2020
DOI: 10.1103/physrevb.102.035434
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Selection rules for quasibound states in the continuum

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Cited by 187 publications
(185 citation statements)
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“…The degree of lateral localization and the optical lifetime of the q-BIC, therefore, constrain the range of spatial frequencies an eigenwave can carry if nearunity diffraction efficiency is desired in a compact device. 14,35 Achieving flatter bands or using lower Q will improve the efficiency of the device within a finite range of spatial frequencies. q-BICs in high-contrast systems have been shown to enable flat bands with high Q-factor resonance, 35,36 offering precisely the needed degrees of freedom.…”
Section: W∕2mentioning
confidence: 99%
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“…The degree of lateral localization and the optical lifetime of the q-BIC, therefore, constrain the range of spatial frequencies an eigenwave can carry if nearunity diffraction efficiency is desired in a compact device. 14,35 Achieving flatter bands or using lower Q will improve the efficiency of the device within a finite range of spatial frequencies. q-BICs in high-contrast systems have been shown to enable flat bands with high Q-factor resonance, 35,36 offering precisely the needed degrees of freedom.…”
Section: W∕2mentioning
confidence: 99%
“…10,11 When this suppression of coupling to radiation is due to symmetry-protection, 12 applying a perturbation that breaks the relevant symmetry introduces radiative coupling, yielding a quasi-bound state in the continuum (q-BIC) responsible for a Fano resonance whose linewidth is directly controlled by the perturbation. 13,14 Due to their origin lying in symmetries, q-BICs are broadly applicable across many geometries and material systems and have been rapidly emerging as a powerful rationally designed platform leveraging enhanced-light-matter interactions 15 to advance planarized optical modulators, 16 biological sensors, 17 and compact non-linear optical devices. 18,19 As with other Fano resonant systems, q-BICs have been commonly studied in infinitely periodic photonic crystal slabs with subwavelength periodicity, affording two notable simplifications: (i) the presence of a single diffraction order, into which the supported dark and bright modes may interfere, and (ii) a natural description in momentum-frequency space.…”
Section: Introductionmentioning
confidence: 99%
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