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Optical properties of truncated Au nanocages with different size and shape
Author(s) -
Qin Chen,
Hong Qi,
Ya-Tao Ren,
Jianping Sun,
Li-Ming Ruan
Publication year - 2017
Publication title -
aip advances
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.421
H-Index - 58
ISSN - 2158-3226
DOI - 10.1063/1.4990409
Subject(s) - nanocages , absorption (acoustics) , materials science , plasmon , surface plasmon resonance , resonance (particle physics) , wavelength , dipole , discrete dipole approximation , electromagnetic field , localized surface plasmon , molecular physics , optoelectronics , surface plasmon , nanoparticle , nanotechnology , chemistry , atomic physics , physics , composite material , catalysis , biochemistry , organic chemistry , quantum mechanics
The hollow nanostructures are conducive to applications including drug delivery, energy storage and conversion, and catalysis. In the present work, a versatile type of Au nanoparticles, i.e. nanocage with hollow interior, was studied thoroughly. Simulation of the optical properties of nanocages with different sizes and shapes was presented, which is essential for tuning the localized surface plasmon resonance peak. The edge length, side length of triangle, and wall thickness were used as structural parameters of truncated Au nanocage. The dependence of absorption efficiency, resonant wavelength, and absorption quantum yield on the structural parameters were discussed. Meanwhile, the applications of absorption quantum yield in biomedical imaging and laser induced thermal therapy were investigated. It was found that the phenomenon of multipolar plasmon resonances exists on truncated Au nanocage. Furthermore, the electric field distribution at different resonant wavelengths was also investigated. It is found that the electromagnetic field corresponds to the dipolar mode in an individual nanocage is largely distributed at the corners. Whereas, the electromagnetic field corresponds to the multipolar region is mainly located in the internal corners and edges

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