Self-consistent calculation of metamaterials with gain
A. Fang, Th. Koschny, M. Wegener, and C. M. Soukoulis

TL;DR
This paper introduces a computational method for self-consistently modeling dispersive metallic metamaterials with embedded gain media, accounting for nonlinear effects and loss compensation.
Contribution
It develops a novel self-consistent computational scheme for metamaterials with gain, including nonlinearities and effective parameter retrieval.
Findings
Existence of a critical pump rate for loss compensation
Nonlinear effects due to gain depletion beyond certain field strength
Transmission, reflection, and absorption characteristics analyzed
Abstract
We present a computational scheme allowing for a self-consistent treatment of a dispersive metallic photonic metamaterial coupled to a gain material incorporated into the nanostructure. The gain is described by a generic four-level system. A critical pumping rate exists for compensating the loss of the metamaterial. Nonlinearities arise due to gain depletion beyond a certain critical strength of a test field. Transmission, reflection, and absorption data as well as the retrieved effective parameters are presented for a lattice of resonant square cylinders embedded in layers of gain material and split ring resonators with gain material embedded into the gaps.
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