Perfect drain for the Maxwell Fish Eye lens

Abstract

Perfect imaging for electromagnetic waves using the Maxwell Fish Eye (MFE) requires a new concept: the perfect drain. From the mathematical point of view, a perfect point drain is just like an ideal point source, except that it drains power from the electromagnetic field instead of generating it. We show here that the perfect drain for the MFE can be seen as a dissipative region the diameter of which tends to zero. The complex permittivity $\epsilon$ of this region cannot take arbitrary values, however, since it depends on the size of the drain as well as on the frequency. This interpretation of the perfect drain connects well with central concepts of electromagnetic theory. This opens up both the modeling in computer simulations and the experimental verification of the perfect drain.

References in corpus (3)

• Perfect imaging without negative refraction
• Comment on "Perfect imaging with positive refraction in three dimensions"
• Reply to the Comment on Perfect imaging with positive refraction in three dimensions

Cited by in corpus (6)

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• Quantum Optics in Maxwell's Fish Eye Lens with Single Atoms and Photons
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• Role played by port drains in a Maxwell fisheye lens
• Comment on 'Perfect drain for the Maxwell fish eye lens'