2006
DOI: 10.1109/jstqe.2006.881642
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Superradiance in a Two-Dimensional Photonic Bandgap Structure

Abstract: -We study the superradiant decay of an ensemble of inverted two-level atoms embedded into both a continuous dielectric and a 2D photonic crystal with lateral confinement of the radiation. The nonlinear superradiance pulse characteristics are calculated using a Green function based model. Specifically, we predict fast phase synchronization across the ensemble that builds up a distributed feedback structure responsible for the superradition anisotropy and directional switching. We show that the transfer of the o… Show more

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Cited by 3 publications
(6 citation statements)
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“…2 (a)]. As the delay time between the soliton and anti-soliton grows, the pattern discussed in our earlier publications [6,7] (and not shown here) emerges: the unstable breather is formed that is dissociated later on owing to the barrier created by the gain strip for the second pulse (anti-soliton). Further increase of the delay leads to a completely new and unexpected result [ Fig.…”
supporting
confidence: 61%
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“…2 (a)]. As the delay time between the soliton and anti-soliton grows, the pattern discussed in our earlier publications [6,7] (and not shown here) emerges: the unstable breather is formed that is dissociated later on owing to the barrier created by the gain strip for the second pulse (anti-soliton). Further increase of the delay leads to a completely new and unexpected result [ Fig.…”
supporting
confidence: 61%
“…It turns out that the periodicity breakup is unnecessary for the GS to be trapped inside the RPC because a weak non-propagating field creates a potential that acts as a phase-sensitive trap. In this Letter, using the results of a detailed and extensive theoretical study of excitation trapping inside RPCs [6,7], a further interesting consequences of inverting a small length inside a RPC is explored: all-optical filtering and memory cell effect.First of all, relevant expressions from the theory are abstracted and adapted. Assuming a collinear, distributed feedback two-wave interaction in a medium of periodically positioned two-level atoms, the governing Maxwell-Bloch equations take the form [5-7]: , P x t…”
mentioning
confidence: 99%
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“…Nonlinear media present an especially interesting setting for the propagation of such pulses due to their intensity-dependent refractive index. As a result, there is a continuously expanding volume of literature attempting to model and systematically explore such pulses using a diverse array of arXiv:1403.1651v1 [nlin.PS] 7 Mar 2014 nonlinear wave equations, including in one-dimension (1D) the modified Kortewegde Vries (mKdV) equation [2], the sine-Gordon (sG) equation [3,4], and combined mKdV-sG equations [5,6,7] (see also the recent review [8]). Relevant models have also been developed by adapting to special settings such as, e.g., near the zero dispersion frequency [9].…”
Section: Introductionmentioning
confidence: 99%