2019
DOI: 10.1364/oe.27.023186
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Mechanisms of 2π phase control in dielectric metasurface and transmission enhancement effect

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Cited by 34 publications
(26 citation statements)
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“…Therefore, lx and wx are considered as the main optimization parameters to design a two-element phase-gradient Huygens' metasurface. Compared with some earlier reports [11][12][13]18,[26][27][28], the two-element metasurface has fewer optimization parameters, which simplifies the design According to the above analysis, it can be inferred that l x and w x are the two parameters that greatly influence the overlap of the ED and MD resonances. Therefore, l x and w x are considered as the main optimization parameters to design a two-element phase-gradient Huygens' metasurface.…”
Section: Metasurface Designmentioning
confidence: 94%
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“…Therefore, lx and wx are considered as the main optimization parameters to design a two-element phase-gradient Huygens' metasurface. Compared with some earlier reports [11][12][13]18,[26][27][28], the two-element metasurface has fewer optimization parameters, which simplifies the design According to the above analysis, it can be inferred that l x and w x are the two parameters that greatly influence the overlap of the ED and MD resonances. Therefore, l x and w x are considered as the main optimization parameters to design a two-element phase-gradient Huygens' metasurface.…”
Section: Metasurface Designmentioning
confidence: 94%
“…Therefore, l x and w x are considered as the main optimization parameters to design a two-element phase-gradient Huygens' metasurface. Compared with some earlier reports [11][12][13]18,[26][27][28], the twoelement metasurface has fewer optimization parameters, which simplifies the design process of the metasurface. To effectively inhibit the interaction between elements and obtain a large anomalous refraction angle, two elements are strategically placed in four short periods to form a unit cell, as shown in Figure 1c.…”
Section: Metasurface Designmentioning
confidence: 96%
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“…There is no abrupt phase change at a wavelength of 1529 nm, which proves that the phase shift is formed by only one mode. Therefore, the phase control mechanism at a wavelength of 1529 nm is analyzed by eigenmode analysis [ 42 ]. These nanorods can be considered low-quality-factor Fabry–Pérot resonators, and the phase can be modulated by the effective refractive index of the fundamental mode.…”
Section: Design and Methodsmentioning
confidence: 99%
“…The sudden phase shift at the scatterers causes MSs to change the wave properties locally. Scatterers can cover an entire 2π phase shift by adjusting the geometry or alignment, allowing for arbitrary beam formation [ 56 ]. In the meantime, scatterers can be built to adjust the wave front.…”
Section: Introductionmentioning
confidence: 99%