Mapping the Dirac fermions in intrinsic antiferromagnetic topological insulators (MnBi$_2$Te$_4$)(Bi$_2$Te$_3$)$_n$ (n=0, 1)
Zuowei Liang, Mengzhu Shi, Qiang Zhang, Simin Nie, J.-J. Ying, J. -F., He, Tao Wu, Zhijun Wang, Zhenyu Wang, X. -H. Chen

TL;DR
This study uses scanning tunneling microscopy to image and analyze the surface Dirac fermions in MnBi$_2$Te$_4$ and MnBi$_4$Te$_7$, revealing their topological nature and the impact of native defects on their electronic properties.
Contribution
It provides direct imaging and characterization of Dirac surface states in magnetic topological insulators, highlighting the role of defects in their electronic behavior.
Findings
Confirmed the topological nature of surface states through quasiparticle interference patterns.
Identified native defects that create resonance states near the Dirac point.
Highlighted the importance of defect regulation for realizing exotic topological states at higher temperatures.
Abstract
Topological surface states with intrinsic magnetic ordering in the MnBiTe(BiTe) compounds have been predicted to host rich topological phenomena including quantized anomalous Hall effect and axion insulator state. Here we use scanning tunneling microscopy to image the surface Dirac fermions in MnBiTe and MnBiTe. We have determined the energy dispersion and helical spin texture of the surface states through quasiparticle interference patterns far above Dirac energy, which confirms its topological nature. Approaching the Dirac point, the native defects in the MnBiTe septuple layer give rise to resonance states which extend spatially and potentially hinder the detection of a mass gap in the spectra. Our results demonstrate that regulating defects is essential to realize exotic topological states at higher temperatures in these compounds.
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.
