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Magnetic resonance in metal nanoantennas
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Nanofabricated media with negative permeability at visible frequencies
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Strongly anisotropic waveguide as a nonmagnetic left-handed system
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Generalized constitutive relations for metamaterials based on the quasi-static Lorentz theory
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84894018032
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note
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The forms of excitations used in Eqs. (2) and (12) are solely employed for the purpose of isolating respectively the magnetic and electric response of the nano-ring of Fig. 1 from one another, which is necessary for evaluating the polarizability coefficients separately. Once these coefficients are determined, they indeed represent the polarizability response of the material to any form of excitation (e.g., a plane wave). This approach is commonly used in the technical literature (see, e.g., [15]).
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20
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0034670672
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Metallic photonic crystals at optical wavelengths
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I. El-Kady, M. M. Sigalas, R. Biswas, K. M. Ho, and C. M. Soukoulis, "Metallic photonic crystals at optical wavelengths," Phys. Rev. B 62, 15299 (2000).
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21
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84894014104
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note
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The Drude model employed here accurately describes the frequency dispersion of silver over all the visible frequencies [20]. The minimal difference between this model and realistic experimental data, possibly due to the finite size of the spheres, resonant interband transitions in the material, etc., would not significantly affect the present discussion and approach, since the inherent resonant phenomena here described may only be slightly shifted in frequency or modified in strength, still preserving the validity of the concepts pointed out here.
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