2022
DOI: 10.1021/acs.nanolett.1c04872
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Plexcitonic Quantum Light Emission from Nanoparticle-on-Mirror Cavities

Abstract: We investigate the quantum-optical properties of the light emitted by a nanoparticle-on-mirror cavity filled with a single quantum emitter. Inspired by recent experiments, we model a dark-field setup and explore the photon statistics of the scattered light under grazing laser illumination. Exploiting analytical solutions to Maxwell’s equations, we quantize the nanophotonic cavity fields and describe the formation of plasmon–exciton polaritons (or plexcitons) in the system. This way, we reveal that the rich pla… Show more

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Cited by 16 publications
(12 citation statements)
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“…Since subwavelength confinement is a prerequisite for the quasistatic approximation, these material losses will always be significant . One advantage of the quasistatic approximation is that the EM modes can be described by a scalar potential, which simplifies the treatment of beyond-dipole interactions. Another advantage of the quasistatic approximation is that for metals described by a dielectric function of Drude form the resulting eigenmodes will always correspond to uncoupled Lorentzians in the spectral density (discussed in more detail below), which allows for a straightforward quantization procedure of the resulting modes. ,, Radiative losses can also be included a posteriori, e.g., by calculating the effective dipole moment of the localized resonances. ,, These quasistatic treatments of plasmonic modes have led to analytical insights into different aspects of strong light–matter coupling in metal nanostructures. On one hand, they have shown that molecular degrees of freedom such as the presence of light-forbidden transitions can be harnessed to tailor polaritonic properties. , On the other hand, they have also revealed different strategies to exploit the polaritonic (originally excitonic) quantum nonlinearities for nonclassical light generation in these deeply subwavelength systems …”
Section: Em Field Quantization In Complex Geometriesmentioning
confidence: 99%
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“…Since subwavelength confinement is a prerequisite for the quasistatic approximation, these material losses will always be significant . One advantage of the quasistatic approximation is that the EM modes can be described by a scalar potential, which simplifies the treatment of beyond-dipole interactions. Another advantage of the quasistatic approximation is that for metals described by a dielectric function of Drude form the resulting eigenmodes will always correspond to uncoupled Lorentzians in the spectral density (discussed in more detail below), which allows for a straightforward quantization procedure of the resulting modes. ,, Radiative losses can also be included a posteriori, e.g., by calculating the effective dipole moment of the localized resonances. ,, These quasistatic treatments of plasmonic modes have led to analytical insights into different aspects of strong light–matter coupling in metal nanostructures. On one hand, they have shown that molecular degrees of freedom such as the presence of light-forbidden transitions can be harnessed to tailor polaritonic properties. , On the other hand, they have also revealed different strategies to exploit the polaritonic (originally excitonic) quantum nonlinearities for nonclassical light generation in these deeply subwavelength systems …”
Section: Em Field Quantization In Complex Geometriesmentioning
confidence: 99%
“…88,90,91 Radiative losses can also be included a posteriori, e.g., by calculating the effective dipole moment of the localized resonances. 88,92,93 These quasistatic treatments of plasmonic modes have led to analytical insights into different aspects of strong light−matter coupling in metal nanostructures. On one hand, they have shown that molecular degrees of freedom such as the presence of light-forbidden transitions can be harnessed to tailor polaritonic properties.…”
Section: Em Field Quantization In Complexmentioning
confidence: 99%
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“…Strong light–matter coupling between molecules and electromagnetic fields leads to the formation of new hybrid states, known as polaritons, where the quantum nature of the electromagnetic field entangles with purely molecular states. The resulting polaritons can display different key features compared to the original states, potentially leading to new chemical/photochemical reactivity, , energy transfer processes, or relaxation channels, , among others. While photonic cavities are an obvious choice, other fields, like the ones produced by electronic excitations in plasmonic nanostructure, can also be used to achieve the strong coupling regime.…”
mentioning
confidence: 99%
“…The optical response of the strongly coupled system is highly sensitive to the state of the photon emitter(s), 7 which provides a means of manipulating quantum states of light and can enable high-fidelity quantum operations 9−11 and nonclassical photon generation. 12,13 Transition-metal dichalcogenides (TMDs) are ideal materials for coupling to optical resonators, as TMDs interact strongly with light through sharp excitonic modes with high binding energies of a few hundred meV even at room temperature, 14 particularly in the monolayer limit. 15−18 Embedding the strong dipole moment of these optical transitions in EM resonators has enabled the formation of hybrid, polariton states whose matter components are TMD excitons.…”
mentioning
confidence: 99%