Photonics Research, Volume. 13, Issue 1, 69(2025)

Rotation-induced plasmonic chiral quasi-bound states in the continuum

Chunhua Qin1, Yadong Deng2, Tianshuo Lyu1, Chao Meng2, Sören Im Sande2, Sergey I. Bozhevolnyi2, Jinhui Shi1,3, and Fei Ding2、*
Author Affiliations
  • 1Key Laboratory of In-Fiber Integrated Optics of Ministry of Education and Key Laboratory of Photonic Materials and Devices Physics for Oceanic Applications of Ministry of Industry and Information Technology, College of Physics and Optoelectronic Engineering, Harbin Engineering University, Harbin 150001, China
  • 2Centre for Nano Optics, University of Southern Denmark, DK-5230 Odense, Denmark
  • 3e-mail: shijinhui@hrbeu.edu.cn
  • show less

    Nanoscale light manipulation using plasmonic metasurfaces has emerged as a frontier in photonic research, offering strongly enhanced light–matter interactions with potential applications in sensing, communications, and quantum optics. Here, we unveil the realization and control of chiral quasi-bound states in the continuum (quasi-BICs) by judiciously rotating one of the paired plasmonic bricks and thereby influencing structural asymmetry. By precisely controlling the rotation angle, we enable continuous modulation of the radiation loss in quasi-BICs and transition from a perfect half-wave plate to a good absorber for the left-handed circularly polarized light. This transformation leverages the intrinsic chirality with moderately high circular dichroism of 0.35 in both simulation and experimental observations, manifesting unprecedented control over the chiral light within sub-wavelength scales. Theoretical modeling and numerical simulations complement our experimental findings, offering deep insights into underlying mechanisms and the role of symmetry breaking in realizing chiral quasi-BICs. The observed phenomena open new pathways for developing ultra-compact chiral photonic devices with tailored optical properties, including highly sensitive chiral biosensors, circular dichroism spectroscopy, and chiral flat optical components for information processing.

    1. INTRODUCTION

    Planar surface nanostructures engineered to exhibit specific optical functionalities, such as optical metasurfaces, have revolutionized the field of optical devices, owing to their compact sizes and versatile functionalities across a diverse range of applications [19]. In particular, plasmonic nanostructures, renowned as an exceptional platform for manipulating light–matter interactions at the nanoscale, have captured significant attention in the scientific community [10] primarily by virtue of plasmonic resonances. In general, the strength of resonant light–matter interactions can be characterized by the quality (Q) factor, a crucial characteristic that is determined by both radiative and dissipative losses, with the latter being inherent to metallic materials [1113]. Recent advancements have spotlighted the bound states in the continuum (BICs) as a novel approach to dramatically enhance Q factors by blocking radiation channels [14] especially in all-dielectric nanostructures where dissipative losses do not exist. When the condition of BIC occurrence is slightly perturbed, typically by breaking the configuration symmetry, BICs evolve into quasi-BICs featuring finitely large Q factors, which are accessible with the far-field excitation [1518]. For these reasons, BICs and quasi-BICs have been studied across a wide spectrum range, from microwave to visible, and found numerous applications, ranging from detection and sensing to absorption enhancement [9,15,1936], highlighting their versatility. Despite the overall impressive progress, formidable challenges remain in realizing plasmonic BICs, e.g., in the fabrication of three-dimensional (3D) plasmonic structures, such as gold cones, that suffer from processing inaccuracies and compatibility issues with other optical components [10,26]. Planar metasurface alternatives, such as arrays of split ring resonators, are often more amenable to simpler, more effective solutions, while facilitating strong electromagnetic confinement and resonances.

