2017
DOI: 10.1142/s0217979217400057
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On the origin of nonlocal damping in plasmonic monomers and dimers

Abstract: The origin and importance of nonlocal damping is discussed through simulations with the generalized nonlocal optical response (GNOR) theory, in conjunction with timedependent density-functional-theory (TDDFT) calculations and equivalent circuit modeling, for some of the most typical plasmonic architectures: metal-dielectric interfaces, metal-dielectric-metal gaps, spherical nanoparticles, and nanoparticle dimers. It is shown that diffusive damping, as introduced by the convective-diffusive GNOR theory, describ… Show more

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Cited by 24 publications
(9 citation statements)
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References 68 publications
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“…Since, however, the hydrodynamic description is extended in the bulk of the metal, we want to write D surf = D. This assumption is consistent with the results of Fig. 1, where, for the metal-air interface shown in the schematics, we calculate with GNOR, following the examples by Wubs and Mortensen in [65] and Tserkezis et al in [66], an effective dielectric function ε eff (ω) (we focus on the component normal to the interface here), assuming for the metal a plasmon energy ω p = 5 eV, γ = 0.025 eV, v F = 1.07 • 10 6 m s −1 , and a typical value for the diffusion constant D = 2 • 10 −4 m 2 s −1 . These values are chosen as typical for good jellium metals, and do not represent any specific material.…”
Section: Surface Scatteringsupporting
confidence: 55%
“…Since, however, the hydrodynamic description is extended in the bulk of the metal, we want to write D surf = D. This assumption is consistent with the results of Fig. 1, where, for the metal-air interface shown in the schematics, we calculate with GNOR, following the examples by Wubs and Mortensen in [65] and Tserkezis et al in [66], an effective dielectric function ε eff (ω) (we focus on the component normal to the interface here), assuming for the metal a plasmon energy ω p = 5 eV, γ = 0.025 eV, v F = 1.07 • 10 6 m s −1 , and a typical value for the diffusion constant D = 2 • 10 −4 m 2 s −1 . These values are chosen as typical for good jellium metals, and do not represent any specific material.…”
Section: Surface Scatteringsupporting
confidence: 55%
“…Consequently, if a diffusion term is to be included, it must describe processes at the surface of the metal. Indeed, comparison with TD-DFT and modified-damping models shows that GNOR accounts efficiently for surface-enhanced Landau damping [48]. For NP separations of just few Å, a prominent feature left out of the hydrodynamic treatment (by assuming that J ·n = 0 at the metal surface) is the probability of direct electron tunnelling between NPs [18,19].…”
Section: Theoretical Methodsmentioning
confidence: 99%
“…Consequently, if a diffusion term is to be included, it must describe processes at the surface of the metal. Indeed, comparison with TD-DFT and modified-damping models shows that GNOR accounts efficiently for surface-enhanced Landau damping [48].…”
Section: Theoretical Methodsmentioning
confidence: 99%
“…Однако теория Друде нуждается в коррекции некоторых квантовых параметров при рассмотрении несферических плазмонных наночастиц. В качестве альтернативы теории Друде исследовательской группой Мортенсена была разработана теория обобщенного нелокального оптического отклика (ОНО) [12]. В наших исследованиях мы используем теорию ОНО, которая уже доказала, что является наиболее подходящим инструментом для анализа частиц ядро−оболочка [13].…”
Section: Introductionunclassified