Even denominator fractional quantum Hall states in higher Landau levels of graphene
Youngwook Kim, Ajit C. Balram, Takashi Taniguchi, Kenji Watanabe,, Jainendra K. Jain, and Jurgen H. Smet

TL;DR
This paper reports experimental evidence of even-denominator fractional quantum Hall states in higher Landau levels of graphene, and suggests the 221-parton state as a potential theoretical explanation with non-Abelian quasiparticles.
Contribution
It provides the first experimental observation of unexpected even-denominator fractional quantum Hall physics in higher Landau levels of graphene and evaluates candidate states including the 221-parton.
Findings
Evidence of even-denominator fractional quantum Hall states in n=3 Landau level of graphene
The 221-parton state is a promising candidate for the observed state
The observed state may host non-Abelian quasiparticles
Abstract
An important development in the field of the fractional quantum Hall effect has been the proposal that the 5/2 state observed in the Landau level with orbital index of two dimensional electrons in a GaAs quantum well originates from a chiral -wave paired state of composite fermions which are topological bound states of electrons and quantized vortices. This state is theoretically described by a "Pfaffian" wave function or its hole partner called the anti-Pfaffian, whose excitations are neither fermions nor bosons but Majorana quasiparticles obeying non-Abelian braid statistics. This has inspired ideas on fault-tolerant topological quantum computation and has also instigated a search for other states with exotic quasiparticles. Here we report experiments on monolayer graphene that show clear evidence for unexpected even-denominator fractional quantum Hall physics in the …
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