2017
DOI: 10.1088/1361-6528/aa593d
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Fundamental and high-order anapoles in all-dielectric metamaterials via Fano–Feshbach modes competition

Abstract: Abstract. One of the most fascinating possibilities enabled by metamaterials is the strong reduction of the electromagnetic scattering from nanostructures. In dielectric nanoparticles, the formation of a minimal scattering state at specific wavelengths, is associated with the excitation of photonic anapoles, which represent a peculiar type of radiationless state and whose existence has been demonstrated experimentally. In this work, we investigate the formation of anapole states in generic dielectric structure… Show more

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Cited by 38 publications
(20 citation statements)
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References 45 publications
(81 reference statements)
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“…Another approach targeted to build anapoles from general geometries was proposed by Totero and co-workers [46]. The main point in that work was to provide a fast and general approach for the computation of electromagnetic modes in arbitrary-shaped open optical structures.…”
Section: Anapolesmentioning
confidence: 99%
“…Another approach targeted to build anapoles from general geometries was proposed by Totero and co-workers [46]. The main point in that work was to provide a fast and general approach for the computation of electromagnetic modes in arbitrary-shaped open optical structures.…”
Section: Anapolesmentioning
confidence: 99%
“…Recently, the excitation of anapole states in pure dielectric nanoparticles was studied under the prism of a Weierstrass-type product expansion in terms of the resonant-state frequencies that correspond to zeros of the elements of the S-matrix of the particle in the complex frequency plane [ 26 ]. Moreover, excitation of anapole states has also been examined under a projection scheme on Fano–Feshbach resonances [ 27 ]. For our purposes, we associate any zeros of the partial scattered power of spherical harmonics with the potential of nonradiating anapole excitation.…”
Section: Introductionmentioning
confidence: 99%
“…Fortunately, we shall see later on that in our case we do not need the general expression for A in the second order perturabtive solution consistent with Eq. (22). By a close examination of Eq.…”
Section: Resonant Eigenmode and Bound State In The Continuummentioning
confidence: 98%
“…For the further convenience we also introduce the resonant vacuum wave number as where the complex valued α is implicitly defined by Eq. (22) and k BIC = ω BIC /c . Finally, expanding (19) into the Taylor series in φ we find the following expression for the resonant eigenmode profile within the ADL…”
Section: Resonant Eigenmode and Bound State In The Continuummentioning
confidence: 99%