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Bound states in the continuum (BIC) were initially observed in quantum mechanics as a phenomenon capable of maintaining localized wave behavior. This effect has been extensively studied across various material systems, including piezoelectric materials, graphene, and photonic crystals. Recently, the BIC mode has employed to achieve strong optical chirality in metamaterials with symmetry breaking. In this work, we propose a silicon metasurface with an interrupted ring groove, which has a fourfold rotationally symmetry. By breaking the in-plane inversion symmetry of the unit cell, we achieve quasi-BICs with the high quality factor and conspicuous chirality. Moreover, by analyzing topological charges in momentum space, we reveal that the unique topological characteristics of quasi-BIC are generated by the internal resonance of metasurface. When the symmetry breaking reaches a certain level, our proposed symmetry-broken metasurface shows a strong circular dichroism and its value is –0.93, which indicates that the quasi-BIC mode can has a strong chiral selectivity. For chiral sensing applications, the chiral metasurface exhibits a spectral resolution of approximately 0.003. The findings presented in this work have great potential applications in chiral sensing, nonlinear chiral optics, low-threshold lasers, and other related fields.
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Keywords:
- bound state in the continuum /
- metasurface /
- chirality /
- quality factor
[1] Borovkova O V, Ignatyeva D O, Sekatskii S K, Karabchevsky A, Belotelov V I 2019 Photonics Res. 8 57Google Scholar
[2] Daldosso N, Pavesi L 2009 Laser Photon. Rev. 3 508Google Scholar
[3] Kekatpure R D, Brongersma M L 2008 Phys. Rev. A 78 023829Google Scholar
[4] Lim W X, Singh R 2018 Nano Converg. 5 5Google Scholar
[5] Rybin M V, Koshelev K L, Sadrieva Z F, Samusev K B, Bogdanov A A. Limonov M F, Kivshar Y S 2017 Phys. Rev. Lett. 119 243901Google Scholar
[6] Srinivasan K, Stintz A, Krishna S, Painter O 2005 Phys. Rev. B 72 205318.Google Scholar
[7] Azzam S I, Kildishev A V 2020 Adv. Opt. Mater. 9 2001469Google Scholar
[8] Koshelev K, Bogdanov A, Kivshar Y 2019 Science Bulletin 64 836Google Scholar
[9] Kupriianov A S, Xu Y, Sayanskiy A, Dmitriev V, Kivshar Y S, Tuz V R 2019 Phys. Rev. Appl. 12 014024Google Scholar
[10] Marinica D C, Borisov A G, Shabanov S V 2008 Phys. Rev. Lett. 100 183902Google Scholar
[11] Koshelev K, Lepeshov S, Liu M, Bogdanov A, Kivshar Y 2018 Phys. Rev. Lett. 121 193903Google Scholar
[12] Kodigala A, Lepetit T, Gu Q, Bahari B, Fainman Y, Kante B 2017 Nature 541 196Google Scholar
[13] Pavlov A, Zabkov I, Klimov V 2018 Opt. Express 26 28948Google Scholar
[14] Xu K, Fang M, Huang Z X 2021 IEEE Photonics J. 13 1500109Google Scholar
[15] Abujetas D R, Barreda Á, Moreno F, Litman A, Geffrin J M, Sánchez‐Gil J A 2020 Laser Photonics Rev. 15 2000263Google Scholar
[16] Volkovskaya I, Xu L, Huang L J, Smirnov A I, Miroshnichenko A E, Smirnova D 2020 Nanophotonics 9 3953Google Scholar
[17] Koshelev K, Tang Y T, Li K F, Choi D Y, Li G X, Kivshar Y 2019 ACS Photonics 6 1639Google Scholar
[18] Panoiu N C, Sha W E I, Lei D Y, Li G C 2018 J. Opt. 20 083001Google Scholar
