Extremely large magnetoresistance in the "ordinary" metal ReO3
Qin Chen, Zhefeng Lou, ShengNan Zhang, Yuxing Zhou, Binjie Xu,, Huancheng Chen, Shuijin Chen, Jianhua Du, Hangdong Wang, Jinhu Yang,, QuanSheng Wu, Oleg V. Yazyev, and Minghu Fang

TL;DR
This study reveals that the simple nonmagnetic metal ReO3 exhibits extremely large magnetoresistance (XMR) similar to complex semimetals, driven by its unique Fermi surface topology and carrier compensation, challenging the notion that XMR requires topological properties.
Contribution
It demonstrates that a simple cubic metal ReO3 can exhibit XMR characteristics typically associated with topological semimetals, highlighting the importance of Fermi surface topology in XMR phenomena.
Findings
ReO3 shows nearly quadratic MR dependence on magnetic field.
Carrier compensation explains the unsaturated MR behavior.
Fermi surface topology is key to XMR in ReO3.
Abstract
The extremely large magnetoresistance (XMR) observed in many topologically nontrivial and trivial semimetals has attracted much attention in relation to its underlying physical mechanism. In this paper, by combining the band structure and Fermi surface (FS) calculations with the Hall resistivity and de Haas-Van Alphen (dHvA) oscillation measurements, we studied the anisotropy of magnetoresistance (MR) of ReO with a simple cubic structure, an "ordinary" nonmagnetic metal considered previously. We found that ReO exhibits almost all the characteristics of XMR semimetals: the nearly quadratic field dependence of MR, a field-induced upturn in resistivity followed by a plateau at low temperatures, high mobilities of charge carriers. It was found that for magnetic field \emph{H} applied along the \emph{c} axis, the MR exhibits an unsaturated \emph{H} dependence, which was…
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