2008
DOI: 10.1021/nl801942x
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Ray Optics at a Deep-Subwavelength Scale: A Transformation Optics Approach

Abstract: We present a transformation optics approach for molding the light flow at the deep-subwavelength scale, using metamaterials with uniquely designed dispersion. By conformal transformation of the electromagnetic space, we develop a methodology for realizing subwavelength ray optics with curved ray trajectories. This enables deep-subwavelength-scale beams to flow through two-or three-dimensional spaces.

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Cited by 79 publications
(66 citation statements)
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“…Practical configurations of the hyperlens were proposed by different groups, including a cylindrical geometry 15,25,26 , tapered metallic wire arrays [27][28][29][30] or uniquely designed material dispersions [31][32][33][34] . To circumvent the problem of absorption in real materials and thereby avoid image distortions in the far field, proper configurational design must ensure that all rays originating from the object plane travel equal path lengths through the metamaterial.…”
Section: Physics Of the Hyperlensmentioning
confidence: 99%
See 1 more Smart Citation
“…Practical configurations of the hyperlens were proposed by different groups, including a cylindrical geometry 15,25,26 , tapered metallic wire arrays [27][28][29][30] or uniquely designed material dispersions [31][32][33][34] . To circumvent the problem of absorption in real materials and thereby avoid image distortions in the far field, proper configurational design must ensure that all rays originating from the object plane travel equal path lengths through the metamaterial.…”
Section: Physics Of the Hyperlensmentioning
confidence: 99%
“…Owing to its use of curved surfaces, the cylindrical hyperlens design may not be convenient for bio-imaging. Design of the planar hyperlens has been shown to be theoretically feasible via specific material dispersion based on transformation optics 31,32,37 . In such designs, the metamaterial properties are designed to bend light rays from subwavelength features in such a way as to form a resolvable image on a flat output plane.…”
Section: Physics Of the Hyperlensmentioning
confidence: 99%
“…Consequently, the sub-diffraction details of the objects are magnified to be above the diffraction limit and can be transmitted to the far field. Since the first experimental demonstration of the cylindrical hyperlens in one dimension 9 , newly improved designs as well as fabrication techniques, such as the impedance-matched 11 , flat 12 , oblate 13,14 , aperiodic 15 and acoustic 16 hyperlenses, have been proposed in the framework of transformational optics [17][18][19] . Nevertheless, all the experimental demonstrations of hyperlenses so far were limited to one-dimensional magnification and ultraviolet (UV) wavelengths, whereas for any practical imaging applications it is critical to demonstrate two-dimensional imaging, with resolution below the diffraction limit in the visible spectrum.…”
mentioning
confidence: 99%
“…The object and image surfaces of a hyperlens are both cylindrical surfaces, which are not convenient for practical applications. Although TO has been utilized to reshape the object or image surface of a hyper-lens (see, e.g., [22,23]), these methods require complicated mathematical calculations/derivations/formulas (and new calculations should be made if the size of the hyper-lens changes).…”
Section: Methods and An Examplementioning
confidence: 99%