Tunable even- and odd-denominator fractional quantum Hall states in trilayer graphene
Yiwei Chen, Yan Huang, Qingxin Li, Bingbing Tong, Guangli Kuang,, Chuanying Xi, Kenji Watanabe, Takashi Taniguchi, Guangtong Liu, Zheng Zhu, Li, Lu, Fu-Chun Zhang, Ying-Hai Wu, Lei Wang

TL;DR
This study demonstrates tunable fractional quantum Hall states in trilayer graphene, revealing control over Landau level mixing and phase transitions, and providing a promising platform for exploring non-Abelian anyons for quantum computing.
Contribution
We experimentally show tunable even- and odd-denominator FQH states in trilayer graphene, enabling control over Landau level mixing and phase transitions.
Findings
Observation of robust FQH states at specific filling factors
Control of Landau level mixing via external fields
Detection of quantum phase transitions in FQH states
Abstract
The fractional quantum Hall (FQH) states are exotic quantum many-body phases whose elementary charged excitations are neither bosons nor fermions but anyons, obeying fractional braiding statistics. While most FQH states are believed to have Abelian anyons, the Moore-Read type states with even denominators, appearing at half filling of a Landau level (LL), are predicted to possess non-Abelian excitations with appealing potentials in topological quantum computation. These states, however, depend sensitively on the orbital contents of the single-particle LL wavefunction and the mixing between different LLs. Although they have been observed in a few materials, their non-Abelian statistics still awaits experimental confirmation. Here we show magnetotransport measurements on Bernal-stacked trilayer graphene (TLG), whose unique multiband structure facilitates the interlaced LL mixing, which…
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Taxonomy
TopicsQuantum and electron transport phenomena · Graphene research and applications · Magnetic properties of thin films
