2022
DOI: 10.1038/s41598-022-11539-4
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Nanoengineering of conductively coupled metallic nanoparticles towards selective resonance modes within the near-infrared regime

Abstract: In this work, the mode transition effect of different plasmonic resonances in linked dimers by a conductive junction is numerically investigated.Without the junction, the dimer supports a single dipolar bonding plasmon mode, while two new resonance modes, a screened bonding dipolar mode and a low energy charge transfer plasmon mode, emerge when two nanoparticles are linked via a bridge. Such effect is proved to be unrelated to the shape of the nanoparticles, whether sphere, core-shell or nanoegg. However, it w… Show more

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Cited by 9 publications
(8 citation statements)
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“…For gold particles in (electrical) contact, the BDP mode is screened (blue-shifted and lowered in intensity), becoming a higher order charge transfer plasmon (CTP′) (or screened BDP mode) at wavelengths <590 nm . Furthermore, a CTP mode would appear in the IR wavelength region. The visible part of the dimer scattering spectrum shown in Figure b (lower panel) could be reproduced classically by assuming a 0.4 nm gap. A separation of ≥0.4 nm corresponds to the noncontact regime for gold particles of comparable size, where classical electrodynamic modeling resembles quantum mechanical results. , However, one must consider that determining exact gap sizes based on calculations is challenging because the particles may not form perfect spheres.…”
mentioning
confidence: 97%
“…For gold particles in (electrical) contact, the BDP mode is screened (blue-shifted and lowered in intensity), becoming a higher order charge transfer plasmon (CTP′) (or screened BDP mode) at wavelengths <590 nm . Furthermore, a CTP mode would appear in the IR wavelength region. The visible part of the dimer scattering spectrum shown in Figure b (lower panel) could be reproduced classically by assuming a 0.4 nm gap. A separation of ≥0.4 nm corresponds to the noncontact regime for gold particles of comparable size, where classical electrodynamic modeling resembles quantum mechanical results. , However, one must consider that determining exact gap sizes based on calculations is challenging because the particles may not form perfect spheres.…”
mentioning
confidence: 97%
“…To study plasmonic modes, the surface charge density for two wavelengths is calculated using the following equation ρ = ε 0 × ( n · E ) n ω 2 = ε 0 ( n x × E x + n y × E y + n z × E z ) n ω 2 where n x , n y , and n z are normal vectors .…”
Section: Resultsmentioning
confidence: 85%
“…[64] Nevertheless, the CTP modes have striking spectral features including ultratunable mid-infrared spectrum that can be easily tuned by controlling the conductance of bridging nanowire and geometries of linked nanoparticles (see Figure 5B). [17,65] Thus, understanding the direct transfer of charges in conductively bridged plasmonic nanodimers is essential for developing plasmon-based nanodevices including nanomotors, sensors, and optoelectronic devices. [10,20,66] In particular, given its ultratunable and narrow spectral signatures, the CTP resonance has great potential for bulk, surface, gas and molecular sensing.…”
Section: Figure 5amentioning
confidence: 99%