2022
DOI: 10.1021/acs.jpcc.2c02516
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Strong Coupling of Ag@Au Hollow Nanocube/J-Aggregate Heterostructures by Absorption Spectra

Abstract: Achieving strong light−matter interactions at room temperature is critical for the study of quantum optics and advanced quantum applications. In this paper, we constructed a hybrid system composed of Ag@Au hollow nanocubes (HNCs) and J-aggregates to realize the strong plasmon−exciton interaction at room temperature. First, by changing the shell thickness of Ag@ Au HNCs, we tuned the localized surface plasmon resonance wavelength (λ LSPR ) near the exciton peak (575 nm). Furthermore, there is an obvious anticro… Show more

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Cited by 10 publications
(15 citation statements)
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“…In the quantum mechanical mode, the coupling strength, which is determined as g = N μ e · E μ e N / V , (where N is the effective exciton number coherently contributing to the interaction with the cavity, μ e is exciton transition dipole moment, E is the vacuum field amplitude) is inversely proportional to the mode volume V . , To achieve a high coupling strength, a highly effective approach is to reduce the mode volume, V eff , for plasmonic nanocavities. Light can be confined to an ultrasmall volume, which promotes the light–matter interaction. Recently, strong coupling has been achieved in different metallic nanostructures with small effective volumes, such as single hollow nanoparticles, gold nanobipyramids, nanorods, nanoprisms, nanocubes, and even the gaps between nanoparticles and mirrors. However, the strong coupling regime has always been investigated in the optical spectrum, and research on coherent states in the near-infrared shortwave region (NIR-I) is limited. This is because tuning the plasmonic resonance peak to the NIR-I is difficult, while maintaining a small mode volume.…”
Section: Introductionmentioning
confidence: 99%
“…In the quantum mechanical mode, the coupling strength, which is determined as g = N μ e · E μ e N / V , (where N is the effective exciton number coherently contributing to the interaction with the cavity, μ e is exciton transition dipole moment, E is the vacuum field amplitude) is inversely proportional to the mode volume V . , To achieve a high coupling strength, a highly effective approach is to reduce the mode volume, V eff , for plasmonic nanocavities. Light can be confined to an ultrasmall volume, which promotes the light–matter interaction. Recently, strong coupling has been achieved in different metallic nanostructures with small effective volumes, such as single hollow nanoparticles, gold nanobipyramids, nanorods, nanoprisms, nanocubes, and even the gaps between nanoparticles and mirrors. However, the strong coupling regime has always been investigated in the optical spectrum, and research on coherent states in the near-infrared shortwave region (NIR-I) is limited. This is because tuning the plasmonic resonance peak to the NIR-I is difficult, while maintaining a small mode volume.…”
Section: Introductionmentioning
confidence: 99%
“…30–32 CD spectroscopy studies have been carried out on ensemble samples of J-aggregate-metal hybrid nanostructures. 23,25–28…”
Section: Introductionmentioning
confidence: 99%
“…[20][21][22] Recently, plasmon-exciton, or plexcitonic, hybridized chiral systems with resonance coupling have attracted renewed interest in the amplification of the optical activity of molecules. [23][24][25][26][27][28][29] Rabi splitting has been observed when absorbing molecules are in close vicinity of plasmonic nanostructures, and the excitonic absorption band of the molecules overlaps with the plasmonic band of the metal nanostructure. [30][31][32] CD spectroscopy studies have been carried out on ensemble samples of J-aggregate-metal hybrid nanostructures.…”
Section: Introductionmentioning
confidence: 99%
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“…Owing to a large number of oscillating charges, the plasmon nanocavity presents a highly efficient approach to field localization and engineering light–matter interactions at the nanoscale, which gives rise to the propelling transformative breakthroughs in a diverse set of areas, for example, extremely highly efficient emission such as plasmon-enhanced photoluminescence, plasmon-enhanced Raman scattering, and optical nonlinearity. In particular, for plasmon coupling dimer metallic nanoparticles, huge field enhancements can be achieved in the gap between dimers; however, the resonant excitation of gap plasmons is a prerequisite. Previous studies have proved that the pronounced longitudinal bonding dipole plasmon (LBDP) modes of the dimer system may be influenced by the gap distance, gap morphology, gap area, gap facet, gap curvature, and even the size of a single nanoparticle. , Figure a,b shows the LBDP mode of the dimer gold nanodisk (the radius of the disk is fixed at R = 25 nm) evolving with the gap distance, and the inset shows the diagram of the dimer disk.…”
Section: Introductionmentioning
confidence: 99%