Igor Nefedov and Leonid Melnikov

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Presentation transcript:

Igor Nefedov and Leonid Melnikov Optical properties of asymmetrical hyperbolic media, based on graphene multilayers Igor Nefedov and Leonid Melnikov

Outline Hyperbolic dispersion of electromagnetic waves in graphene multilayers Properties of asymmetric hyperbolic media Total absorption in asymmetric graphene multilayers Thermal emission from asymmetric hyperbolic metamaterial, made of graphene multilayers Spontaneous emission in hyperbolic media Radiation of a small dipole, placed inside the asymmetric hyperbolic medium

Hyperbolic media Illustration of inifinite density of modes in hyperbolic media M. A. Noginov, et al. Optics Letters 35, 1863 (2010) Control of spontaneous emission I.S. Nefedov, PRB, 82, 155423 (2010) Hyperbolic dispersion in 2D periodic arrays of metallic carbon nanotubes. L.F. Felsen, N. Marcuvitz, Radiation and Scattering of Waves, 1973 (references to E. Arbel, L.B. Felsen, 1963) infinite power, radiated by a point-like source I.S. Nefedov, C.R. Simovski, PRB, 84, 195459 (2011) Giant radiation thermal heat transfer through micron gaps. D.R. Smith, D. Schurig, PRL 90 2003 Term indefinite medium, negative refraction, near-field focusing

Model of graphene conductivity intraband conductivity (the Kubo formula) interband conductivity, G.W. Hanson, JAP, 103, 064302 (2008)

Effective permittivity

Schematic view z´ x´

Eigenwaves, non-symmetry with respect to the Z-axis Indefinite medium: εt =1; ε’zz =-1+iδ, special case:

Isofrequencies. Hyperbolic dispersion

Conditions for the perfect absorption No reflection! Perfect absorption! S.M. Hashemi, I.S. Nefedov, PRB, 86, 195411 (2012).

Normal components of wave vectors θ=45° z - components of wave vectors for waves propagating in opposite directions under the fixed transverse component kx =ksin(θ)

Absorption in graphene multilayers Absorption (black) and transmission (red) versus wavelength, calculated for different relaxation times τ. Green line shows absorption in the same thickness multilayer with horizontally arranged graphene sheets

Different interlayer distances Absorption (black) and transmission (red) versus wavelength, calculated for different distance between graphene sheets d. Chemical potential μc =0.5 eV. Number of graphene sheets Ng =100.

Absorption, dependence on the incidence angle

h=λ/10

h=λ/10

Thermal emission Ergodic hypethesis thermal emission into a solid angle Energy of Planck’s oscillator

Thermal emission Hyperbolic isofrequencies

Far-zone thermal emission Density of modes

Thermal emission

w n k A model of spontaneous emission in HM: two-level atom b n k - basic states Equations: - initial conditions - ratio of energy stored in the field and in the atoms

Angle-averaged spontaneous radiation rate in dependence on a and b Angular dependence of spontaneous radiation rate

Electric dipole radiation, HFSS simulation dipole in vacuum dipole in hyperbolic medium

Conclusions Graphene multilayers can exhibit properties of hyperbolic media in the near-infrared and visible ranges Perfect absorption of TM-polarized waves in a considerably wide wavelength range can be achieved in optically ultra-thin graphene multilayer structures with tilted anisotropy axes The perfect absorption is provided by the perfect matching with free space and a very large attenuation constant. High-directive thermal emission can be obtained from asymmetric graphene multilayer structures. This effect is caused by enhanced level of spontaneous emission inside hyperbolic media and ability of modes with a very high density to be emitted from ASHM without total internal reflection. A small source, placed incide a slab of asymmetric hyperbolic medium, can produce a high-directive radiation in far zone.