2016
DOI: 10.1103/physrevb.94.235431
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Landau damping of surface plasmons in metal nanostructures

Abstract: We develop a quantum-mechanical theory for Landau damping of surface plasmons in metal nanostructures of arbitrary shape. We show that the electron surface scattering, which facilitates plasmon decay in small nanostructures, can be incorporated into the metal dielectric function on par with phonon and impurity scattering. The derived surface scattering rate is determined by the local field polarization relative to the metal-dielectric interface and is highly sensitive to the system geometry. We illustrate our … Show more

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Cited by 68 publications
(53 citation statements)
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References 76 publications
(211 reference statements)
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“…For system's characteristic size L ≫ λ F , where λ F is the Fermi wavelength, the main contribution comes from the direct and singly-reflected paths, while the higher-order reflections are suppressed as powers of λ F /L. In the leading order, we obtain G(ǫ; s, s ′ ) = 2G 0 (ǫ, s − s ′ ), where G 0 (ǫ, r) = (m/2π 2 )e ikǫr /r, with k ǫ = √ 2mǫ/ , is the free electron Green function and factor 2 comes from equal contributions of the direct and singly-reflected paths at a surface point [58]. It is now easy to see that the integrand of Eq.…”
Section: Theorymentioning
confidence: 95%
See 1 more Smart Citation
“…For system's characteristic size L ≫ λ F , where λ F is the Fermi wavelength, the main contribution comes from the direct and singly-reflected paths, while the higher-order reflections are suppressed as powers of λ F /L. In the leading order, we obtain G(ǫ; s, s ′ ) = 2G 0 (ǫ, s − s ′ ), where G 0 (ǫ, r) = (m/2π 2 )e ikǫr /r, with k ǫ = √ 2mǫ/ , is the free electron Green function and factor 2 comes from equal contributions of the direct and singly-reflected paths at a surface point [58]. It is now easy to see that the integrand of Eq.…”
Section: Theorymentioning
confidence: 95%
“…Excitation of an e-h pair with a large, compared to the electron level spacing, energy ω requires momentum transfer to the cavity boundary. We note that the boundary contribution to M αβ can be presented as an integral over the metal surface [58],…”
Section: Theorymentioning
confidence: 99%
“…Earlier theoretical studies based on the hydrodynamic Drude model, which accounts well for nonlocal blueshifts in noble metals, have already predicted an impact of nonlocality on emitter-plasmon coupling [45][46][47][48]. To advance one step further, we have recently explored fluorescence near single nonlocal plasmonic particles by implementing the generalized nonlocal optical response (GNOR) theory [49], which also accounts for surface-enhanced Landau damping [50][51][52]. In that case, a significant decrease in fluorescence enhancement for emitters coupled to individual homogeneous noble-metal nanospheres or nanoshells has to be anticipated [53].…”
Section: Introductionmentioning
confidence: 99%
“…other hand, in the high wavenumber region, the SPs will be damped by several mechanisms such as interband transitions, electron-electron and electron-phonon interactions, and surface scattering [27][28][29][30]. In order to take these effects into consideration, further analysis with quantum mechanical treatment is needed, which we leave for future works.…”
Section: Electron-spin Current Pumped By Sps On Metallic Filmmentioning
confidence: 99%