[19] Ren Q, Feng F, Yao X, Xu Q, Xin M, Lan Z H, You J W, Xiao X F, Sha W E I 2021 Opt. Express 29 5384Google Scholar
[20] Cai Y P, Huang Y, Zhu K Y, Wu H H 2021 Opt. Lett. 46 4049Google Scholar
[21] Yu S L, Wang Y S, Gao Z A, Li H, Song S Z, Yu J G, Zhao T G 2022 Opt. Express 30 4084Google Scholar
[22] Kilchoer C, Abdollahi N, Steiner U, Gunkel I, Wilts B D 2019 APL Photonics 4 126107Google Scholar
[23] Wu Z, Liu Y, Hill E H, Zheng Y 2018 Nanoscale 10 18096Google Scholar
[24] Yang S Y, Liu Z, Yang H F, Jin A Z, Zhang S, Li J J, Gu C Z 2019 Adv. Opt. Mater. 8 1901448Google Scholar
[25] Basiri A, Chen X, Bai J, Amrollahi P, Carpenter J, Holman Z, Wang C, Yao Y 2019 Light Sci. Appl. 8 78Google Scholar
[26] Fasold S, Linß S, Kawde T, Falkner M, Decker M, Pertsch T, Staude I 2018 ACS Photonics 5 1773Google Scholar
[27] Kan Y H, Andersen S K H, Ding F, Kumar S, Zhao C Y, Bozhevolnyi S I 2020 Adv. Mater. 32 1907832Google Scholar
[28] Liu Z G, Du H F, Li J F, Lu L, Li Z Y, Fang N X 2018 Sci. Adv. 4 eaat4436Google Scholar
[29] Zhao Y, Askarpour A N, Sun L Y, Shi J W, Li X Q, Alu A 2017 Nat. Commun. 8 14180Google Scholar
[30] Hao C L, Xu L G, Kuang H, Xu C L 2020 Adv. Mater. 32 e1802075Google Scholar
[31] Gorkunov M V, Antonov A A, Kivshar Y S 2020 Phys. Rev. Lett. 125 093903Google Scholar
[32] Overvig A, Yu N, Alu A 2021 Phys. Rev. Lett. 126 073001Google Scholar
[33] Yu K, Song F, Shi Z, Li H, Liu Y , Wu X 2023 J. Opt. 25 125101Google Scholar
[34] Palik E D 1985 Handbook of Optical Constants of Solids ppxvii-xviii
[35] Zhen B, Hsu C W, Lu L, Stone A D, Soljačić M 2014 Phys. Rev. Lett. 113 257401Google Scholar
[36] Chen Y, Yang X D, Gao J 2018 Light Sci. Appl. 7 84Google Scholar
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图 2 (a)本征模的位于1500—1600 nm波段的能带结构; (b)本征模在BIC波长(波长为1548 nm)附近的品质因子分布图, 品质因子在k = 0的点处趋向于无穷大, 插图为BIC波长处的结构处的电场分布图
Figure 2. (a) Band structure of the eigenmodes in the wavelength range of 1500–1600 nm; (b) quality factor distribution of the eigenmodes near the BIC wavelength (1548 nm), with the quality factor approaching infinity at k = 0. The inset shows the electric field distribution at the BIC frequency point.
图 3 (a) 超表面处于激发模式下, 扰动因子对高品质因子的影响, 插图为所定义的破坏对称方式的示意图; (b)不同扰动因子下的本征模的波长分布
Figure 3. (a) Impact of the perturbation factor on the high-quality factor in the excited mode of the metasurface, with the inset showing a schematic diagram of the defined symmetry-breaking method; (b) wavelength distribution of the eigenmodes under different perturbation facors.
图 6 (a) α = 0.1对称破坏时, C4v超表面使用RCP, LCP光激励的透射光谱; (b)准BIC附近处的圆二色性值; 使用(c) RCP和(d) LCP光激励的准BIC波长处超表面的电场分布
Figure 6. (a) Transmission spectra of C4v metasurface under α = 0.1 symmetry breaking, excited by RCP and LCP light; (b) circular dichroism values near the quasi-BIC; (c), (d) the electric field distribution of the metasurface at the quasi-BIC wavelength when excited with (c) RCP and (d) LCP light, respectively.
图 8 (a) 考虑损耗的条件下, 超表面破坏对称性后的透射、反射和吸收谱线; (b)考虑损耗的情况下元胞的电场图; 手性超表面在(c) LCP和RCP光下的透射谱线以及(d)圆二色性曲线
Figure 8. (a) Consideration of losses, transmission, reflection, and absorption spectra of the metasurface after symmetry breaking; (b) electric field distribution in the unit cell considering losses; (c) transmission spectra under LCP and RCP light, and (d) the circular dichroism curve of the chiral metasurface, respectively.
