Perfect one-dimensional interface states in a twisted stack of three-dimensional topological insulators

We theoretically study the electronic structure of interface states in twisted stacks of three-dimensional topological insulators. When the center of the surface Dirac cone is located at a midpoint of a side of the Brillouin zone boundary, we find that an array of nearly independent one-dimensional...

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Main Authors: Manato Fujimoto, Takuto Kawakami, Mikito Koshino
Format: Article
Language:English
Published: American Physical Society 2022-12-01
Series:Physical Review Research
Online Access:http://doi.org/10.1103/PhysRevResearch.4.043209
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author Manato Fujimoto
Takuto Kawakami
Mikito Koshino
author_facet Manato Fujimoto
Takuto Kawakami
Mikito Koshino
author_sort Manato Fujimoto
collection DOAJ
description We theoretically study the electronic structure of interface states in twisted stacks of three-dimensional topological insulators. When the center of the surface Dirac cone is located at a midpoint of a side of the Brillouin zone boundary, we find that an array of nearly independent one-dimensional channels is formed by the interface hybridization of the surface states, even when the moiré pattern itself is isotropic. The two counterpropagating channels have opposite spin polarization, and they are robust against scattering by spin-independent impurities. The coupling between the parallel channels can be tuned by the twist angle. The unique one-dimensional states can be understood as effective Landau levels where the twist angle works as a fictitious magnetic field.
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spelling doaj.art-e6182d44cda54fceaa07f01faf4a801f2024-04-12T17:27:14ZengAmerican Physical SocietyPhysical Review Research2643-15642022-12-014404320910.1103/PhysRevResearch.4.043209Perfect one-dimensional interface states in a twisted stack of three-dimensional topological insulatorsManato FujimotoTakuto KawakamiMikito KoshinoWe theoretically study the electronic structure of interface states in twisted stacks of three-dimensional topological insulators. When the center of the surface Dirac cone is located at a midpoint of a side of the Brillouin zone boundary, we find that an array of nearly independent one-dimensional channels is formed by the interface hybridization of the surface states, even when the moiré pattern itself is isotropic. The two counterpropagating channels have opposite spin polarization, and they are robust against scattering by spin-independent impurities. The coupling between the parallel channels can be tuned by the twist angle. The unique one-dimensional states can be understood as effective Landau levels where the twist angle works as a fictitious magnetic field.http://doi.org/10.1103/PhysRevResearch.4.043209
spellingShingle Manato Fujimoto
Takuto Kawakami
Mikito Koshino
Perfect one-dimensional interface states in a twisted stack of three-dimensional topological insulators
Physical Review Research
title Perfect one-dimensional interface states in a twisted stack of three-dimensional topological insulators
title_full Perfect one-dimensional interface states in a twisted stack of three-dimensional topological insulators
title_fullStr Perfect one-dimensional interface states in a twisted stack of three-dimensional topological insulators
title_full_unstemmed Perfect one-dimensional interface states in a twisted stack of three-dimensional topological insulators
title_short Perfect one-dimensional interface states in a twisted stack of three-dimensional topological insulators
title_sort perfect one dimensional interface states in a twisted stack of three dimensional topological insulators
url http://doi.org/10.1103/PhysRevResearch.4.043209
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