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Plasma Metamaterial Infrared Absorber
2024-01-17 16:30:32
  • FDTD
  • Metamaterial
  • Plasmonic

Preface

"Metamaterial" is a special type of man-made material with extraordinary physical properties that natural materials do not have, such as regulating the frequency, amplitude, phase, etc. of electromagnetic waves. Metamaterials have a wide range of application prospects due to their exotic properties. For example, perfect absorbers designed based on metamaterials can be used as photodetectors, microbolometers, thermal imaging, etc. Based on the work of HaoHao et al.[1], this case models and simulates a Metal-Insulator-Metal (MIM) plasma metamaterial infrared absorber to study its reflection/transmission/absorption characteristics in the visible to near-infrared band.

Simulation Setting

This case uses a MIM structure composed of silver-alumina-silver. The lower layer is an infinite flat plate of silver and aluminum oxide, and the upper layer is a periodic arrangement of silver cubes. The structure within one period is shown in the figure below. In optical simulation, we only need to simulate one cell. Due to the symmetry of the structure and plane wave source, we use Anti-Symmetric boundary conditions in the XX direction and Symmetric boundary conditions in the YY direction. We can reduce the simulation space and thus the simulation time by using symmetric and anti-symmetric boundary conditions.

InfraredAbsorber_structure

Parameters WW tt dd hh aa
Size 0.05μm0.05\mu m 0.03μm0.03\mu m 0.012μm0.012\mu m 0.08μm0.08\mu m 0.25μm0.25\mu m

Material

The metal used in this case is the Ag material created using the Drude model. For specific details about the Drude model, see Debye, Drude, and Lorentz materials:

εtotal(f)=ε+ωp2(2πf)2+j2πfγp\varepsilon_{total}(f) =\varepsilon+\frac{\omega_{p}^{2}}{-(2\pi f)^2+j2\pi f\gamma_{p}}

Among them, ε=1\varepsilon=1, plasma frequency ωp=1.37×1016rad/s\omega_p=1.37 \times 10^{16}rad/s, and collision frequency γp=8.5×1013rad/s\gamma_p=8.5 \times 10^{13}rad/s. The real and imaginary parts of the permittivity of Ag calculated by the Drude model are shown below.

InfraredAbsorber_fitting

Simulation Results

Reflectivity, transmissivity and absorptivity

Based on the T data obtained from the Frequency-Domain Field and Power(FDFP) monitors at the top and bottom of the MIM infrared absorber, the reflectivity (R), transmissivity (T), and absorptivity (A) of the absorber are plotted, as shown in the figure below. At a wavelength of around 0.595μm0.595\mu m, the MIM infrared absorber's absorbance reaches a peak (over 99%99\%), and this result is highly consistent with Figure 2 in the referenced literature.

InfraredAbsorber_ART

Electric field and resistive heat distribution

The figure below shows the electric field distribution of the MIM infrared absorber at a wavelength of 0.595μm0.595\mu m. It can be seen that an electric field enhancement effect occurs at the interface between the silver cube on the upper layer and the alumina. This is because the surface plasmon excitation resonance generated here traps the electric field in this small area.

InfraredAbsorber_E

The resistive heat formula is as follows:

Q=πcε0ε(λ)E(λ)2λQ=\pi c\varepsilon_{0}\varepsilon''(\lambda) |E(\lambda)|^{2}\lambda

Among them, cc is the speed of light, ε0\varepsilon_{0} is the vacuum permittivity, ε(λ)\varepsilon''(\lambda) is the imaginary part of the permittivity, and EE is the electric intensity. The resistive heat distribution diagram of the MIM infrared absorber at a wavelength of λ=0.595μm\lambda=0.595\mu m is as follows. It can be found that the resistive heat QQ is mostly limited at the edges and corners of the interface between the Ag cube on the upper layer and the alumina. The high absorptivity causes most of the energy at this wavelength to be converted into heat energy through loss.

InfraredAbsorber_Q

Reference


  1. Hao J, Zhou L, Qiu M. Nearly total absorption of light and heat generation by plasmonic metamaterials[J]. Physical Review B Condensed Matter, 2011, 83(16):5919-5926. ↩︎

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