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[1] Borovkova O V, Ignatyeva D O, Sekatskii S K, Karabchevsky A, Belotelov V I 2019 Photonics Res. 8 57Google Scholar
[2] Daldosso N, Pavesi L 2009 Laser Photon. Rev. 3 508Google Scholar
[3] Kekatpure R D, Brongersma M L 2008 Phys. Rev. A 78 023829Google Scholar
[4] Lim W X, Singh R 2018 Nano Converg. 5 5Google Scholar
[5] Rybin M V, Koshelev K L, Sadrieva Z F, Samusev K B, Bogdanov A A. Limonov M F, Kivshar Y S 2017 Phys. Rev. Lett. 119 243901Google Scholar
[6] Srinivasan K, Stintz A, Krishna S, Painter O 2005 Phys. Rev. B 72 205318.Google Scholar
[7] Azzam S I, Kildishev A V 2020 Adv. Opt. Mater. 9 2001469Google Scholar
[8] Koshelev K, Bogdanov A, Kivshar Y 2019 Science Bulletin 64 836Google Scholar
[9] Kupriianov A S, Xu Y, Sayanskiy A, Dmitriev V, Kivshar Y S, Tuz V R 2019 Phys. Rev. Appl. 12 014024Google Scholar
[10] Marinica D C, Borisov A G, Shabanov S V 2008 Phys. Rev. Lett. 100 183902Google Scholar
[11] Koshelev K, Lepeshov S, Liu M, Bogdanov A, Kivshar Y 2018 Phys. Rev. Lett. 121 193903Google Scholar
[12] Kodigala A, Lepetit T, Gu Q, Bahari B, Fainman Y, Kante B 2017 Nature 541 196Google Scholar
[13] Pavlov A, Zabkov I, Klimov V 2018 Opt. Express 26 28948Google Scholar
[14] Xu K, Fang M, Huang Z X 2021 IEEE Photonics J. 13 1500109Google Scholar
[15] Abujetas D R, Barreda Á, Moreno F, Litman A, Geffrin J M, Sánchez‐Gil J A 2020 Laser Photonics Rev. 15 2000263Google Scholar
[16] Volkovskaya I, Xu L, Huang L J, Smirnov A I, Miroshnichenko A E, Smirnova D 2020 Nanophotonics 9 3953Google Scholar
[17] Koshelev K, Tang Y T, Li K F, Choi D Y, Li G X, Kivshar Y 2019 ACS Photonics 6 1639Google Scholar
[18] Panoiu N C, Sha W E I, Lei D Y, Li G C 2018 J. Opt. 20 083001Google Scholar
[19] Ren Q, Feng F, Yao X, Xu Q, Xin M, Lan Z H, You J W, Xiao X F, Sha W E I 2021 Opt. Express 29 5384Google Scholar
[20] Cai Y P, Huang Y, Zhu K Y, Wu H H 2021 Opt. Lett. 46 4049Google Scholar
[21] Yu S L, Wang Y S, Gao Z A, Li H, Song S Z, Yu J G, Zhao T G 2022 Opt. Express 30 4084Google Scholar
[22] Kilchoer C, Abdollahi N, Steiner U, Gunkel I, Wilts B D 2019 APL Photonics 4 126107Google Scholar
[23] Wu Z, Liu Y, Hill E H, Zheng Y 2018 Nanoscale 10 18096Google Scholar
[24] Yang S Y, Liu Z, Yang H F, Jin A Z, Zhang S, Li J J, Gu C Z 2019 Adv. Opt. Mater. 8 1901448Google Scholar
[25] Basiri A, Chen X, Bai J, Amrollahi P, Carpenter J, Holman Z, Wang C, Yao Y 2019 Light Sci. Appl. 8 78Google Scholar
[26] Fasold S, Linß S, Kawde T, Falkner M, Decker M, Pertsch T, Staude I 2018 ACS Photonics 5 1773Google Scholar
[27] Kan Y H, Andersen S K H, Ding F, Kumar S, Zhao C Y, Bozhevolnyi S I 2020 Adv. Mater. 32 1907832Google Scholar
[28] Liu Z G, Du H F, Li J F, Lu L, Li Z Y, Fang N X 2018 Sci. Adv. 4 eaat4436Google Scholar
[29] Zhao Y, Askarpour A N, Sun L Y, Shi J W, Li X Q, Alu A 2017 Nat. Commun. 8 14180Google Scholar
[30] Hao C L, Xu L G, Kuang H, Xu C L 2020 Adv. Mater. 32 e1802075Google Scholar
[31] Gorkunov M V, Antonov A A, Kivshar Y S 2020 Phys. Rev. Lett. 125 093903Google Scholar
[32] Overvig A, Yu N, Alu A 2021 Phys. Rev. Lett. 126 073001Google Scholar
[33] Yu K, Song F, Shi Z, Li H, Liu Y , Wu X 2023 J. Opt. 25 125101Google Scholar
[34] Palik E D 1985 Handbook of Optical Constants of Solids ppxvii-xviii
[35] Zhen B, Hsu C W, Lu L, Stone A D, Soljačić M 2014 Phys. Rev. Lett. 113 257401Google Scholar
[36] Chen Y, Yang X D, Gao J 2018 Light Sci. Appl. 7 84Google Scholar
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