2009
DOI: 10.1364/oe.17.014872
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Guiding light with conformal transformations

Abstract: The past decade has seen a revolution in electromagnetics due to the development of metamaterials. These artificial composites have been fashioned to exhibit exotic effects such as a negative index of refraction. However, the full potential of metamaterial devices has only been hinted at. By combining metamaterials with transformation optics (TO), researchers have demonstrated an invisibility cloak. Subsequently, quasi-conformal mapping was used to create a device that exhibited a broadband cloaking effect. He… Show more

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Cited by 108 publications
(73 citation statements)
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References 28 publications
(30 reference statements)
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“…Incident light does not naturally converge/concentrate in a radial fashion, though it may be engineered to do so with, for example, a microlens array [32]. Therefore, it is interesting to observe the functional differences in the generation rates produced from such effects.…”
Section: E Generation Currentmentioning
confidence: 99%
“…Incident light does not naturally converge/concentrate in a radial fashion, though it may be engineered to do so with, for example, a microlens array [32]. Therefore, it is interesting to observe the functional differences in the generation rates produced from such effects.…”
Section: E Generation Currentmentioning
confidence: 99%
“…The unique properties of metamaterials create possibilities for novel applications difficult to achieve with naturally occurring materials -cloaking [5][6][7] and superlensing [8][9][10] being two prime examples. Although the aforementioned cases largely motivate metamaterials research, arguably the real power of metamaterials stems from their ability to construct materials with a specific electric and magnetic response.…”
mentioning
confidence: 99%
“…[29][30][31] These mappings approximately satisfy the Cauchy-Riemann equations, and can be regarded as possessing all the properties of a conformal mapping for the purposes of the TO approach. [32][33][34] Here, the QC mappings are obtained by solving Poisson's equation with NeumannDirichlet boundary conditions using the Poisson transform algorithm. 30 As illustrated by Figure 2, the mesh grids created by the QC mappings possess strong orthogonality within the entire transformation domain, indicating that the anisotropy of the medium has been minimized.…”
Section: Methodsmentioning
confidence: 99%