Fragility of the Dirac Cone Splitting in Topological Crystalline Insulator Heterostructures
Craig M. Polley, Ryszard Buczko, Alexander Forsman, Piotr Dziawa,, Andrzej Szczerbakow, Rafa{\l} Rechci\'nski, Bogdan J. Kowalski, Tomasz Story,, Ma{\l}gorzata Trzyna, Marco Bianchi, Antonija Grubi\v{s}i\'c \v{C}abo, Philip, Hofmann, Oscar Tjernberg, Thiagarajan Balasubramanian

TL;DR
This study investigates the fragility of Dirac cone splitting in topological crystalline insulator heterostructures, revealing its extreme sensitivity to surface details and the effects of encapsulation on topological surface states.
Contribution
It provides the first detailed experimental analysis of how atomic-scale surface modifications affect Dirac cone splitting in topological heterostructures.
Findings
Dirac cone splitting is highly sensitive to surface atomic details.
Sub-monolayer coverage can eliminate Dirac cone splitting.
Quantized states appear at large overlayer thicknesses.
Abstract
The 'double Dirac cone' 2D topological interface states found on the (001) faces of topological crystalline insulators such as PbSnSe feature degeneracies located away from time reversal invariant momenta, and are a manifestation of both mirror symmetry protection and valley interactions. Similar shifted degeneracies in 1D interface states have been highlighted as a potential basis for a topological transistor, but realizing such a device will require a detailed understanding of the intervalley physics involved. In addition, the operation of this or similar devices outside of ultra-high vacuum will require encapsulation, and the consequences of this for the topological interface state must be understood. Here we address both topics for the case of 2D surface states using angle-resolved photoemission spectroscopy. We examine bulk PbSnSe(001) crystals overgrown…
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.
