Abstract

Abstract We theoretically investigate the illusion device designed by a conformal transformation that can render an elliptic defect behave like a flat mirror. Different from illusion devices consisting of the complementary medium and anti-object with negative permittivity and permeability, our proposed illusion device requires only isotropic positive permittivity medium. It offers a possible route to eliminate the lateral shift in the conventional quasi-conformal carpet cloak. Interestingly, with the same conformal transformation, we can achieve an impedance-matched flat absorber by simply varying the shape and the refractive index of the defects. Both the illumination device and the absorber in our design have broad bandwidth, wide-illumination range and polarization-insensitive performance.

Highlights

  • Supported by the development of metamaterials, transformation optics (TO) offers capability to steer electromagnetic waves along arbitrary trajectories [1,2,3,4,5,6,7,8,9]

  • We theoretically investigate the illusion device designed by a conformal transformation that can render an elliptic defect behave like a flat mirror

  • We analytically retrieve the light trajectories in the transformed illusion device and black hole

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Summary

Introduction

Supported by the development of metamaterials, transformation optics (TO) offers capability to steer electromagnetic waves along arbitrary trajectories [1,2,3,4,5,6,7,8,9]. TO can be applied to design metamaterial absorbers. Narimanov and Kildishev theoretically proposed optical black holes that can absorb light with broad frequency band [33]. Chen et al applied the transformation optics to realize Schwarzchild black hole and investigated its absorption property [36]. Sheng et al mimicked the gravitational lensing through a microstructured optical waveguide, which can be applied to an omnidirectional absorber [37]. All, both illusion optics and absorber design guided by transformation optics have been demonstrated separately, but never been realized by using one single coordinate transformation

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