$\mathcal{Z}_2$ classification for a novel antiferromagnetic topological insulating phase in three-dimensional topological Kondo insulator
Huan Li, Yin Zhong, Yu Liu, Hong-Gang Luo, and Hai-Feng Song

TL;DR
This paper demonstrates the existence of a novel antiferromagnetic topological insulator phase in three-dimensional topological Kondo insulators, providing a $ ext{Z}_2$ classification and analyzing surface states and phase transitions.
Contribution
It introduces a $ ext{Z}_2$ classification for antiferromagnetic topological insulators in 3D Kondo systems and explores their surface states and phase transitions.
Findings
Identification of a $ ext{Z}_2$-classified AFTI phase in TKI.
Presence of topologically protected Dirac cones on AFTI surfaces.
Observation of phase transitions driven by bulk gap closing.
Abstract
Antiferromagnetic topological insulator (AFTI) is a topological matter that breaks time-reversal symmetry. Since its proposal, explorations of AFTI in strong-correlated systems are still lacking. In this paper, we show for the first time that a novel AFTI phase can be realized in three-dimensional topological Kondo insulator (TKI). In a wide parameter region, the ground states of TKI undergo a second-order transition to antiferromagnetic insulating phases which conserve a combined symmetry of time reversal and a lattice translation, allowing us to derive a -classification formula for these states. By calculating the index, the antiferromagnetic insulating states are classified into (AFTI) or non-topological antiferromagnetic insulator (nAFI) in different parameter regions. On the antiferromagnetic surfaces in AFTI, we find topologically protected gapless…
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.
