Half-Magnetic Topological Insulator with Magnetization-Induced Dirac Gap at a Selected Surface

Jia‐Wei Mei, Zhanyang Hao, Yüe Zhao, Cai Liu, Wen Huang, Qihang Liu, Bing Shen, Ke Zhang, Chang Liu, Kai Chen, K. Shimada, Jiayu Li, Xiao‐Ming Ma, Eike F. Schwier, Hongyi Sun, Shiv Kumar, Ruie Lu, Yuan Wang, Mingqiang Gu, Meng Zeng, Yu‐Jie Hao, Jifeng Shao, Wumiti Mansuer, Ke Deng
2021-02-25

SCID:  54.1/zmpf3zzf
Topological magnets are a new family of quantum materials providing great potential to realize emergent phenomena, such as the quantum anomalous Hall effect and the axion-insulator state. Here, we present our discovery that the stoichiometric ferromagnet MnBi 8 Te 13 with natural heterostructure MnBi 2 Te 4 =Bi 2 Te 3 3 is an unprecedented "half-magnetic topological insulator," with the magnetization existing at the MnBi 2 Te 4 surface but not at the opposite surface terminated by triple Bi 2 Te 3 layers. Our angle-resolved photoemission spectroscopy measurements unveil a massive Dirac gap at the MnBi 2 Te 4 surface and a gapless Dirac cone on the other side. Remarkably, the Dirac gap (about 28 meV) at the MnBi 2 Te 4 surface decreases monotonically with increasing temperature and closes right at the Curie temperature, thereby representing the first smoking-gun spectroscopic evidence of a magnetizationinduced topological surface gap among all known magnetic topological materials. We further demonstrate theoretically that the half-magnetic topological insulator is desirable to realize the surface anomalous Hall effect, which serves as direct proof of the general concept of axion electrodynamics in condensed matter systems.
Publication Details
Publication Date
2021-02-25
Journal
Publisher
ISSN
Access Type
Author Information
Authors
Jia‐Wei Mei
Zhanyang Hao
Yüe Zhao
Cai Liu
Wen Huang
Qihang Liu
Bing Shen
Ke Zhang
Chang Liu
Kai Chen
K. Shimada
Jiayu Li
Xiao‐Ming Ma
Eike F. Schwier
Hongyi Sun
Shiv Kumar
Ruie Lu
Yuan Wang
Mingqiang Gu
Meng Zeng
Yu‐Jie Hao
Jifeng Shao
Wumiti Mansuer
Ke Deng
Explore More Research
Use the citation graph to discover related papers and expand your research horizons.
Click any node to explore
Download PDF
100%