Broken Symmetries and Kohn’s Theorem in Graphene Cyclotron Resonance

The cyclotron resonance of monolayer graphene, encapsulated in hexagonal boron nitride and with a graphite backgate, is explored via infrared transmission magnetospectroscopy as a function of the filling factor at fixed magnetic fields. The impact of many-particle interactions in the regime of broke...

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Autores principales: Jordan Pack, B. Jordan Russell, Yashika Kapoor, Jesse Balgley, Jeffrey Ahlers, Takashi Taniguchi, Kenji Watanabe, Erik A. Henriksen
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Publicado: American Physical Society 2020
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spelling oai:doaj.org-article:ac70d0dc967448c78a8846a32ffe0f482021-12-02T12:25:33ZBroken Symmetries and Kohn’s Theorem in Graphene Cyclotron Resonance10.1103/PhysRevX.10.0410062160-3308https://doaj.org/article/ac70d0dc967448c78a8846a32ffe0f482020-10-01T00:00:00Zhttp://doi.org/10.1103/PhysRevX.10.041006http://doi.org/10.1103/PhysRevX.10.041006https://doaj.org/toc/2160-3308The cyclotron resonance of monolayer graphene, encapsulated in hexagonal boron nitride and with a graphite backgate, is explored via infrared transmission magnetospectroscopy as a function of the filling factor at fixed magnetic fields. The impact of many-particle interactions in the regime of broken spin and valley symmetries is observed spectroscopically. As the occupancy of the zeroth Landau level is increased from half-filling, a nonmonotonic progression of multiple cyclotron resonance peaks is seen for several interband transitions, revealing the evolution of underlying many-particle-enhanced gaps. Analysis of the peak energies shows significant exchange enhancements of spin gaps both at and below the Fermi energy, a strong filling-factor dependence of the substrate-induced Dirac mass, and also the smallest particle-hole asymmetry reported to date in graphene cyclotron resonance.Jordan PackB. Jordan RussellYashika KapoorJesse BalgleyJeffrey AhlersTakashi TaniguchiKenji WatanabeErik A. HenriksenAmerican Physical SocietyarticlePhysicsQC1-999ENPhysical Review X, Vol 10, Iss 4, p 041006 (2020)
institution DOAJ
collection DOAJ
language EN
topic Physics
QC1-999
spellingShingle Physics
QC1-999
Jordan Pack
B. Jordan Russell
Yashika Kapoor
Jesse Balgley
Jeffrey Ahlers
Takashi Taniguchi
Kenji Watanabe
Erik A. Henriksen
Broken Symmetries and Kohn’s Theorem in Graphene Cyclotron Resonance
description The cyclotron resonance of monolayer graphene, encapsulated in hexagonal boron nitride and with a graphite backgate, is explored via infrared transmission magnetospectroscopy as a function of the filling factor at fixed magnetic fields. The impact of many-particle interactions in the regime of broken spin and valley symmetries is observed spectroscopically. As the occupancy of the zeroth Landau level is increased from half-filling, a nonmonotonic progression of multiple cyclotron resonance peaks is seen for several interband transitions, revealing the evolution of underlying many-particle-enhanced gaps. Analysis of the peak energies shows significant exchange enhancements of spin gaps both at and below the Fermi energy, a strong filling-factor dependence of the substrate-induced Dirac mass, and also the smallest particle-hole asymmetry reported to date in graphene cyclotron resonance.
format article
author Jordan Pack
B. Jordan Russell
Yashika Kapoor
Jesse Balgley
Jeffrey Ahlers
Takashi Taniguchi
Kenji Watanabe
Erik A. Henriksen
author_facet Jordan Pack
B. Jordan Russell
Yashika Kapoor
Jesse Balgley
Jeffrey Ahlers
Takashi Taniguchi
Kenji Watanabe
Erik A. Henriksen
author_sort Jordan Pack
title Broken Symmetries and Kohn’s Theorem in Graphene Cyclotron Resonance
title_short Broken Symmetries and Kohn’s Theorem in Graphene Cyclotron Resonance
title_full Broken Symmetries and Kohn’s Theorem in Graphene Cyclotron Resonance
title_fullStr Broken Symmetries and Kohn’s Theorem in Graphene Cyclotron Resonance
title_full_unstemmed Broken Symmetries and Kohn’s Theorem in Graphene Cyclotron Resonance
title_sort broken symmetries and kohn’s theorem in graphene cyclotron resonance
publisher American Physical Society
publishDate 2020
url https://doaj.org/article/ac70d0dc967448c78a8846a32ffe0f48
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