54901.pdf

The interaction of light with matter has triggered the interest of scientists for a long time. The area of plasmonics emerges in this context through the interaction of light with valence electrons in metals. The random phase approximation in the long wavelength limit is used for analytical investig...

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Έκδοση: InTechOpen 2021
id oapen-20.500.12657-49215
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spelling oapen-20.500.12657-492152021-11-23T13:57:24Z Chapter Electrochemistry of Surfactants CarlosSchulz, Pablo Patricia Schulz, Erica Nicolás Schulz, Eduardo random phase approximation, graphene, gain dielectrics, plasmonic metamaterial bic Book Industry Communication::P Mathematics & science::PH Physics::PHF Materials / States of matter::PHFC Condensed matter physics (liquid state & solid state physics) The interaction of light with matter has triggered the interest of scientists for a long time. The area of plasmonics emerges in this context through the interaction of light with valence electrons in metals. The random phase approximation in the long wavelength limit is used for analytical investigation of plasmons in three‐dimensional metals, in a two‐dimensional electron gas, and finally in the most famous two‐dimensional semi‐metal, namely graphene. We show that plasmons in bulk metals as well as in a two‐dimensional electron gas originate from classical laws, whereas quantum effects appear as non‐local corrections. On the other hand, graphene plasmons are purely quantum modes, and thus, they would not exist in a “classical world.” Furthermore, under certain circumstances, light is able to couple with plasmons on metallic surfaces, forming a surface plasmon polariton, which is very important in nanoplasmonics due to its subwavelength nature. In addition, we outline two applications that complete our theoretical investigation. First, we examine how the presence of gain (active) dielectrics affects surface plasmon polariton properties and we find that there is a gain value for which the metallic losses are completely eliminated resulting in lossless plasmon propagation. Second, we combine monolayers of graphene in a periodic order and construct a plasmonic metamaterial that provides tunable wave propagation properties, such as epsilon‐near‐zero behavior, normal, and negative refraction. 2021-06-02T10:09:38Z 2021-06-02T10:09:38Z 2017 chapter ONIX_20210602_10.5772/67975_329 https://library.oapen.org/handle/20.500.12657/49215 eng application/pdf n/a 54901.pdf InTechOpen 10.5772/67975 10.5772/67975 09f6769d-48ed-467d-b150-4cf2680656a1 FP7-PEOPLE-2013-IIF 629771 open access
institution OAPEN
collection DSpace
language English
description The interaction of light with matter has triggered the interest of scientists for a long time. The area of plasmonics emerges in this context through the interaction of light with valence electrons in metals. The random phase approximation in the long wavelength limit is used for analytical investigation of plasmons in three‐dimensional metals, in a two‐dimensional electron gas, and finally in the most famous two‐dimensional semi‐metal, namely graphene. We show that plasmons in bulk metals as well as in a two‐dimensional electron gas originate from classical laws, whereas quantum effects appear as non‐local corrections. On the other hand, graphene plasmons are purely quantum modes, and thus, they would not exist in a “classical world.” Furthermore, under certain circumstances, light is able to couple with plasmons on metallic surfaces, forming a surface plasmon polariton, which is very important in nanoplasmonics due to its subwavelength nature. In addition, we outline two applications that complete our theoretical investigation. First, we examine how the presence of gain (active) dielectrics affects surface plasmon polariton properties and we find that there is a gain value for which the metallic losses are completely eliminated resulting in lossless plasmon propagation. Second, we combine monolayers of graphene in a periodic order and construct a plasmonic metamaterial that provides tunable wave propagation properties, such as epsilon‐near‐zero behavior, normal, and negative refraction.
title 54901.pdf
spellingShingle 54901.pdf
title_short 54901.pdf
title_full 54901.pdf
title_fullStr 54901.pdf
title_full_unstemmed 54901.pdf
title_sort 54901.pdf
publisher InTechOpen
publishDate 2021
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