2006
DOI: 10.1364/oe.14.005154
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Spatially dispersive finite-difference time-domain analysis of sub-wavelength imaging by the wire medium slabs

Abstract: In this paper, a spatially dispersive finite-difference time-domain (FDTD) method to model wire media is developed and validated. Sub-wavelength imaging properties of the finite wire medium slabs are examined. It is demonstrated that the slab with its thickness equal to an integer number of half-wavelengths is capable of transporting images with sub-wavelength resolution from one interface of the slab to another. It is also shown that the operation of such transmission devices is not sensitive to their transve… Show more

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Cited by 23 publications
(21 citation statements)
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“…In this case, as demonstrated in Ref. 18, because of the all-spatial-spectrum FP resonance, the multiwire endoscope does not produce any diffraction effects. The FP condition enhances the sensing properties, enables a nearly perfect transmission of the image, and guarantees the absence of strong reflections from the endoscope, which otherwise perturb the near field distribution of the source.…”
supporting
confidence: 51%
“…In this case, as demonstrated in Ref. 18, because of the all-spatial-spectrum FP resonance, the multiwire endoscope does not produce any diffraction effects. The FP condition enhances the sensing properties, enables a nearly perfect transmission of the image, and guarantees the absence of strong reflections from the endoscope, which otherwise perturb the near field distribution of the source.…”
supporting
confidence: 51%
“…where we defined , Let us now suppose that the plane 0 x = corresponds to an interface between two different materials, so that one of the materials occupies the semispace 0 x > , whereas the second material occupies the region 0 x < , and that the constitutive relation in both bulk materials is of the generic form of Eq. (2). Evidently, the coefficients 0 a , 2 a , and 0 b in general differ in the two materials.…”
Section: Introductionmentioning
confidence: 92%
“… (9). yields the correct constitutive relations both in the bulk metamaterial and in the bulk dielectric region (i.e in the region that surrounds the metamaterial body).…”
mentioning
confidence: 97%
“…This can be explained by considering on phenomenological grounds the inclusions to cause either a response associated to free electrons, e.g. in a straight wire elements [11,12], or a response associated to a harmonic oscillator, e.g. in a small metallic or dielectric particle that is driven into a resonant optical response, in a split ring [13,14], or any other complicated inclusion that has been suggested in the past [15][16][17].…”
Section: Introductionmentioning
confidence: 99%