2021
DOI: 10.1016/j.carbon.2020.11.046
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Graphene-based active metasurface with more than 330° phase tunability operating at mid-infrared spectrum

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Cited by 20 publications
(10 citation statements)
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“…The planner array theory can demonstrate the RCS reduction principle in Equations and . So that, θ and φ shows the angles of elevation, and azimuth for the arbitrary direction of scattering, respectively, and φ ( m , n ) shows the initial phase of the lattice (Cao et al., 2020; Ee & Agarwal, 2019; Li, Eisenbeis, et al., 2021; Sun et al., 2021; Wan et al., 2016, 2021). AF(θ,φ)=falsefalsem=1Mfalsefalsen=1Ne[j(m1)(kdsinθcosφ)+j(n1)(kdsinθsinφ)+jϕ(m,n)] $\text{AF}(\theta ,\varphi )=\sum\limits _{m=1}^{M}\sum\limits _{n=1}^{N}{e}^{[j(m-1)(kd\,\sin \,\theta \,\cos \,\varphi )+j(n-1)(kd\,\sin \,\theta \,\sin \,\varphi )+j\phi (m,n)]}$ 10log)(|Etotalreflected|2/|EPEC|210dB $10\log \left(\vert {E}_{\text{total}-\text{reflected}}{\vert }^{2}/\vert {E}_{\text{PEC}}{\vert }^{2}\right)\le -10\text{dB}$ …”
Section: Theory and Analysismentioning
confidence: 99%
“…The planner array theory can demonstrate the RCS reduction principle in Equations and . So that, θ and φ shows the angles of elevation, and azimuth for the arbitrary direction of scattering, respectively, and φ ( m , n ) shows the initial phase of the lattice (Cao et al., 2020; Ee & Agarwal, 2019; Li, Eisenbeis, et al., 2021; Sun et al., 2021; Wan et al., 2016, 2021). AF(θ,φ)=falsefalsem=1Mfalsefalsen=1Ne[j(m1)(kdsinθcosφ)+j(n1)(kdsinθsinφ)+jϕ(m,n)] $\text{AF}(\theta ,\varphi )=\sum\limits _{m=1}^{M}\sum\limits _{n=1}^{N}{e}^{[j(m-1)(kd\,\sin \,\theta \,\cos \,\varphi )+j(n-1)(kd\,\sin \,\theta \,\sin \,\varphi )+j\phi (m,n)]}$ 10log)(|Etotalreflected|2/|EPEC|210dB $10\log \left(\vert {E}_{\text{total}-\text{reflected}}{\vert }^{2}/\vert {E}_{\text{PEC}}{\vert }^{2}\right)\le -10\text{dB}$ …”
Section: Theory and Analysismentioning
confidence: 99%
“…Sun et al proposed another graphene coupling structure composed of multiple resonance modes to attain a more extensive depth, including dipole resonance, LC resonance, and SRR resonance [81], as shown in Figure 6a. These resonant modes are coupled with each other at a similar resonant wavelength, improving the sensitivity to the change of the surface plasmon; thus, the tunability of the composite structure is more robust than that of a single resonator with the same Fermi level variation range.…”
Section: Thz Phase Modulationmentioning
confidence: 99%
“…The reflective tunable graphene terahertz phase modulator. (a) Graphene−metal hybrid modulator was composed of the silver split ring and nanorod with monolayer graphene as active material, the phase tunability of SRR and LC is smaller than that of the coupling structure; the phase modulation range and smoothness under four incident wavelengths, the maximum shift of nearly 360 • can be achieved at 6.1 µm; (Reprinted with permission from ref [81]. Copyright 2021, Elsevier) (b) Reflection unit consisted of a graphene sheet and a gold disk separated in the middle, comparison of phase difference for the bare graphene and the metal−graphene metasurface at 4.5 THz; the reflection phase distribution of '0' (E F = 0.05 eV) and '1' (E F = 0.4 eV) elements in coding metasurface, the phase difference was approximately 180 • at frequency from 4 THz to 5 THz; (Reprinted with permission from ref [78].…”
mentioning
confidence: 99%
“…[3][4][5] Typically, dynamic metasurfaces rely on active material with tunable optical properties to tailor the optical response of each unit cell. A great variety of active materials, including semiconductor materials, [6][7][8] transparent conducting oxides, [9][10][11] liquid crystal (LC), [12][13][14] 2D materials [15,16] and phase-change materials (PCM), [17][18][19][20][21][22] have been explored to extend the tuning mechanism. Pioneering studies have presented varied functionalities based on this design, such as tunable beam deflection, [11] dynamic focusing, [23] beam switching [24] and color display.…”
Section: Introductionmentioning
confidence: 99%