2017
DOI: 10.1126/sciadv.1601192
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Splashing transients of 2D plasmons launched by swift electrons

Abstract: Revealing how 2D plasmons emerge and evolve in electron energy–loss spectroscopy (EELS).

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Cited by 78 publications
(81 citation statements)
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References 46 publications
(65 reference statements)
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“…To facilitate the discussion of Doppler effects in the system with a negative refractive‐index, we proceed to their analytical derivation. With the application of plane wave expansion, we have k¯ω/c=α¯¯+γtrueβ¯+γtrueβ¯γtruek¯ω0/c from the Lorentz transformation; k¯=x̂kx+ŷky+ẑkz ( truek¯=x̂kx+ŷky+ẑkz) is the wavevector in the laboratory frame (the moving source frame), respectively; β¯=v¯/c; γ=(1β2)1/2is the Lorentz factor; α¯¯=I¯¯+false(γ1false)β¯β¯β2; I¯¯ is the unity dyad and β¯β¯=ẑẑv2/c2 is also a dyad. From the Lorentz transformation, we can directly have the following two relationships, namely ω=γω0+γvkz…”
Section: Resultsmentioning
confidence: 99%
“…To facilitate the discussion of Doppler effects in the system with a negative refractive‐index, we proceed to their analytical derivation. With the application of plane wave expansion, we have k¯ω/c=α¯¯+γtrueβ¯+γtrueβ¯γtruek¯ω0/c from the Lorentz transformation; k¯=x̂kx+ŷky+ẑkz ( truek¯=x̂kx+ŷky+ẑkz) is the wavevector in the laboratory frame (the moving source frame), respectively; β¯=v¯/c; γ=(1β2)1/2is the Lorentz factor; α¯¯=I¯¯+false(γ1false)β¯β¯β2; I¯¯ is the unity dyad and β¯β¯=ẑẑv2/c2 is also a dyad. From the Lorentz transformation, we can directly have the following two relationships, namely ω=γω0+γvkz…”
Section: Resultsmentioning
confidence: 99%
“…Therefore, transition radiation from a periodic structure is called the resonance transition radiation [38,39,48].…”
Section: Supplementary Note 2: Resonance Transition Radiation From Mumentioning
confidence: 99%
“…Graphene—an atomically thin lattice of carbon atoms arranged in hexagonal pattern—offers unique possibilities for confining light down to the nanometer scale, with the further appealing ability of electrical tunability through gated injection of charge carriers. In particular, doped graphene enables the excitation of tunable localized plasmons in nanoislands and polaritons propagating along infinitely extended sheets that play a relevant role in plasmon‐enhanced light–matter interaction . The extraordinary confinement offered by plasmons in extended graphene is expected to enhance dramatically the SOI of non‐paraxial impinging light, leading to the development of active devices for the manipulation and control of OAM at the nanoscale.…”
Section: Introductionmentioning
confidence: 99%