Quantum Hall effect and Landau-level crossing of Dirac fermions in trilayer graphene

The physics of Dirac fermions in condensed-matter systems has received extraordinary attention following the discoveries of two new types of quantum Hall effect in single-layer and bilayer graphene1, 2, 3. The electronic structure of trilayer graphene (TLG) has been predicted to consist of both mass...

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Bibliographic Details
Main Authors: Taychatanapat, Thiti, Watanabe, Kenji, Taniguchi, Takashi, Jarillo-Herrero, Pablo
Other Authors: Massachusetts Institute of Technology. Department of Physics
Format: Article
Language:en_US
Published: Nature Publishing Group 2013
Online Access:http://hdl.handle.net/1721.1/79394
https://orcid.org/0000-0001-8217-8213
Description
Summary:The physics of Dirac fermions in condensed-matter systems has received extraordinary attention following the discoveries of two new types of quantum Hall effect in single-layer and bilayer graphene1, 2, 3. The electronic structure of trilayer graphene (TLG) has been predicted to consist of both massless single-layer-graphene-like and massive bilayer-graphene-like Dirac subbands4, 5, 6, 7, which should result in new types of mesoscopic and quantum Hall phenomena. However, the low mobility exhibited by TLG devices on conventional substrates has led to few experimental studies8, 9. Here we investigate electronic transport in high-mobility (>100,000 cm[superscript 2] V[superscript −1] s[superscript −1]) TLG devices on hexagonal boron nitride, which enables the observation of Shubnikov–de Haas oscillations and an unconventional quantum Hall effect. The massless and massive characters of the TLG subbands lead to a set of Landau-level crossings, whose magnetic-field and filling-factor coordinates enable the determination of the Slonczewski–Weiss–McClure (SWMcC) parameters10 used to describe the peculiar electronic structure of TLG. Moreover, at high magnetic fields, the degenerate crossing points split into manifolds, indicating the existence of broken-symmetry quantum Hall states.