1. Magnetotransport and Berry phase in magnetically doped Bi0.97−xSb0.03 single crystals
- Author
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Manju Mishra Patidar, Rajendra S. Dhaka, V. Ganesan, V. K. Maurya, Anita Dhaka, and R. Rawat
- Subjects
Physics ,Phase transition ,Condensed matter physics ,Magnetoresistance ,Rietveld refinement ,Fermi surface ,Fermi energy ,02 engineering and technology ,Landau quantization ,Type (model theory) ,021001 nanoscience & nanotechnology ,01 natural sciences ,Topological insulator ,0103 physical sciences ,Condensed Matter::Strongly Correlated Electrons ,010306 general physics ,0210 nano-technology - Abstract
We report large magnetoresistance (MR) and Shubnikov-de Haas (SdH) oscillations in single crystals of magnetically (M= Ni and Fe) doped ${\mathrm{M}}_{x}{\mathrm{Bi}}_{0.97\ensuremath{-}x}{\mathrm{Sb}}_{0.03}$ $(x=0, 0.02)$ topological insulators. The $R\overline{3}m$ symmetry and phase have been confirmed by the Rietveld refinement of x-ray diffraction data. Interestingly, a magnetic field induced phase transition from semimetallic to semiconducting type is found with the energy gap around 80 meV at 15 T in the $x=0$ sample. Moreover, we observe linear behavior of MR up to 15 T in transverse mode and SdH oscillations in longitudinal mode where the field direction is parallel with respect to the current and crystal plane. For the parent sample, we found the coherence length ${L}_{\ensuremath{\phi}}=12.7\phantom{\rule{0.28em}{0ex}}\mathrm{nm}$ through the fitting of MR data in transverse mode with modified H-L-N equation. The extracted frequencies of SdH oscillations using the fast Fourier transform method and Landau level (LL) fan diagram are found to be consistent for the parent and Ni doped samples. The determined Fermi surface area is found to be slightly larger in Ni doped as compared to the parent sample possibly due to change in the Fermi energy. The Kohler's plots indicate a single scattering mechanism below 100 K. More importantly, the analysis with the help of the LL fan diagram reveals the nonzero Berry phase ${\ensuremath{\phi}}_{\mathrm{B}}=\ensuremath{-}(1\ifmmode\pm\else\textpm\fi{}0.1)\ensuremath{\pi}$, which demonstrates the nontrivial topological states near the Dirac point in the parent and Ni doped samples.
- Published
- 2020