1. Surface States Transport in Topological Insulator $$\mathrm{Bi}_{0.83}\mathrm{Sb}_{0.17}$$ Nanowires.
- Author
-
Konopko, L., Nikolaeva, A., Huber, T., and Ansermet, J.-P.
- Subjects
- *
TOPOLOGICAL insulators , *SURFACE states , *NANOWIRES , *LOW temperatures , *SEMICONDUCTORS , *MAGNETORESISTANCE - Abstract
We investigate the transport properties of topological insulator (TI) $$\mathrm {Bi}_{0.83}\mathrm {Sb}_{0.17}$$ nanowires. Single-crystal nanowire samples with diameters ranging from 75 nm to 1.1 $$\mu $$ m are prepared using high frequency liquid phase casting in a glass capillary; cylindrical single crystals with (10 $$\bar{1}$$ 1) orientation along the wire axis are produced. $$\mathrm {Bi}_{0.83}\mathrm {Sb}_{0.17}$$ is a narrow-gap semiconductor with an energy gap at the L point of the Brillouin zone, $$\Delta E = 21$$ meV. The resistance of the samples increases with decreasing temperature, but a decrease in resistance is observed at low temperatures. This effect is a clear manifestation of TI properties (i.e., the presence of a highly conducting zone on the TI surface). When the diameter of the nanowire decreases, the energy gap $$\Delta E$$ grows as 1 / d (for diameter $$d = 1.1 \upmu $$ m and $$d =75$$ nm $$\Delta E = 21$$ and 45 meV, respectively), which proves the presence of the quantum size effect in these samples. We investigate the magnetoresistance of $$\mathrm {Bi}_{0.83}\mathrm {Sb}_{0.17}$$ nanowires at various magnetic field orientations. Shubnikov-de Haas oscillations are observed in $$\mathrm {Bi}_{0.83}\mathrm {Sb}_{0.17}$$ nanowires at $$T = 1.5$$ K, demonstrating the existence of high mobility ( $$\upmu _S = 26{,}700--47{,}000$$ $$\mathrm {cm^2V^{-1}s^{-1}}$$ ) two-dimensional (2D) carriers in the surface areas of the nanowires, which are nearly perpendicular to the $$C_3$$ axis. From the linear dependence of the nanowire conductance on nanowire diameter at $$T = 4.2$$ K, the square resistance $$R_\mathrm{sq}$$ of the surface states of the nanowires is obtained ( $$R_\mathrm{sq} =70$$ Ohm). [ABSTRACT FROM AUTHOR]
- Published
- 2016
- Full Text
- View/download PDF