Giant and anisotropic many-body spin-orbit tunability in a strongly correlated kagome magnet
Jia-Xin Yin, Songtian S. Zhang, Hang Li, Kun Jiang, Guoqing Chang,, Bingjing Zhang, Biao Lian, Cheng Xiang, Ilya Belopolski, Hao Zheng, Tyler A., Cochran, Su-Yang Xu, Guang Bian, Kai Liu, Tay-Rong Chang, Hsin Lin, Zhong-Yi, Lu, Ziqiang Wang, Shuang Jia, Wenhong Wang

TL;DR
This study uncovers the giant, anisotropic, many-body spin-orbit effects in a strongly correlated kagome magnet, demonstrating how vector magnetic fields can control electronic nematicity and topological phases.
Contribution
It reveals the strong coupling between vector magnetic fields and many-body electronic states in a kagome ferromagnet, showing tunable spin-orbit phenomena and emergent correlated topological phases.
Findings
Giant nematic energy shifts driven by magnetization
Spontaneous nematicity indicating electron correlation
Magnetic field control of electronic symmetry and topological states
Abstract
Owing to the unusual geometry of kagome lattices-lattices made of corner-sharing triangles-their electrons are useful for studying the physics of frustrated, correlated and topological quantum electronic states. In the presence of strong spin-orbit coupling, the magnetic and electronic structures of kagome lattices are further entangled, which can lead to hitherto unknown spin-orbit phenomena. Here we use a combination of vector-magnetic-field capability and scanning tunnelling microscopy to elucidate the spin-orbit nature of the kagome ferromagnet Fe3Sn2 and explore the associated exotic correlated phenomena. We discover that a many-body electronic state from the kagome lattice couples strongly to the vector field with three-dimensional anisotropy, exhibiting a magnetization-driven giant nematic (two-fold-symmetric) energy shift. Probing the fermionic quasi-particle interference…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