    In this work, we introduce a novel approach to achieve chiral quasi-BICs through the strategic manipulation of structural symmetry by rotating one of the paired plasmonic bricks. By fine-tuning the rotation angle, we enable the accurate modulation of the radiation loss in quasi-BICs, facilitating a transformative capability: transition from a perfect half-wave plate to an effective absorber for left-handed circularly polarized (LCP) light. This advancement not only demonstrates moderately high circular dichroism (CD) of 0.35, consistent with both simulation and experimental observations, but also marks a significant leap in controlling the propagation and confinement of chiral light at sub-wavelength scales. Our findings provide deep insights into the impact of symmetry breaking on the emergence of chiral quasi-BICs and herald new possibilities for the design of ultra-compact chiral photonic devices tailored for enhanced performance in applications such as chiral biosensors, CD spectroscopy, and advanced light manipulation platforms for information processing.

    2. RESULTS AND DISCUSSION

    We utilize a well-established metal–insulator–metal (MIM) structure to design the reflective platform [3740]. The schematic of the plasmonic unit cell is shown in Fig. 1(a), where an optically thick gold (Au) mirror and a pair of Au bricks with rounded corners are separated by a dielectric silicon dioxide (SiO2) spacer. The thickness of the middle SiO2 spacer layer is h=95  nm, and the thickness of the Au substrate is 130 nm. The paired Au bricks have a length of l=310  nm, a width of w=120  nm, a height of t=50  nm, and a corner radius of 20 nm, which are separated by a distance of s=350  nm and arranged in a rectangular lattice with periodicities along the x and y axes of 700 and 350 nm, respectively. By judiciously rotating one of the paired plasmonic bricks, structural symmetry is perturbed, enabling the transformation from BICs to chiral quasi-BICs. To elucidate the rotation-mediated chiral quasi-BICs, we conducted numerical simulations to explore the interplay between rotation angles and radiative losses (Appendix A) [41]. Since plasmonic metasurfaces have inherent dissipative losses and can never fulfill ideal BIC conditions with infinite Q factors, the total Q factor Qtot is governed by the relationship Qtot1=Qdis1+Qrad1, where Qdis and Qrad denote dissipative and radiative Q factors, respectively. In the simulation, we first calculated plasmonic unit cells with different orientations to retrieve Qtot. We then set Au as lossless and recalculated the structures to get Qrad at the eigenwavelength, as indicated by red stars in Fig. 1(b). The trend in the radiative Q factor aligns with the expected evolution behavior from BICs to quasi-BICs under symmetry perturbation. Specifically, a BIC with an ultra-high Qrad>108 occurs at the eigenwavelength of 946.49 nm when θ=0°, where the plasmonic metasurface is symmetric and achiral with respect to the circularly polarized (CP) excitation at normal incidence. As such, the plasmonic metasurface functions as a highly efficient half-wave plate (HWP), which is completely decoupled from the cross-polarized far-field radiation and reverses the spin direction of incident LCP or right-handed circularly polarized (RCP) light (Appendix B), a polarization transformation that occurs due to the near-equal reflection amplitudes and approximately π phase retardation under two orthogonal linear polarization excitations (Appendix B). In this instance, the implemented plasmonic HWP adheres to the BIC condition of being effectively decoupled from the radiation continuum, which is evidenced by the cross-polarized reflection spectrum without any discernible resonances. When the rotation is introduced to perturb the BIC condition, the radiative Q factor Qrad decreases dramatically. Intriguingly, the radiative Q factor and structural asymmetry, represented by sin(θ), follow an inverse quadratic correlation, indicated by the solid green line in Fig. 1(c). Despite significant changes in radiative losses, dissipative losses remain essentially stable, as confirmed by the black line in Fig. 1(b). Therefore, the total Q factor, traced by a blue line in Fig. 1(b), exhibits a diminishing trend in our model, indicating the nuanced interplay between structural parameters and resonant behavior.

    Design and simulation results of rotation-induced plasmonic chiral quasi-BICs. (a) Schematic of the plasmonic unit cell, with one of the paired Au bricks rotated by an angle of θ. Here, θ is defined as positive (negative) when the brick is rotated in the clockwise (counterclockwise) direction. (b) Calculated Q factors as a function of rotation angle at the corresponding eigenwavelengths. (c) Correlation between Qrad and sin2(θ); an inverse correlation is achieved between Qrad and sin2(θ) after fitting. (d), (e) Simulated cross-polarized reflection spectra under (d) LCP and (e) RCP excitations. (f) Calculated CD spectrum.

