2021
DOI: 10.1016/j.rinp.2021.104525
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Tunable dual-band metamaterial absorber at deep-subwavelength scale

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Cited by 15 publications
(8 citation statements)
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“…Here, the functional STO ceramic material is selected to design the dielectric resonator structure since it has excellent electrical property and has widely been used to design various PAs. [ 36–40 ] The complex relative permittivity of STO material is related to the temperature and frequency. In our interested THz frequency range (0.1–0.3 THz), according to the damped harmonic oscillator model, the frequency‐dependent complex relative permittivity of the STO material can be given as [ 35,36 ] εr(ω,T)badbreak=εgoodbreak+αω02ω2normaliωγ$$\begin{equation}{\varepsilon _{\rm{r}}}(\omega ,T) = {\varepsilon _\infty } + \frac{\alpha }{{\omega _0^2 - {\omega ^2} - {\rm{i}}\omega \gamma }}\end{equation}$$where the high‐frequency bulk permittivity ε ∞ = 9.6, temperature‐independent oscillator strength α = 2.3 × 10 10 m −2 , and ω is the angular frequency of incident THz wave.…”
Section: Structure Design Simulation and Theorymentioning
confidence: 99%
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“…Here, the functional STO ceramic material is selected to design the dielectric resonator structure since it has excellent electrical property and has widely been used to design various PAs. [ 36–40 ] The complex relative permittivity of STO material is related to the temperature and frequency. In our interested THz frequency range (0.1–0.3 THz), according to the damped harmonic oscillator model, the frequency‐dependent complex relative permittivity of the STO material can be given as [ 35,36 ] εr(ω,T)badbreak=εgoodbreak+αω02ω2normaliωγ$$\begin{equation}{\varepsilon _{\rm{r}}}(\omega ,T) = {\varepsilon _\infty } + \frac{\alpha }{{\omega _0^2 - {\omega ^2} - {\rm{i}}\omega \gamma }}\end{equation}$$where the high‐frequency bulk permittivity ε ∞ = 9.6, temperature‐independent oscillator strength α = 2.3 × 10 10 m −2 , and ω is the angular frequency of incident THz wave.…”
Section: Structure Design Simulation and Theorymentioning
confidence: 99%
“…Figure 1b,c shows the front and lattice views of the unit-cell structure of the designed PA, which is periodic arranged along the x-and y-directions (see Figure 1a For the proposed PA based on all-dielectric STO, the critical CMT can be used to investigate the perfect absorption. [37][38][39][40][41][42] It means that the proposed all-dielectric PA structure can be regarded as a coupling system, and the critical coupling concept can be employed for perfect absorption via coupling the guided resonance to the lossy STO for the normal incident THz wave. [43] The all-dielectric PA enables the phase-matched coupling between the guided resonance and free space radiation, resulting in the extreme confinement of EM field within the MCS structure STO.…”
Section: Structure Design Simulation and Theorymentioning
confidence: 99%
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