Twist-angle dependent proximity induced spin-orbit coupling in graphene/transition-metal dichalcogenide and graphene/topological insulator heterostructures

ORAL

Abstract

We investigate the proximity-induced spin-orbit coupling in twisted heterostructures of graphene/transition-metal dichalcogenides (MoS2, WS2, MoSe2, and WSe2) [1] as well as graphene/topological insulators (Bi2Se3 and Bi2Te3) from first principles. The strain in graphene, which is necessary to define commensurate supercells, is identified as the key factor affecting the band offsets and thus magnitudes of the proximity couplings. We establish that for biaxially strained graphene the band offsets between the Dirac point and the substrate bands vary linearly with strain, regardless of the twist angle. This relation allows to identify the apparent zero-strain band offsets and find a compensating transverse electric field correcting for the strain. The resulting corrected band structure is then fitted around the Dirac point to an established spin-orbit Hamiltonian, yielding the twist angle dependencies of the spin-orbit couplings. <!-- x-tinymce/html -->While for most structures a mix of Rashba and valley-Zeeman spin-orbit coupling is present, we also witness the emergence of Kane-Mele spin-orbit coupling in graphene/topological insulator structures at 30° twist angle.

[1] Naimer et al., Phys. Rev. B 2021, 104, 195156

*This work was funded by the Elite Network of Bavaria, the Deutsche Forschungsgemeinschaft (DFG, German Research Foundation), SFB 1277, SPP 2244 and by the European Union Horizon 2020 Research and Innovation Program under contract number 881603 (Graphene Flagship). M.G. acknowledges VEGA 1/0105/20.

Presenters

  • Thomas Naimer

    • Universität Regensburg

Authors

  • Thomas Naimer

    • Universität Regensburg
  • Klaus Zollner

    • University of Regensburg
  • Martin Gmitra

    • University of Kosice
    • Pavol Jozef Safarik University in Kosice
    • Pavol Jozef Šafárik University in Košice
  • Jaroslav Fabian

    • University of Regensburg