    Figure 1.Design and simulation results of rotation-induced plasmonic chiral quasi-BICs. (a) Schematic of the plasmonic unit cell, with one of the paired Au bricks rotated by an angle of θ. Here, θ is defined as positive (negative) when the brick is rotated in the clockwise (counterclockwise) direction. (b) Calculated Q factors as a function of rotation angle at the corresponding eigenwavelengths. (c) Correlation between Qrad and sin2(θ); an inverse correlation is achieved between Qrad and sin2(θ) after fitting. (d), (e) Simulated cross-polarized reflection spectra under (d) LCP and (e) RCP excitations. (f) Calculated CD spectrum.

    To further show the chiral nature of evolved quasi-BICs, we simulated cross-polarized reflection spectra under both LCP and RCP excitations. The results in Fig. 1(d) indicate that modifying the rotation angle significantly boosts the interaction between LCP incident light and the plasmonic metasurface with a quasi-BIC resonance occurring in the narrow spectrum range from 920 to 950 nm. Notably, at a rotation angle of θ=50°, the metasurface suppresses circular polarization conversion with RRL approaching 0. If the incident light switches to RCP, this quasi-BIC resonance is seen at θ=50° [Fig. 1(e)], which is completely symmetrical to the LCP counterpart. Moreover, the plasmonic metasurface exhibits a pronounced chiral response in cross-polarized reflectance when one of the paired plasmonic bricks is rotated, ascribed to the rotation-induced chirality that induces distinct coupling strengths between LCP and RCP beams, which could be seen in the CD spectrum [Fig. 1(f)]. By varying the structural parameters, such as the lateral dimensions of bricks and the spacer thickness, the CD can be adjusted (Appendix C).

    Therefore, the chirality can be continuously modulated by varying the rotation angle to engineer spin-selective radiative losses. To fully investigate the impact of rotation angle θ on chiral quasi-BICs, we analyzed the normalized electric field distributions and current flows for the metasurfaces with rotation angles of θ=10° and 50°, respectively. As depicted in Fig. 2(a), distinct electric field localizations are formed at θ=10° and 50°, with significant variations in distribution between the paired Au bricks at θ=50° [42,43]. In particular, the electric field at θ=10° is predominantly centralized between the two Au bricks as the symmetry is slightly perturbated, whereas it shifts markedly at θ=50°, localizing at the edges of the right Au brick and the center of the left. Meanwhile, a pair of antiparallel currents is formed between the top and bottom Au layers, resulting in a pair of magnetic dipoles [43]. Further simulations indicate that at θ=10°, the electric field distribution under RCP excitation approximately mirrors that of LCP incidence, as shown in Fig. 2(b). However, at θ=50° under RCP incidence, the field is predominantly confined to the right Au brick, with the left brick capturing minimal energy. This asymmetry suggests a chiral optical response, leading to a flipped electric field distribution in the spacer at different polarizations, consistent with the simulated cross-polarized reflectivities. Our simulations demonstrate enhanced electric field confinement in the spacer layer under RCP incidence post-rotation [Fig. 2(b)], underscoring the spin-selective tunable confinement capabilities. Due to the asymmetric field distributions, pronounced magnetic dipoles are not excited for RCP incitation.

    Normalized electric field distributions and current flows in metasurface unit cells with rotation angles of θ=10° and 50° under (a) LCP and (b) RCP excitations at corresponding resonance wavelengths of 948 nm and 934 nm, respectively. The electric field distributions and current flows are extracted from the top surfaces of the Au bricks (top row) and the middle planes of the SiO2 spacer (bottom row).

    Figure 2.Normalized electric field distributions and current flows in metasurface unit cells with rotation angles of θ=10° and 50° under (a) LCP and (b) RCP excitations at corresponding resonance wavelengths of 948 nm and 934 nm, respectively. The electric field distributions and current flows are extracted from the top surfaces of the Au bricks (top row) and the middle planes of the SiO2 spacer (bottom row).

