles calculations, analyzing coupled-edge dimerizations, inspecting surface lattice structures, constructing tight-binding models, and establishing boundary topological invariants. We reveal that the location of inversion center dictates Bi$_{4}$Br$_{4}$ (Bi$_{4}$I$_{4}$) to feature opposite (the same) dimerizations of a surface or intrinsic (bulk or extrinsic) origin at two side cleavage surfaces. We propose a variety of experiments to examine our predictions. Given the superior hinges along atomic chains, the structural transition at room temperature, and the extreme anisotropies in three axes, our results not only imply the possible existence of many topological materials beyond the scope of symmetry indicators but also establish a new TI paradigm and a unique material platform for exploring the interplay of geometry, symmetry, topology, and interaction.

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  1. Signatures of emergent surface states across a displacive topological phase transition in Bi$_4$I$_4$

    cond-mat.str-el 2025-09 conditional novelty 6.0 of 10

    Transport measurements show that the beta phase of Bi4I4 conducts along its side surfaces, that this surface conduction switches off in the alpha phase, and that resistance noise near the transition is consistent with...

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