Samarium hexaboride: A trivial surface conductor
P. Hlawenka, K. Siemensmeyer, E. Weschke, A. Varykhalov, J., S\'anchez-Barriga, N. Y. Shitsevalova, A. V. Dukhnenko, V. B. Filipov, S., Gab\'ani, K. Flachbart, O. Rader, and E. D. L. Rienks

TL;DR
This study challenges the topological Kondo insulator classification of SmB$_6$, showing that its surface states are trivial and not topologically protected, contrary to previous theoretical and experimental claims.
Contribution
The paper provides evidence that the surface states in SmB$_6$ are trivial, not topological, and clarifies the nature of these states through detailed spectroscopic analysis.
Findings
Surface state at $ar{ extGamma}$ is heavy, shallow, and exhibits Rashba splitting, indicating trivial character.
The $ar{ extX}$ surface state is part of a higher binding energy band, not an independent in-gap state.
SmB$_6$ remains metallic down to 1 K due to reduced hybridization with the surface 4$f$ level.
Abstract
Recent theoretical and experimental studies suggest that SmB is the first topological Kondo insulator: A material in which the interaction between localized and itinerant electrons renders the bulk insulating at low temperature, while topological surface states leave the surface metallic. While this would elegantly explain the material's puzzling conductivity, we find the experimentally observed candidates for both predicted topological surface states to be of trivial character instead: The surface state at is very heavy and shallow with a mere meV binding energy. It exhibits large Rashba splitting which excludes a topological nature. We further demonstrate that the other metallic surface state, located at , is not an independent in-gap state as supposed previously, but part of a massive band with much higher binding energy (1.7 eV). We show that it…
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.
