2009
DOI: 10.1103/physrevlett.102.176403
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Effect of the Zero-Mode Landau Level on Interlayer Magnetoresistance in Multilayer Massless Dirac Fermion Systems

Abstract: We report on the experimental results of interlayer magnetoresistance in multilayer massless Dirac fermion system α-(BEDT-TTF)2I3 under hydrostatic pressure and its interpretation. We succeeded in detecting the zero-mode Landau level (n=0 Landau level) that is epected to appear at the contact points of Dirac cones in the magnetic field normal to the two-dimensional plane. The characteristic feature of zero-mode Landau carriers including the Zeeman effect is clearly seen in the interlayer magnetoresistance.

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Cited by 140 publications
(150 citation statements)
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“…Landau level mixing plays a dominant role 35,36 . This model also does not hold at high magnetic fields (> ~ 3kG) where additional level splitting (due to effects such as spinorbit interactions) may become important.…”
Section: However We Note That This Model Is Not Valid In the Low Fielmentioning
confidence: 99%
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“…Landau level mixing plays a dominant role 35,36 . This model also does not hold at high magnetic fields (> ~ 3kG) where additional level splitting (due to effects such as spinorbit interactions) may become important.…”
Section: However We Note That This Model Is Not Valid In the Low Fielmentioning
confidence: 99%
“…Thus we conclude that the large negative CPP-MR originates from the graphene layers that are free of crystal defects (Raman D band is absent) and that are characterized by distortion-free 2D Raman band. The thinner 7 specimens (Figures 3c, d) show a distortion-free Raman 2D band, but it is accompanied by a Raman D band and no large negative CPP-MR has been observed in this case.Negative MR in the vicinity of zero magnetic field can originate from three sources: (a) weak localization 12 , (b) spin filtering and associated giant magnetoresistance (GMR) effect 2 and (c) interlayer tunneling between zero mode Landau levels [34][35][36][37] . Negative MR originating from weak localization gradually diminishes with increasing temperature due to reduction of phase coherence time at higher temperatures 12 .…”
mentioning
confidence: 99%
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“…Kicked off by the experimental observation of the graphene quantum Hall effect 1,2 , fascination with massless Dirac fermions is mounting, where they appear not only in graphene but more generically in various systems such as organic metals [3][4][5] , cold atom systems in optical lattices 6 and molecular graphene 7 . Among these systems, the number of massless Dirac fermions is always even for solid state materials, which is called the "fermion doubling" 8,9 .…”
Section: Introductionmentioning
confidence: 99%