Emergence of Chern insulating states in non-Magic angle twisted bilayer graphene
arXiv:2010.03999 · doi:10.1088/0256-307X/38/4/047301
Abstract
Twisting two layers into a magic angle (MA) of ~1.1° is found essential to create low energy flat bands and the resulting correlated insulating, superconducting, and magnetic phases in twisted bilayer graphene (TBG). While most of previous works focus on revealing these emergent states in MA-TBG, a study of the twist angle dependence, which helps to map an evolution of these phases, is yet less explored. Here, we report a magneto-transport study on one non-magic angle TBG device, whose twist angle θ changes from 1.25° at one end to 1.43° at the other. For θ=1.25°, we observe an emergence of topological insulating states at hole side with a sequence of Chern number |C|=4-|v|, where v is the number of electrons (holes) in moiré unite cell. When θ>1.25°, the Chern insulator from flat band disappears and evolves into fractal Hofstadter butterfly quantum Hall insulator where magnetic flux in one moiré unite cell matters. Our observations will stimulate further theoretical and experimental investigations on the relationship between electron interactions and non-trivial band topology.
accepted in CPL express letter
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Cited by in corpus (12)
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- Hofstadter Topology with Real Space Invariants and Reentrant Projective Symmetries
- Lattice distortions, moiré phonons, and relaxed electronic band structures in magic-angle twisted bilayer graphene
- Chiral Decomposition of Twisted Graphene Multilayers with Arbitrary Stacking
- Evolution of flat bands in MoSe/WSe moiré lattices: A study combining machine learning and band unfolding methods
- Magic momenta and three dimensional Landau levels from a three dimensional graphite moiré superlattice
- Flat band and -pairing states in one-dimensional Moiré Hubbard model
- Kagomé quantum oscillations in graphene superlattices
- Topological Floquet Flat Bands in Irradiated Alternating Twist Multilayer Graphene
- Hofstadter Butterfly in Graphene