    After design, we fabricated several metasurface samples with different rotation angles using the standard fabrication technique (Appendix D). Figure 3(a) and Appendix E showcase the scanning electron microscope (SEM) images of fabricated samples, highlighting the good uniformity and efficiency of the sample processing. Each sample comprises 70×140  Au antennas with a total area of 49  μm×49  μm, ensuring the laser spot fully encompasses the sample area in the measurement (Appendix F). Figure 3(b) shows the measured reflection spectra under LCP incidence, respectively, where a notable reduction in cross-polarized reflectivities with increasing rotation angle is observed over a broadband spectral range spanning from 860 to 980 nm, manifesting the emergence of chiral BICs that exhibit enhanced field localization and light–matter interaction due to the broken symmetry. This trend generally aligns with our simulations in Fig. 3(c), indicating a diminishing efficacy in flipping the spin of the incident light, a pivotal characteristic influenced by the chirality of the structure induced by the rotation. Nevertheless, a gradual red shift in the spectra is evident in the experiment as rotation angles increase from 30° to 60°, different from simulation results, which may be ascribed to the slight difference in the dimensions of fabricated bricks with rotations. Complementing this, we provided simulated and measured cross-polarized reflection spectra RLR under RCP incidence in Figs. 3(d) and 3(e), where experimental results generally match the simulation outcomes, although there is a blue shift and reduced reflectivity in the overall cross-polarized reflection spectra under RCP incidence. Compared to RRL,RLR exhibits a larger discrepancy, which can be ascribed to the slightly reduced degree of circular polarization (DoCP) for the RCP incident light. This reduction in DoCP affects the consistency of the polarization state, leading to the observed variance in the reflection coefficients. Notably, the absence of structural symmetry has a more pronounced effect on the polarization selection of LCP compared to RCP, illustrating the chiral nature of the quasi-BICs.

    Experimental results of rotation-induced plasmonic chiral quasi-BICs. (a) SEM images of fabricated samples with rotation angles θ of 0°, 30°, and 50°. (b) Measured and (c) simulated cross-polarized reflection spectra RRL under LCP incidence for metasurfaces with different rotation angles. (d) Measured and (e) simulated cross-polarized reflection spectra RLR under RCP incidence for metasurfaces with different rotation angles.

    Figure 3.Experimental results of rotation-induced plasmonic chiral quasi-BICs. (a) SEM images of fabricated samples with rotation angles θ of 0°, 30°, and 50°. (b) Measured and (c) simulated cross-polarized reflection spectra RRL under LCP incidence for metasurfaces with different rotation angles. (d) Measured and (e) simulated cross-polarized reflection spectra RLR under RCP incidence for metasurfaces with different rotation angles.

    Finally, we analyzed the absorption spectrum under LCP incidence by incorporating co- and cross-polarized reflectance (AL=1RRLRLL). Figure 4 shows the simulated and experimental absorption spectra of fabricated quasi-BIC metasurfaces with various angles. The close resemblance between the simulated and experimental results indicates the effectiveness of our metasurface design in facilitating tunable CP light absorption through the introduction of rotation-induced radiative losses. The absorption spectrum at RCP incidence is shown in Appendix G. Additionally, we observed a moderately high CD of approximately 0.35 at a wavelength of 920 nm for the metasurface with a rotation angle of 60° in both simulation and experiment, as marked by black dots (Appendix H). Higher CD values could be achieved by introducing structural asymmetry (Appendix C) or by using more complicated unit cell designs [43,44].

    Plasmonic chiral BIC metasurfaces for tunable CP light absorption. (a) Simulated and (b) measured absorption spectra for the metasurfaces with different rotation angles under LCP excitation. The black dots indicate the wavelength with CD of ∼0.35 in both simulation and experiment.

    Figure 4.Plasmonic chiral BIC metasurfaces for tunable CP light absorption. (a) Simulated and (b) measured absorption spectra for the metasurfaces with different rotation angles under LCP excitation. The black dots indicate the wavelength with CD of 0.35 in both simulation and experiment.

