2015
DOI: 10.1364/oe.23.003236
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Electrical control of second harmonic generation in a graphene-based plasmonic Fano structure

Abstract: We propose a strategy for active control of second harmonic generation (SHG) in a plasmonic Fano structure by electrically doping its underlying monolayer graphene. A detailed theoretical model for the proposed scheme is developed and numerical simulations are carried out to demonstrate the operation. Specifically, we show that a merely 30 meV change in graphene Fermi level can result in 45 times increase in SHG peak intensity, accompanied by a resonance wavelength shift spanning 220 nm. Further analysis uncov… Show more

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Cited by 25 publications
(18 citation statements)
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“…34 Hybrid metamaterial based devices can generate a tunable PIT response that can be used for enhanced sensing and switchable camouflage systems. 29,[35][36][37] These devices operate in the transmission mode and require a transparent substrate that limits the design wavelengths based on the type of substrate being used. [11][12][13]34 On the other hand, the light matter interaction of graphene on top of the reflecting surface is increased fourfold.…”
mentioning
confidence: 99%
“…34 Hybrid metamaterial based devices can generate a tunable PIT response that can be used for enhanced sensing and switchable camouflage systems. 29,[35][36][37] These devices operate in the transmission mode and require a transparent substrate that limits the design wavelengths based on the type of substrate being used. [11][12][13]34 On the other hand, the light matter interaction of graphene on top of the reflecting surface is increased fourfold.…”
mentioning
confidence: 99%
“…After substituting x 1(2) to Eq. (3), expressions for C 1(2) can be analytically derived [38]. Then, α (ω) = I 0 + |C 1 (ω) + C 2 (ω)| 2 with I 0 to account for the background is used to fit the scattering spectrum of the plasmonic dual-hexamers as shown the black solid line in Fig.…”
Section: Resultsmentioning
confidence: 99%
“…The two oscillators provide the anti-bonding and bonding modes, which are characterized by the resonance frequencies ω a , ω b , nonradiative damping efficiencies γ a , γ b and radiation coupling efficiencies η a , η b . The equation governing the motions of the two oscillators can be written as 26, 44 where g denotes the coupling constant between the two oscillators and E  =  E 0 e i ωt represents the electric field of the excitation beam. At steady state, the motions of two oscillators are harmonics with forms of x a , b  =  C a , b e i ωt , where C a , b can be derived asThe scattering coefficient of the system can be described by σ sca  =  I 0  + | C a  +  C b | 2 with I 0 accounting for the background, which is used to fit the scattering spectra excited by LPB and APB with the same excitation power over the structure.…”
Section: Resultsmentioning
confidence: 99%
“…So far, Fano resonances have been extensively studied in various plasmonic nanostructures, including dolmen 8, 9 , metallic nanoclusters 1012 , ring/disk and ring/crescent-ring cavities 13, 14 , core-shell nanostructures 1517 and split-ring resonators (SRRs) 1822 . Owing to plasmonic Fano resonances exhibit pronounced asymmetric spectral lineshapes and highly enhanced local fields, they can be effectively exploited for applications ranging from chemical and biological sensors 23, 24 , to surface enhanced Raman spectroscopy (SERS) 3, 5 and nonlinear optics 25, 26 .…”
Section: Introductionmentioning
confidence: 99%