Tunable van Hove singularities and correlated states in twisted monolayer–bilayer graphene

被引:0
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作者
Shuigang Xu
Mohammed M. Al Ezzi
Nilanthy Balakrishnan
Aitor Garcia-Ruiz
Bonnie Tsim
Ciaran Mullan
Julien Barrier
Na Xin
Benjamin A. Piot
Takashi Taniguchi
Kenji Watanabe
Alexandra Carvalho
Artem Mishchenko
A. K. Geim
Vladimir I. Fal’ko
Shaffique Adam
Antonio Helio Castro Neto
Kostya S. Novoselov
Yanmeng Shi
机构
[1] University of Manchester,Department of Physics and Astronomy
[2] University of Manchester,National Graphene Institute
[3] National University of Singapore,Department of Physics
[4] National University of Singapore,Centre for Advanced 2D Materials
[5] Laboratoire National des Champs Magnétiques Intenses,undefined
[6] LNCMI-CNRS-UGA-UPS-INSA-EMFL,undefined
[7] National Institute for Materials Science,undefined
[8] Henry Royce Institute for Advanced Materials,undefined
[9] Yale-NUS College,undefined
[10] Chongqing 2D Materials Institute,undefined
[11] Liangjiang New Area,undefined
来源
Nature Physics | 2021年 / 17卷
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摘要
Understanding and tuning correlated states is of great interest and importance to modern condensed-matter physics. The recent discovery of unconventional superconductivity and Mott-like insulating states in magic-angle twisted bilayer graphene presents a unique platform to study correlation phenomena, in which the Coulomb energy dominates over the quenched kinetic energy as a result of hybridized flat bands. Extending this approach to the case of twisted multilayer graphene would allow even higher control over the band structure because of the reduced symmetry of the system. Here we study electronic transport properties of twisted monolayer–bilayer graphene (a bilayer on top of monolayer graphene heterostructure). We observe the formation of van Hove singularities that are highly tunable by changing either the twist angle or external electric field and can cause strong correlation effects under optimum conditions. We provide basic theoretical interpretations of the observed electronic structure.
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页码:619 / 626
页数:7
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