Cascade of Even-Denominator Fractional Quantum Hall States in Mixed-Stacked Multilayer Graphene
Yating Sha, Kai Liu, Chenxin Jiang, Dan Ye, Shuhan Liu, Zhongxun Guo, Jingjing Gao, Ming Tian, Neng Wan, Kenji Watanabe, Takashi Taniguchi, Bingbing Tong, Guangtong Liu, Li Lu, Yuanbo Zhang, Zhiwen Shi, Zixiang Hu, Guorui Chen

TL;DR
This paper reports the discovery of a cascade of even-denominator fractional quantum Hall states in mixed-stacked multilayer graphene, revealing tunable non-Abelian topological phases with potential for quantum computing applications.
Contribution
It demonstrates the observation of high-filling half-filled FQH states in a new graphene system, with unprecedented tunability and evidence of non-Abelian Moore-Read states.
Findings
Observation of even-denominator FQH states at multiple filling factors
High displacement field tunability via Landau level crossings
Numerical evidence of non-Abelian Moore-Read type states
Abstract
The fractional quantum Hall effect (FQHE), particularly at half-filling of Landau levels, provides a unique window into topological phases hosting non-Abelian excitations. However, experimental platforms simultaneously offering large energy gaps, delicate tunability, and robust non-Abelian signatures remain scarce. Here, we report the observation of a cascade of even-denominator FQH states at filling factors = , , , , and , alongside numerous odd-denominator states in mixed-stacked pentalayer graphene, a previously unexplored system characterized by intertwined quadratic and cubic band dispersions. These even-denominator states, representing the highest filling half-filled states reported so far in the zeroth Landau level (ZLL), emerge from two distinct intra-ZLL and exhibit unprecedented displacement field tunability driven by LL…
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