Regularized quasinormal modes for plasmonic resonators and open cavities
Mohsen Kamandar Dezfouli, Stephen Hughes

TL;DR
This paper introduces a new finite-difference time-domain method to compute normalized, regularized quasinormal modes in open cavities and plasmonic resonators, simplifying analysis and improving accuracy for optical resonator physics.
Contribution
The authors develop a novel real-frequency FDTD technique to obtain regularized quasinormal modes without complex spatial integrations, enhancing analysis of open optical systems.
Findings
Accurately computes normalized quasinormal modes using a simple dipole source.
Regularized modes ensure correct far-field decay behavior.
Results agree well with full Maxwell simulations.
Abstract
Cavity mode theory and analysis of open cavities and plasmonic particles is an essential component of optical resonator physics, offering considerable insight and efficiency for connecting to classical and quantum optical properties such as the Purcell effect. However, obtaining the dissipative modes in normalized form for arbitrarily shaped open cavity systems is notoriously difficult, often involving complex spatial integrations, even after performing the necessary full space solutions to Maxwell's equations. The formal solutions are termed quasinormal modes which are known to diverge in space, and additional techniques are frequently required to obtain more accurate field representations in the far field. In this work we introduce a new finite-difference time-domain technique that can obtain normalized quasinormal modes using a simple dipole-excitation source and an inverse Green…
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