Xin Luo, Fei Zhang, Mingbo Pu, Yingli Ha, Shilin Yu, Hanlin Bao, Qiong He, Ping Gao, Yinghui Guo, Mingfeng Xu, Xiangang Luo, "Breaking symmetry dependency of symmetry-protected bound states in the continuum via metasurfaces," Chin. Opt. Lett. 23, 053601 (2025)

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- Chinese Optics Letters
- Vol. 23, Issue 5, 053601 (2025)

Fig. 1. Principle and structure design diagram for the realization of strongly robust high-Q quasi-BICs. (a) A typical SP-BIC. (b) Interconversion between two SP-BICs. (c) Schematic of an all-dielectric metasurface composed of four square blocks. (d) Methods for inducing excitation of quasi-BICs.

Fig. 2. Optical properties of quasi-BICs: MR and TR. (a) Transmission spectra of the asymmetric metasurface (Δs ≠ 0 nm). Dual resonance responses are marked by MR and TR, respectively. (b), (c) Resonance wavelengths and Q-factors of the MR and TR resonances, respectively, versus the asymmetric parameter Δs. (d), (e) Scattered powers of the MR and TR resonances, respectively, and the electromagnetic-field distributions for the MR and TR resonances, respectively.

Fig. 3. Optical properties of quasi-BICs: λ1-λ1′ and λ2-λ2′. (a) Transmission spectra of the asymmetric metasurface (ΔL ≠ 0 nm) at Ey-polarized incidence. The remaining two resonance responses, excluding MR and TR, are denoted as λ1 and λ2 when ΔL < 0 nm, and as λ2′ and λ1′ when ΔL > 0 nm. (b) Distributions of the z-component of the magnetic fields (Hz) in the x–y plane for various ΔL values corresponding to the λ1, λ2, λ1′, and λ2′ resonances. Black arrows indicate the x–y plane electric field vector Exy. (c) Resonance wavelength and Q-factor of the λ1-λ1′ resonance concerning the asymmetric parameter ΔL (−60 to 60 nm). (d) Resonance wavelength and Q-factor of the λ2-λ2′ resonance concerning the asymmetric parameter ΔL (−350 to 60 nm).

Fig. 4. Electromagnetic-field distributions and demonstration of the role of dipole excitation in quasi-BIC resonances: λ1′ and λ2′. (a)–(d) Electromagnetic-field distributions of the λ1′ (ΔL = 1 nm), λ1′ (ΔL = 40 nm), λ2′ (ΔL = 1 nm), and λ2′ (ΔL = 40 nm) resonances, respectively. Black arrows indicate the displacement current vector and magnetic-field vector, respectively. (e)–(h) Scattered powers of the λ1′ (ΔL = 1 nm), λ1′ (ΔL = 40 nm), λ2′ (ΔL = 1 nm), and λ2′ (ΔL = 40 nm) resonances, respectively.

Fig. 5. Variation of the electromagnetic field distributions in the x–y plane within the quasi-BIC resonance mode λ2 while varying ΔL from −50 to −350 nm.
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Table 1. Comparison of Ultrahigh-Q Robust Metasurface Performance

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