Buried Dirac points in quantum spin Hall insulators: Implications for Majorana Kramers pair-based quantum computing
Joseph J. Cuozzo, Wenlong Yu, Xiaoyan Shi, Aaron J. Muhowski, Samuel D. Hawkins, John F. Klem, Enrico Rossi, Wei Pan

TL;DR
This study demonstrates that buried Dirac points in quantum spin Hall insulators enable resilient edge state transport under magnetic fields, supporting the formation of Majorana Kramers pairs crucial for topological quantum computing.
Contribution
It reveals that buried Dirac points do not hinder topological superconductivity and may enhance Majorana Kramers pair hybridization in QSHI-superconductor systems.
Findings
Robust conductance plateau observed up to 2 T
High transparency interface with 98% Andreev reflection
Buried Dirac points support resilient topological phases
Abstract
For heterostructures formed by a quantum spin Hall insulator (QSHI) placed in proximity to a superconductor (SC), no external magnetic field is necessary to drive the system into a phase supporting topological superconductivity with Majorana zero energy states, making them very attractive for the realization of non-Abelian states and fault-tolerant qubits. Despite considerable work investigating QSHI edge states, there is still an open question about their resilience to large magnetic fields and the implication of such resilience for the formation of a quasi-1D topological superconducting state. In this work, we investigate the transport properties of helical edge states in a QSHI-SC junction formed by a InAs/GaSb (15nm/5nm) double quantum well and a superconducting tantalum (Ta) constriction. We observe a robust conductance plateau up to 2 T, signaling resilient edge state transport.…
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.
Taxonomy
TopicsTopological Materials and Phenomena · Quantum and electron transport phenomena · Graphene research and applications
