Analytical solution for the diffraction of an electromagnetic wave by a graphene grating
arXiv:1307.0310 · doi:10.1088/2040-8978/15/11/114008
Abstract
An analytical method for diffraction of a plane electromagnetic wave at periodically-modulated graphene sheet is presented. Both interface corrugation and periodical change in the optical conductivity are considered. Explicit expressions for reflection, transmission, absorption and transformation coefficients in arbitrary diffraction orders are presented. The dispersion relation and decay rates for graphene plasmons of the grating are found. Simple analytical expressions for the value of the band gap in the vicinity of the first Brillouin zone edge is derived. The optimal amplitude and wavelength, guaranteeing the best matching of the incident light with graphene plasmons are found for the conductivity grating. The analytical results are in a good agreement with first-principle numeric simulations.
20 pages, 5 figures
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- Modeling the Excitation of Graphene Plasmons in Periodic Grids of Graphene Ribbons: An Analytical Approach
- Dissipative plasmon solitons in graphene nanodisk arrays
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- Optical signatures of nonlocal plasmons in graphene
- Theoretical investigation of the spontaneous emission on graphene plasmonic antenna in THz regime
- Twisted polaritonic crystals in thin van der Waals slabs
- Non-local quantum effects in plasmons of graphene superlattices
- Probing Graphene's Nonlocality with Singular Metasurfaces
- Direct S-matrix calculation for diffractive structures and metasurfaces