2015
DOI: 10.1103/physrevb.91.045418
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π-plasmon dispersion in free-standing graphene by momentum-resolved electron energy-loss spectroscopy

Abstract: The π-plasmon dispersion in graphene was scrutinized by momentum(q)-resolved electron energy-loss spectroscopy with an improved q resolution and found to display the square root of q dispersion characteristic of the collective excitation of two-dimensional electron systems, in contrast with previous experimental and theoretical studies which reported a linear q dispersion. Our theoretical elaborations on the q-dependent spectra affirm this square root of q relation and further unveil an in-plane electronic ani… Show more

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Cited by 73 publications
(60 citation statements)
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“…Diamonds in Fig. 3(a) show the energies of π plasmon peaks in the measured spectra [12]. We see very nice agreement with our theoretical calculation throughout the whole energy region.…”
Section: Resultssupporting
confidence: 82%
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“…Diamonds in Fig. 3(a) show the energies of π plasmon peaks in the measured spectra [12]. We see very nice agreement with our theoretical calculation throughout the whole energy region.…”
Section: Resultssupporting
confidence: 82%
“…[12] the authors make a hasty conclusion about the √ Q dispersion of σ plasmon, also not taking into account that two kinds of σ → σ * excitations exist close in energy and influence each other. In experimental papers, Refs.…”
Section: (E) and 2(f)]mentioning
confidence: 98%
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“…Two energy ranges are generally distinguished, with a π plasmon peak in the 6-8 eV range and a σ + π peak at about 25 eV for bulk h-BN and also for graphite [43][44][45][46][47], the position and intensity of the latter peak being strongly dependent on the number of sheets in thin samples. The position of some structures can also be associated with specific interband transitions, particularly if they are correlated with the behavior of ε(q,ω) itself through Kramers-Kronig analyses [43], but some controversy has appeared recently between these two interpretations concerning the nature of the observed signals in 2D systems such as graphene [48][49][50][51]. Actually, deriving well-defined dispersion relations and deciding between the two possibilities is not obvious.…”
Section: B Low-loss Regionmentioning
confidence: 99%