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Full-space-manipulated multifunctional coding metasurface based on "Fabry-Pérot-like" cavity
Optics Express
|September 13, 2019
Summary
This study introduces a novel multifunctional coding metasurface (CM) capable of simultaneously controlling different polarized light in full-space. The designed CM achieves three distinct functions, offering miniaturized and highly integrated optical devices.
Area of Science:
- Optics and Photonics
- Metamaterials
- Nanotechnology
Background:
- Multifunctional coding metasurfaces (CMs) are crucial for integrating multiple optical functions into single devices.
- Existing research primarily focuses on dual functionalities within either reflected or transmitted light.
- A need exists for metasurfaces offering simultaneous control over diverse light properties across the full optical space.
Purpose of the Study:
- To propose and design a novel multifunctional CM.
- To achieve simultaneous control of different polarized light in full-space using a single metasurface.
- To demonstrate multiple, distinct optical functionalities from a single CM design.
Main Methods:
- Design of a multifunctional CM based on a "Fabry-Pérot-like" cavity.
- Utilizing asymmetric transmission characteristics for distinct optical control.
- Employing polarization state and propagation direction of incident light to switch functionalities.
- Simulations and experimental validation of the designed CM.
Main Results:
- The designed CM exhibits asymmetric transmission, enabling distinct functionalities.
- Simultaneously achieved functionalities include beam splitting, co-polarized reflection (diffusion scattering), and cross-polarized transmission (beam focusing).
- Simulated results were validated by experimental findings, confirming the design's feasibility.
Conclusions:
- The developed CM offers a viable approach for multifunctional optical devices.
- This design enables miniaturization and high integration of optical components.
- The proposed method can be extended to achieve desired functionalities in other frequency domains.

