Localized and complete resonance in plasmonic structures

Abstract

This paper studies a possible connection between the way the time averaged electromagnetic power dissipated into heat blows up and the anomalous localized resonance in plasmonic structures. We show that there is a setting in which the localized resonance takes place whenever the resonance does and moreover, the power is always bounded and might go to $0$. We also provide another setting in which the resonance is complete and the power goes to infinity whenever resonance occurs; as a consequence of this fact there is no localized resonance. This work is motivated from recent works on cloaking via anomalous localized resonance.

References in corpus (2)

• Solutions in folded geometries, and associated cloaking due to anomalous resonance
• Anomalous localized resonance using a folded geometry in three dimensions

Cited by in corpus (1)

• Mathematical analysis of plasmonic resonance for 2-D photonic crystal