    3. CONCLUSIONS

    We have demonstrated a plasmonic chiral quasi-BIC metasurface by properly rotating one of the paired plasmonic bricks to perturb structural symmetry and thus to modulate spin-selective radiative losses for CP light. The fabricated metasurface with a precisely controlled rotation angle enables a critical transition from an HWP to an efficient absorber for LCP light. Specifically, the rotation-induced chiral quasi-BICs achieve a moderately high CD of approximately 0.35, consistently observed in both simulation and experimental frameworks. This CD value is comparable to those of other plasmonic quasi-BIC metasurfaces (see Table 1 in Appendix I). This achievement marks a significant step forward in controlling the propagation and confinement of chiral light at sub-wavelength dimensions, thereby paving the way for the development of ultra-compact chiral photonic devices without any complicated 3D nanostructures. These innovations also promise to revolutionize various applications, from chiral sensing, enantiomer sorting, and enhanced CD spectroscopy to robust platforms for light manipulation in information processing.

    APPENDIX A: NUMERICAL SIMULATIONS

    The reflection spectra were calculated using COMSOL Multiphysics (version 5.6), where a unit cell was modeled. In the simulation, periodic boundary conditions were applied along both x and y directions, while a perfectly matched layer was added on top of the unit cell to truncate the simulation domain and eliminate any reflection. SiO2 is regarded as a lossless material with a constant refractive index of 1.46. The optical constant of Au is described by the Drude model that is fitted with the experimental data [45,46]: ε(ω)=εωp2ω2+iαγω,where ε=9, ωp=1.37×1016  rad/s, γ=1.224×1014  rad/s, and loss factor α=3 that considers the additional loss caused by the surface scattering and grain boundary effects of the fabricated thin films.

    APPENDIX B: PLASMONIC METASURFACE AS AN HWP

    At θ=0°, the plasmonic metasurface functions as an efficient HWP that effectively inverts the spin of incident LCP or RCP light, resulting in efficient coupling to the cross-polarized far-field radiation, as shown in Figs. 5(a) and 5(b). This spin-inversion transformation is achieved through the carefully designed reflection properties of the metasurface, enabling strong polarization control within the designated operating range. This spin manipulation stems from the nearly equal reflection amplitudes and an approximate π phase shift between the two orthogonal linear polarization states, resulting in the desired half-wave plate properties, as depicted in Figs. 5(c) and 5(d).

    Simulation results of the plasmonic metasurface as an HWP. (a) Schematic of the plasmonic HWP without any rotation. (b) Simulated co- and cross-polarized reflection spectra under LCP excitation. (c), (d) Simulated (c) reflection and (d) phase retardation of the plasmonic HWP under linearly polarized excitations.

    Figure 5.Simulation results of the plasmonic metasurface as an HWP. (a) Schematic of the plasmonic HWP without any rotation. (b) Simulated co- and cross-polarized reflection spectra under LCP excitation. (c), (d) Simulated (c) reflection and (d) phase retardation of the plasmonic HWP under linearly polarized excitations.

    APPENDIX C: EFFECTS OF STRUCTURAL PARAMETERS ON CD

    Figures 6(a) and 6(b) present the CD spectra for SiO2 spacer layer thicknesses of 65 nm and 125 nm, respectively. It can be clearly seen that as the spacer thickness h increases, the CD spectrum undergoes a noticeable redshift; however, the magnitude of the CD at each rotation angle remains largely unchanged. Figures 7(a) and 7(b) display the CD spectra corresponding to gold brick thicknesses of 40 nm and 60 nm. These results indicate that varying the thickness of the gold bricks has minimal effect on the CD spectrum. The discrepancies between the experimental results and the simulations can be attributed to inevitable experimental errors, such as variations in the brick dimensions and the thickness of the spacer layer. From the SEM images, we observe that the lengths and widths of the left and right bricks are not identical. Figures 8 and 9 illustrate the CD spectra resulting from variations in the length and width of the gold bricks. As seen in these figures, altering the lengths of the left and right gold bricks leads to only a slight difference in CD amplitude, with the overall trend remaining consistent. However, when the widths of the gold bricks are modified, the CD spectra of the left and right bricks can invert from 0.7 to 0.7 and exhibit a redshift.

