2016
DOI: 10.1103/physrevlett.117.116804
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Superlattice-Induced Insulating States and Valley-Protected Orbits in Twisted Bilayer Graphene

Abstract: Twisted bilayer graphene (TBLG) is one of the simplest van der Waals heterostructures, yet it yields a complex electronic system with intricate interplay between moiré physics and interlayer hybridization effects. We report on electronic transport measurements of high mobility small angle TBLG devices showing clear evidence for insulating states at the superlattice band edges, with thermal activation gaps several times larger than theoretically predicted. Moreover, Shubnikov-de Haas oscillations and tight bind… Show more

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Cited by 366 publications
(376 citation statements)
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“…Away from the flat band, the situation in the two cases is quite different. Mini-gaps around the flat bands start appearing only after relaxing the sample [74,75], and agree with recent experiments [76,77]. The P -complexity factor for this calculation (Eq.…”
Section: (A) Complex Structures: Low-angle Twisted Bilayer Graphenesupporting
confidence: 90%
“…Away from the flat band, the situation in the two cases is quite different. Mini-gaps around the flat bands start appearing only after relaxing the sample [74,75], and agree with recent experiments [76,77]. The P -complexity factor for this calculation (Eq.…”
Section: (A) Complex Structures: Low-angle Twisted Bilayer Graphenesupporting
confidence: 90%
“…The counterpart for electron doping (n > 0) exhibits a lower T c as has also been measured [11]. Near half-filling (n (0) ) where insulating states are observed [9,11,35,36], we find T c = 0. This is not surprising since particle-hole pairing is not included in our model.…”
supporting
confidence: 79%
“…We associate the appearance of satellite resistance peaks at ±8 electrons per moiré period for twist angles below the first magic angle, instead of at the ±4 electron density expected in the perturbative regime (28,29), with the second flat band present near the Dirac point. The appearance of an electron-electron interaction-induced pseudogap at neutrality can be understood in terms of the expected instability of linear band crossings (Dirac bands) in two dimensions at small Fermi velocities, and its insensitivity to a displacement field between the layers can be understood in terms of the strong hybridization between layers in low-energy bands at STA (15,30).…”
Section: Resultsmentioning
confidence: 99%