2019
DOI: 10.1103/physrevb.99.205404
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Large enhancement of the effective second-order nonlinearity in graphene metasurfaces

Abstract: Using a powerful homogenization technique, one-and two-dimensional graphene metasurfaces are homogenized both at the fundamental frequency (FF) and second-harmonic (SH). In both cases, there is excellent agreement between the predictions of the homogenization method and those based on rigorous numerical solutions of Maxwell equations. The homogenization technique is then employed to demonstrate that, owing to a double-resonant plasmon excitation mechanism that leads to strong, simultaneous field enhancement at… Show more

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Cited by 31 publications
(16 citation statements)
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“…As this is based on the intricate design of the metasurface, from the constituent materials, meta‐atoms geometry, and layout, to the integration of an optical pumping source, there remains plenty of potential for improvements in this area. For example, combining the nonlinear response of materials with other tuning mechanisms is one avenue that is being actively explored, such as in the nonlinear response of ENZ TCOs, such as AZO [ 249 ] and ITO, [ 250 ] the integration of graphene, [ 251–253 ] in kirigami‐based metasurfaces, [ 254 ] and through the nonlinear responses of PCMs. [ 255 ]…”
Section: Discussion and Outlookmentioning
confidence: 99%
“…As this is based on the intricate design of the metasurface, from the constituent materials, meta‐atoms geometry, and layout, to the integration of an optical pumping source, there remains plenty of potential for improvements in this area. For example, combining the nonlinear response of materials with other tuning mechanisms is one avenue that is being actively explored, such as in the nonlinear response of ENZ TCOs, such as AZO [ 249 ] and ITO, [ 250 ] the integration of graphene, [ 251–253 ] in kirigami‐based metasurfaces, [ 254 ] and through the nonlinear responses of PCMs. [ 255 ]…”
Section: Discussion and Outlookmentioning
confidence: 99%
“…The material properties of graphene can be modified also through nonlinear self-action. Graphene has shown great promise for nonlinear applications by exploiting the geometry-induced second-order [78] and the intrinsic third-order [79] nonlinear susceptibilities, and by relying on single- [80] and multichannel [81] effects.…”
Section: Graphenementioning
confidence: 99%
“…The homogenization of such graphene metasurfaces has been recently studied [63]. This nonlinear polarization and the associated nonlinear surface current in the case of graphene metasurfaces characterized by nonlocal nonlinear polarization can be expressed as [55]:…”
Section: B Calculation Of Effective Second-order Susceptibility Of Gmentioning
confidence: 99%