2023
DOI: 10.1021/acs.nanolett.3c00429
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Plasmonic Response of Complex Nanoparticle Assemblies

Abstract: Optical properties of nanoparticle assemblies reflect distinctive characteristics of their building blocks and spatial organization, giving rise to emergent phenomena. Integrated experimental and computational studies have established design principles connecting the structure to properties for assembled clusters and superlattices. However, conventional electromagnetic simulations are too computationally expensive to treat more complex assemblies. Here we establish a fast, materials agnostic method to simulate… Show more

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Cited by 17 publications
(53 citation statements)
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“…The mixing trends in the extinction spectra and effective dielectric response were successfully reproduced in simulations using a mutual polarization method (MPM) that we recently developed to efficiently compute the optical response of structurally and compositionally complex nanoparticle assemblies (Figure c and Figures S4 and S5). In fact, the predicted resonances in the dielectric functions were useful to guide and ultimately improve the quality of the fits to the IR-VASE data, especially for doped metasurfaces, the optical responses of which were more spectrally complex. We define the metamaterial’s effective dielectric response ε eff (ω) through the relation ⟨ D ⟩ = ε eff ·⟨ E ⟩, where ⟨ E ⟩ and ⟨ D ⟩ are the average electric field and electric displacement throughout the metamaterial, respectively (see details in the Supporting Information).…”
mentioning
confidence: 99%
“…The mixing trends in the extinction spectra and effective dielectric response were successfully reproduced in simulations using a mutual polarization method (MPM) that we recently developed to efficiently compute the optical response of structurally and compositionally complex nanoparticle assemblies (Figure c and Figures S4 and S5). In fact, the predicted resonances in the dielectric functions were useful to guide and ultimately improve the quality of the fits to the IR-VASE data, especially for doped metasurfaces, the optical responses of which were more spectrally complex. We define the metamaterial’s effective dielectric response ε eff (ω) through the relation ⟨ D ⟩ = ε eff ·⟨ E ⟩, where ⟨ E ⟩ and ⟨ D ⟩ are the average electric field and electric displacement throughout the metamaterial, respectively (see details in the Supporting Information).…”
mentioning
confidence: 99%
“…Nanocrystal gels were first assembled using Brownian dynamics simulations of particles with strong, short-range attractions at fixed thermodynamic volume fraction. MPM simulations at varying gap distances were then performed by fixing the particle centers and varying the radius of the optical cores. , The thermodynamic volume fraction and nanocrystal dielectric function were chosen to be qualitatively representative of the suite of experimental ITO nanocrystal gels (see Figure S12 and Table S1 in the Supporting Information), but the decay length τ does not change significantly if these parameters are varied.…”
Section: Resultsmentioning
confidence: 99%
“…The computational challenge of simulating disordered assemblies has also hampered the understanding and predictive design of their optical properties. 17,18 Nanocrystal gels are percolated networks of linked colloidal nanocrystals lacking long-range order, which show great promise as tunable and responsive optical materials if these challenges can be overcome. 17,19−23 In contrast to close-packed nanocrystal assemblies, 24,25 nanocrystal gels can incorporate nanocrystals with different compositions and without specific size or shape constraints, enabling the emergence of collective properties from diverse building blocks.…”
mentioning
confidence: 99%
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