Magnetic-flux tunable electronic transport through domain walls in a three-dimensional second-order topological insulator
Zhe Hou, Ai-Min Guo

TL;DR
This paper explores magnetic-flux controlled electronic transport in second-order topological insulators, revealing Aharonov-Bohm oscillations and Fabry-Pérot interference effects in domain wall configurations.
Contribution
It demonstrates magnetic flux tuning of topological hinge states and introduces a phenomenological model explaining observed quantum interference phenomena.
Findings
Perfect sinusoidal Aharonov-Bohm oscillations in conductance due to magnetic flux.
Constructive and destructive interference explained by $$-spin rotation of hinge states.
Detection of topological hinge states via flux-tuned conductance oscillations.
Abstract
The three-dimensional (3D) topological insulators (TIs), hosting topologically protected helical surface states, can be promoted into second-order TIs when a diagonal Zeeman term, typical of magnetic doping, is introduced. The latter hosts exotic chiral one-dimensional (1D) topological hinge states (THSs). In this paper, we investigate the electronic transport of THSs through a magnetic domain wall (DW) in a 3D TI nanowire. Due to the sign reversal of the out-of-plane magnetization across the DW, four 1D topological boundary states, residing on the edge of the DW, arise and form an enclosed loop mediating the counterpropagating THSs. By applying a uniform magnetic field parallel to the nanowire, we obtain a perfect sinusoidal Aharonov-Bohm oscillation in the two-terminal conductance , formulated by , with the magnetic…
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