    Simulated CD spectra for metasurfaces with varying SiO2 spacer thicknesses and rotation angles.

    Figure 6.Simulated CD spectra for metasurfaces with varying SiO2 spacer thicknesses and rotation angles.

    Simulated CD spectra for metasurfaces with varying Au antenna thicknesses and rotation angles.

    Figure 7.Simulated CD spectra for metasurfaces with varying Au antenna thicknesses and rotation angles.

    Simulated CD spectra for different rotation angles with varying dimensions of the right gold brick. (a), (b) CD spectra when the length l of the right brick is (a) 300 nm and (b) 320 nm. (c), (d) CD spectra when the width w of the right brick is (c) 100 nm and (d) 140 nm.

    Figure 8.Simulated CD spectra for different rotation angles with varying dimensions of the right gold brick. (a), (b) CD spectra when the length l of the right brick is (a) 300 nm and (b) 320 nm. (c), (d) CD spectra when the width w of the right brick is (c) 100 nm and (d) 140 nm.

    Simulated CD spectra for different rotation angles with varying dimensions of the left gold brick. (a), (b) CD spectra when the length l of the left brick is (a) 300 nm and (b) 320 nm. (c), (d) CD spectra when the width w of the left brick is (c) 100 nm and (d) 140 nm.

    Figure 9.Simulated CD spectra for different rotation angles with varying dimensions of the left gold brick. (a), (b) CD spectra when the length l of the left brick is (a) 300 nm and (b) 320 nm. (c), (d) CD spectra when the width w of the left brick is (c) 100 nm and (d) 140 nm.

    APPENDIX D: FABRICATION

    First, a 3 nm Ti layer, a 130 nm Au layer, and a 2 nm Ti layer are deposited on silicon substrate successively by thermal evaporation. After that, RF-sputtering is utilized to deposit a 95-nm-thick SiO2 as a spacer layer. Then, a 100-nm-thick PMMA (2% in anisole, Micro Chem) is spun on top of the SiO2 and baked on a hot plate at 180°C for 2 min. After that, the PMMA resist is written by a standard electron beam lithography (EBL) process with an acceleration voltage of 30 keV. The exposed sample needs to be immersed in a developing solution composed of methyl isobutyl ketone (MIBK) and isopropyl alcohol (IPA) with volume ratio of 1:3 for 35 s, followed by rinsing in an IPA bath for 60 s. After development, a 2 nm Ti layer and a 50 nm Au layer are deposited subsequently. Finally, the sample is immersed in acetone to remove PMMA and finalize Au bricks through a lift-off process.

    APPENDIX E: ADDITIONAL SEM IMAGES

    The sample processing demonstrated excellent uniformity and high efficiency, as confirmed by additional SEM images of the prepared samples at rotation angles of 10°, 20°, 40°, and 60°, shown in Fig. 10. The consistent uniformity of the structural layers observed in these images at each angle indicates that the fabrication method effectively controls the angle variation, ensuring precise and consistent structures across samples.

    SEM images of metasurfaces with rotation angles θ of 10°, 20°, 40°, and 60°.

    Figure 10.SEM images of metasurfaces with rotation angles θ of 10°, 20°, 40°, and 60°.

