Evidence for a topological "exciton Fermi sea" in bilayer graphene
Michael P. Zaletel, Scott Geraedts, Zlatko Papi\'c, and Edward H., Rezayi

TL;DR
This paper provides theoretical and numerical evidence for a novel phase in bilayer graphene, where a Fermi sea of topological excitons emerges due to Landau level crossings, enriching the understanding of quantum Hall physics.
Contribution
It introduces the concept of a topological exciton Fermi sea in bilayer graphene, supported by theoretical models and numerical simulations, advancing the study of fractional quantum Hall states.
Findings
Observation of a coexistence of even-denominator Hall plateau with inter-layer excitons
Identification of a new phase: a Fermi sea of topological excitons
Numerical evidence supporting the existence of this exotic phase
Abstract
The quantum Hall physics of bilayer graphene is extremely rich due to the interplay between a layer degree of freedom and delicate fractional states. Recent experiments show that when an electric field perpendicular to the bilayer causes Landau levels of opposing layers to cross in energy, a even-denominator Hall plateau can coexist with a finite density of inter-layer excitons. We present theoretical and numerical evidence that this observation is due to a new phase of matter -- a Fermi sea of topological excitons.
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