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Simple model of saturable localised surface plasmon.
1Faculty of engineering, Niigata university, 8050 Ikarashi nino-cho, Nishi-ku, Niigata, 950-2102, Japan. h-oka@eng.niigata-u.ac.jp.
Scientific Reports
|February 10, 2018
Summary
Localized surface plasmons (LSPs) exhibit optical saturation not explained by conventional models. A new model using effective dipole approximation explains this nonlinear behavior in nanometals.
Area of Science:
- Plasmonics
- Nanophotonics
- Quantum Optics
Background:
- Localized surface plasmons (LSPs) are crucial for applications like bio-sensing and solar cells.
- Experimental observations reveal that LSPs optically saturate under high-intensity light.
- The conventional boson model fails to explain this saturation, indicating strong optical nonlinearity.
Purpose of the Study:
- To propose a new theoretical model for saturable localized surface plasmons (LSPs).
- To explain the nonlinear optical response of LSPs using an effective dipole approximation.
- To validate the model by analyzing the optical response of ellipsoidal nanometals.
Main Methods:
- Developed a simple model of saturable LSPs based on effective dipole approximation.
- Compared the classical linear optical response of LSPs with a saturable quantum two-level system.
- Performed second quantization by replacing classical polarizability with a quantum dipole operator.
- Analyzed the optical response of a single ellipsoidal nanometal numerically.
Main Results:
- The proposed model successfully describes saturable LSPs, accounting for strong optical nonlinearity.
- Numerical simulations show that plasmon resonance frequency and spectral linewidth decrease with increasing ellipsoid aspect ratio.
- Observed size-dependent behavior in nanometals aligns with previous experimental findings.
Conclusions:
- The effective dipole approximation provides a viable framework for understanding saturable LSPs.
- The model accurately predicts the optical response of nanometals, including frequency and linewidth dependencies.
- This work offers a new perspective on the nonlinear optical properties of plasmonic nanostructures.
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