    APPENDIX F: OPTICAL SETUP FOR THE MEASUREMENT

    To measure the reflection spectra of the fabricated samples, a self-built optical setup was used (Fig. 11). The input light from a fiber-coupled supercontinuum laser (SuperK Extreme, NKT Photonics) with a broadband operation wavelength range passes through a collimator (TC06APC-780, Thorlabs), a half-wave plate (HWP, AHWP10M-980, Thorlabs), an attenuator (NE01B, Thorlabs), a sliver mirror (PF10-03-P01, Thorlabs), a linear polarizer (LP1, LPNIR050-MP2, Thorlabs), a quarter-wave plate (QWP1, AQWP10M-980, Thorlabs) mounted on a motorized precision rotation stage (PRM1Z8, Thorlabs), and two beam splitters (BS1 and BS2, CCM1-BS014/M, Thorlabs) that compensate for the polarization-dependent phase shifts before being focused. A long working distance objective (Obj, M Plan Apo 20×/0.42  NA, Mitutoyo) is used to focus the incident light on the sample. The reflected light is collected by the same objective and then passes through BS2, a flip quarter-wave plate (QWP2, AQWP10M-980, Thorlabs), a tube lens (TL, TTL200-S8, f=200  mm, Thorlabs), an iris (SM1D12SZ, Thorlabs), a relay lens (RL, AC254-200-B-ML, f=200  mm, Thorlabs), and a beam splitter (BS3, CCM1-BS014/M, Thorlabs). Real/Fourier plane images could be captured by a CMOS camera (DCC1545M, Thorlabs). For full Stokes polarimetry, a Stokes analyzer composed of QWP2 and a linear polarizer (LP2, LPNIR050-MP2, Thorlabs) is used. In addition, the reflection spectrum is recorded by the spectrometer (QE Pro, Ocean Optics).

    Experimental setup for optical characterization.

    Figure 11.Experimental setup for optical characterization.

    APPENDIX G: ABSORPTION AT RCP INCIDENCE

    Figure 12 presents the simulated and measured absorption results under RCP light incidence at different rotation angles. These results effectively demonstrate the structure’s performance in selectively responding to spin states, with consistent correlations observed between the simulated and experimental data.

    Plasmonic chiral BIC metasurfaces for tunable CP light absorption. (a) Simulated and (b) measured absorption spectra for the metasurfaces with different rotation angles under RCP excitation.

    Figure 12.Plasmonic chiral BIC metasurfaces for tunable CP light absorption. (a) Simulated and (b) measured absorption spectra for the metasurfaces with different rotation angles under RCP excitation.

    APPENDIX H: CD SPECTRA WITH DIFFERENT ROTATION ANGLES

    By calculating the difference in absorption between LCP and RCP light at different rotation angles, we gain insight into the structure’s selective response. As shown in Fig. 13, the CD increases significantly when the rotation angles are set to 0°, 30°, and 60°, highlighting the enhanced spin-selective properties of the structure as the rotation angle changes.

    (a) Simulated and (b) measured CD spectra with different rotation angles.

    Figure 13.(a) Simulated and (b) measured CD spectra with different rotation angles.

    APPENDIX I: OVERVIEW OF DEMONSTRATED PLASMONIC QUASI-BICS

    Table 1 summarizes recent studies on plasmonic quasi-BICs across different wavelengths.

    Overview of CD and Q Factors for Demonstrated Plasmonic Quasi-BICs

    ReferenceWavelengthConfigurationImplementationCDQ
    [18]3–10 μm3DSimulation/104
    [25]1.5–2 μm2DExperiment/40
    [26]2.9–8.9 μm3DSimulation0.67938
    [31]4.2–5.8 μm3DExperiment/110
    [32]0.689 μm2DSimulation/200/62
    [33]0.66 μm2DExperiment/220/120
    [35]0.69 μm2DExperiment//
    This work0.8–0.98 μm2DExperiment0.3521

    [14] J. von Neumann, E. P. Wigner. Über merkwürdige diskrete eigenwerte. Phys. Z., 30, 465(1929).

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    Chunhua Qin, Yadong Deng, Tianshuo Lyu, Chao Meng, Sören Im Sande, Sergey I. Bozhevolnyi, Jinhui Shi, Fei Ding, "Rotation-induced plasmonic chiral quasi-bound states in the continuum," Photonics Res. 13, 69 (2025)

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    Paper Information

    Category: Nanophotonics and Photonic Crystals

    Received: Aug. 12, 2024

    Accepted: Oct. 25, 2024

    Published Online: Dec. 16, 2024

    The Author Email: Fei Ding (feid@mci.sdu.dk)

    DOI:10.1364/PRJ.539279

    CSTR:32188.14.PRJ.539279

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