Multiple Dirac points including potential spin-orbit Dirac points in nonsymmorphic HfGe0.92Te

被引:0
作者
Long Chen
Liqin Zhou
Ying Zhou
Chen Liu
Zhongnan Guo
Ke Liao
Shunye Gao
Wenhui Fan
Jinfeng Xu
Yuxuan Guo
Jia’ou Wang
Tian Qian
Hongming Weng
Gang Wang
机构
[1] Chinese Academy of Sciences,Beijing National Laboratory for Condensed Matter Physics, Institute of Physics
[2] University of Chinese Academy of Sciences,Beijing Synchrotron Radiation Facility, Institute of High Energy Physics
[3] Chinese Academy of Sciences,Department of Chemistry, School of Chemistry and Biological Engineering
[4] University of Science and Technology Beijing,undefined
[5] Songshan Lake Materials Laboratory,undefined
来源
Science China Physics, Mechanics & Astronomy | 2023年 / 66卷
关键词
Dirac points; spin-orbit coupling; quasi-2D characteristics;
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摘要
The search for new materials with Dirac points has been a fascinating subject of condensed matter physics. Here we first report the growth and band structure of HfGe0.92Te single crystals featuring three different types of Dirac points. HfGe0.92Te crystallizes in a nonsymmorphic tetragonal space group P4/nmm (No. 129), having a square Ge-atom plane with vacancies of about 8%. Using angle-resolved photoemission spectroscopy (ARPES), the Dirac nodal line composed of conventional Dirac points vulnerable to spin-orbit coupling (SOC) is observed, accompanied by robust Dirac points protected by the nonsymmorphic symmetry against SOC and vacancies. In particular, spin-orbit Dirac points (SDPs) originating from the surface formed under significant SOC could exist based on ARPES and calculations. Quasi-two-dimensional (quasi-2D) characteristics are confirmed by angular-resolved magnetoresistance. HfGe0.92Te bulk crystals can be easily exfoliated to flakes with a thickness of approximately 5 nm for the quasi-2D nature. Thus, HfGe0.92Te provides a good platform to explore exotic topological phases or topological properties with three different types of Dirac points, which is a potential candidate to achieve novel 2D SDPs.
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