2020
DOI: 10.1021/acs.jpcc.0c00874
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Numerical Modeling of Acousto–Plasmonic Coupling in Metallic Nanoparticles

Abstract: We describe a computational approach to study the acousto-plasmonic coupling in metallic nanoparticles. We use the high level multiphysics finite element software FreeFEM developed at

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Cited by 17 publications
(15 citation statements)
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References 50 publications
(81 reference statements)
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“…The low-frequency mode for our Au nanocubes shows similar characteristics to the reported experimental and simulation results for large Ag nanocubes. , The high-frequency mode II represents a breathing mode with large displacements in the face-to-face and edge-to-edge directions, similar to the overtone breathing mode of Ag nanocubes with the main displacement only in face-to-face direction . In the TA measurements of metal nanoparticles, the detected vibrational modes resulted from the coupling effect of phonon and plasmon modes. , The low-frequency mode could be detected due to the high sensitivity of the plasmon band to the tips of the nanocubes. The coupling of phonon and plasmon modes became the strongest when the regions of the strongest EM field (plasmon mode) and the largest displacement (phonon mode) overlapped .…”
Section: Resultssupporting
confidence: 79%
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“…The low-frequency mode for our Au nanocubes shows similar characteristics to the reported experimental and simulation results for large Ag nanocubes. , The high-frequency mode II represents a breathing mode with large displacements in the face-to-face and edge-to-edge directions, similar to the overtone breathing mode of Ag nanocubes with the main displacement only in face-to-face direction . In the TA measurements of metal nanoparticles, the detected vibrational modes resulted from the coupling effect of phonon and plasmon modes. , The low-frequency mode could be detected due to the high sensitivity of the plasmon band to the tips of the nanocubes. The coupling of phonon and plasmon modes became the strongest when the regions of the strongest EM field (plasmon mode) and the largest displacement (phonon mode) overlapped .…”
Section: Resultssupporting
confidence: 79%
“…20 In the TA measurements of metal nanoparticles, the detected vibrational modes resulted from the coupling effect of phonon and plasmon modes. 6,26 The low-frequency mode could be detected due to the high sensitivity of the plasmon band to the tips of the nanocubes. The coupling of phonon and plasmon modes became the strongest when the regions of the strongest EM field (plasmon mode) and the largest displacement (phonon mode) overlapped.…”
Section: ■ Introductionmentioning
confidence: 99%
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“…This work, together with previous ones on single plasmonic nanoparticles, shows that the transient optical response induced by the optical excitation, internal thermalization, and cooling of metal nanoparticles is now well understood and can be quantitatively modeled at all relevant time scales. In the future, similar experiments might be performed to better understand the sensitivity of time-resolved signals to nanoparticle vibrations, a more complex process (as each vibrational mode is associated with a specific, nonuniform nanoparticle deformation), which has recently been the theme of numerical studies. , Extending the quantitative investigations of the optical, mechanical, and thermal properties of nano-objects produced by electron beam lithography as described in this paper and earlier ones ,, to nano-objects produced by colloidal chemistry (which typically display less crystalline defects) would also be very interesting to better understand the impact of crystallinity on the physical response of nano-objects. ,, …”
Section: Discussionmentioning
confidence: 89%
“…Albeit the operating λ 0 does not match λ r , the LSP mode can yet be excited but off resonance meaning that the OM coupling can still take place. It originates from two physical mechanisms, the so-called moving interface (MI) and the photoelastic (PE) effect. In the case of MI, a local change of the electric permittivity is induced near the surface, whereas the PE effect operates in the bulk of the material. The expressions for the OM coefficients, g MI and g PE , are obtained based on a first-order perturbation theory , and from the knowledge of the acoustic and optical fields in the NP (Section S4).…”
Section: Resultsmentioning
confidence: 99%