Eigenmode decomposition of the near-field enhancement in localized surface plasmon resonances of metallic nanoparticles
Titus Sandu

TL;DR
This paper introduces an eigenmode-based method to evaluate and understand near-field enhancement in metallic nanoparticles, providing insights into hot spots and the differences between near-field and far-field behaviors.
Contribution
The paper presents a novel eigenmode approach based on boundary integral equations to analyze near-field enhancements in arbitrarily shaped metallic nanoparticles.
Findings
Eigenmode sum expresses near-field enhancement explicitly.
Eigenfunctions of the BIE operator relate to charge modes; adjoint eigenfunctions relate to electric potential.
Method identifies hot spots and clarifies near-field versus far-field behaviors.
Abstract
I present a direct and intuitive eigenmode method that evaluates the near-field enhancement around the surface of metallic nanoparticles of arbitrary shape. The method is based on the boundary integral equation in the electrostatic limit. Besides the nanoparticle polarizability and the far-field response, the near-field enhancement around nanoparticles can be also conveniently expressed as an eigenmode sum of resonant terms. Moreover, the spatial configuration of the near-field enhancement depends explicitly on the eigenfunctions of both the BIE integral operator and of its adjoint. It is also established a direct physical meaning of the two types of eigenfunctions. While it is well known that the eigenfunctions of the BIE operator are electric charge modes, it is less known and used that the eigenfunctions of the adjoint represent the electric potential generated by the charge modes.…
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