Chinese Optics Letters, Volume. 23, Issue 1, 010501(2025)

Angular-adaptive spin-locked retroreflectors based on reconfigurable origami two-dimensional metagrating

Zhibiao Zhu, Yongfeng Li*, Zhe Qin, Lixin Jiang, Wenjie Wang, Hongya Chen, Jiafu Wang, Lin Zheng, and Shaobo Qu
Author Affiliations
  • Shaanxi Key Laboratory of Artificially-Structured Functional Materials and Devices, Air Force Engineering University, Xi’an 710051, China
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    Figures & Tables(7)
    The proposed spin-locked retroreflector based on the Miura origami metagrating design. The origami metagrating is 2D. Therefore, the retroreflection can be achieved in both the x and y directions. When the origami metagratings are in different folding states, Px ≠ Py, θi,r1 ≠ θi,r2 ≠ θi,r3 ≠ θi,r4.
    (a) Schematic representation of a general spin-locked metagrating with three Floquet modes under a TE-polarized incidence. It is worth mentioning that this principle also applies to a TM-polarized incidence. (b) Demonstration of induced electric current on the ground plane. (c) Schematic diagram of the folded Miura origami unit cell. The substrate of the Miura origami is a polyimide material, which is located on a perfect electrical conductor. The thickness of the substrate is only 0.075 mm, and the dielectric constant is εr = 3. (d) The distribution of creases. The period of the structure in the x-axis is Px, and the period in the y-axis is Py.
    Reflection coefficients and angles versus frequency for different Floquet modes under (a) the TE- and (b) the TM-polarized incidences. When the folding angle β of the retroreflector is tuned to 45°, the corresponding scattered electric field distribution of (c) the TE- and (d) the TM-polarized incidences on the zOx plane is obtained at θin = 36° illumination angle. (e) Schematic diagram of spin-locked retroreflection.
    Simulation results of retroreflection amplitude and angle as a function of fold angle β under the TE- and TM-polarized incidences: (a) x-direction and (b) y-direction. The corresponding scattered electric field distribution of the TE- and TM-polarized incidences on the zOx plane: (c)–(d) θin = 34°, β = 40° and (e)–(f) θin = 42°, β = 50°. The corresponding scattered electric field distribution of the TE- and TM-polarized incidences on the zOy plane: (g)–(h) θin = 34°, β = 40° and (i)–(j) θin = 38°, β = 50°.
    Relationship between the scattering intensity and θ under TE- and TM-polarization incidences. x-direction: (a) β = 40°, |θref| = 34°, (b) β = 45°, |θref| = 36°, and (c) β = 50°, |θref| = 38°. y-direction: (d) β = 40°, |θref| = 34°, (e) β = 50°, |θref| = 42°, and (f) β = 60°, |θref| = 60°.
    (a) The image shows the arch test platform. (b) Sample picture of the origami retroreflector.
    When the wave vector is along the x-direction, experimental results of the scattered intensity distribution for retroreflection at various incidence angles of (a) 34°, (d) 36°, and (e) 38° under TE- and TM-polarized incidences. When the wave vector direction is along the y-direction, experimental results of the scattered intensity distribution for retroreflection at various incidence angles of (a) 34°, (d) 42°, and (e) 60° under TE- and TM-polarized incidences.
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    Zhibiao Zhu, Yongfeng Li, Zhe Qin, Lixin Jiang, Wenjie Wang, Hongya Chen, Jiafu Wang, Lin Zheng, Shaobo Qu, "Angular-adaptive spin-locked retroreflectors based on reconfigurable origami two-dimensional metagrating," Chin. Opt. Lett. 23, 010501 (2025)

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    Paper Information

    Category: Diffraction, Gratings, and Holography

    Received: Jun. 12, 2024

    Accepted: Jul. 29, 2024

    Published Online: Feb. 17, 2025

    The Author Email: Yongfeng Li (liyf217130@126.com)

    DOI:10.3788/COL202523.010501

    CSTR:32184.14.COL202523.010501

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