Intrinsically-multilayer moiré heterostructures
arXiv:2301.01777 · doi:10.1103/PhysRevB.107.235425
Abstract
We introduce trilayer and multilayer moiré heterostructures that cannot be viewed from the ``moiré-of-moiré" perspective of helically-twisted trilayer graphene. These ``intrinsically trilayer" moiré systems feature periodic modulation of a local quasicrystalline structure. They open the door to realizing moiré heterostructures with vastly more material constituents because they do not constrain the lattice constants of the layers. In this manuscript, we define intrinsically multilayer patterns, provide a recipe for their construction, derive their local configuration space, and connect the visual patterns to physical observables in material systems.
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References in corpus (7)
- Tunable Phase Boundaries and Ultra-Strong Coupling Superconductivity in Mirror Symmetric Magic-Angle Trilayer Graphene
- Anisotropic behaviors of massless Dirac fermions in graphene under periodic potential
- New Generation of Massless Dirac Fermions in Graphene under External Periodic Potentials
- Band structure and topological property of twisted double bilayer graphenes
- Making Massless Dirac Fermions from Patterned Two-Dimensional Electron Gases
- Flat bands and perfect metal in trilayer moiré graphene
- Effective continuum model of twisted bilayer GeSe and origin of emerging one-dimensional mode
Cited by in corpus (7)
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- Spin and Valley Polarized Multiple Fermi Surfaces of α-RuCl/Bilayer Graphene Heterostructure
- Topological domain-wall states from Umklapp scattering in twisted bilayer graphene