2010
DOI: 10.2172/973344
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Studies on metal-dielectric plasmonic structures.

Abstract: The interaction of light with nanostructured metal leads to a number of fascinating phenomena, including plasmon oscillations that can be harnessed for a variety of cutting-edge applications. Plasmon oscillation modes are the collective oscillation of free electrons in metals under incident light. Previously, surface plasmon modes have been used for communication, sensing, nonlinear optics and novel physics studies. In this report, we describe the scientific research completed on metal-dielectric plasmonic fil… Show more

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Cited by 4 publications
(4 citation statements)
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References 60 publications
(87 reference statements)
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“…We can see from figure 2(b) that the Drude model (purple lines, ω p = 7.75 eV and p = 0.29 eV) does not fit the extracted dielectric constant well, especially at high frequencies. Note that the damping rate is much larger than those obtained for bulk samples [22], consistent with the higher losses for the as-deposited Ag film.…”
Section: Dielectric Retrieval Of Ag Film By Shadowing Vapor Depositionsupporting
confidence: 78%
“…We can see from figure 2(b) that the Drude model (purple lines, ω p = 7.75 eV and p = 0.29 eV) does not fit the extracted dielectric constant well, especially at high frequencies. Note that the damping rate is much larger than those obtained for bulk samples [22], consistent with the higher losses for the as-deposited Ag film.…”
Section: Dielectric Retrieval Of Ag Film By Shadowing Vapor Depositionsupporting
confidence: 78%
“…The total scattering cross sections of the plasmonic nanoparticle are obtained by integrating the scattered power flux over a sphere surface outside it. To describe the gold metal, we use a Lorentz Model: 33 ε ω ε…”
Section: ■ Results and Discussionmentioning
confidence: 99%
“…The total scattering cross sections of the plasmonic nanoparticle are obtained by integrating the scattered power flux over a sphere surface outside it. To describe the gold metal, we use a Lorentz Model: where Γ p , ω p , f 1 , ω 1 , and Γ 1 are the relaxation rate, plasma frequency, weighting factor, Lorentz resonance width, and Lorentz oscillator damping rate, respectively. The specific values of these parameters can be found in ref , which are obtained by fitting the experimental data tabulated in literature, given the surrounding medium is water and the refractive index is 1.33.…”
Section: Resultsmentioning
confidence: 99%
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