1. Shubnikov–de Haas oscillation of Bi2Te3topological insulators with cm-scale uniformity
- Author
-
Jui-Fang Chen, Shiu-Ming Huang, Chao-Kuei Lee, Shih-Hsun Yu, Mitch M.C. Chou, Shao-Yu Lin, Hung-Duen Yang, and Cheng-Maw Cheng
- Subjects
Acoustics and Ultrasonics ,Condensed matter physics ,Oscillation ,Chemistry ,Angle-resolved photoemission spectroscopy ,02 engineering and technology ,Landau quantization ,Condensed Matter::Mesoscopic Systems and Quantum Hall Effect ,021001 nanoscience & nanotechnology ,Condensed Matter Physics ,01 natural sciences ,Shubnikov–de Haas effect ,Surfaces, Coatings and Films ,Electronic, Optical and Magnetic Materials ,symbols.namesake ,Dirac fermion ,Geometric phase ,Hall effect ,Topological insulator ,0103 physical sciences ,symbols ,010306 general physics ,0210 nano-technology - Abstract
A topological insulating Bi2Te3 single crystal was successfully grown with good uniformity using a home-made resistance-heated floated zone furnace. The temperature-dependent resistance and Hall voltage confirm that the transport is metallic and the overall carriersareholes. The angle and temperature dependence of the quantum Shubnikov–de Haas oscillation period amplitude suggests that the transport comes from the carriers of surface states. The Berry phase, determined from Landau level diagram, also reveals that the transport carriers are Dirac fermions. In contrast with many previous publications, the transport parameters relating to the surface carriers derived from the relationship of the Lifshitz–Kosevich (LK) theory are consistent with angle resolved photoemission spectroscopy results.
- Published
- 2016