1. Far-Field Subwavelength Straight-Line Projection/Imaging by Means of a Novel Double-Near-Zero Index-Based Two-Layer Metamaterial
- Author
-
Reza Dehbashi, Timo A. Nieminen, and Taras Plakhotnik
- Subjects
Diffraction ,double-near-zero metamaterials ,electromagnetic scattering ,electromagnetic theory ,electromagnetic waves imaging ,scattering ,Technology ,Aperture ,Physics::Optics ,Near and far field ,Dielectric ,Interference (wave propagation) ,Article ,Optics ,General Materials Science ,Projection (set theory) ,Physics ,Microscopy ,QC120-168.85 ,business.industry ,QH201-278.5 ,Metamaterial ,Engineering (General). Civil engineering (General) ,TK1-9971 ,Descriptive and experimental mechanics ,Slab ,Electrical engineering. Electronics. Nuclear engineering ,TA1-2040 ,business - Abstract
In this paper, for the first time, tuned near-zero-index materials are used in a structure for the long-distance projection of very closely spaced objects with subwavelength separation. Near-zero-index materials have never been used for subwavelength projection/imaging. The proposed novel structure is composed of a two-layer slab that can project two slits with a subwavelength separation distance to a long distance without diverged/converged interference of the two imaged waves. The two-layer slab consists of a thin double-near-zero (DNZ) slab with an obtained tuned index of 0.05 and thickness of 0.04λ0 coupled with a high-index dielectric slab with specific thicknesses. Through a parametric study, the non-zero index of the DNZ layer is tuned to create a clear image when it is coupled with the high-index dielectric layer. The minimum size for the aperture of the proposed two-layer slab is 2λ0 to provide a clear projection of the two slits. The space between the slits is λ0/8, which is five times beyond the diffraction limit. It is shown that, through the conventional methods (e.g., only with high-index dielectric slabs, uncoupled with a DNZ layer), it is impossible to clearly project slits at a large distance (~λ0) due to the diffraction limit. An analytical analysis, as well as numerical results in a finite-element-based simulator, confirm the function of the proposed structure.
- Published
- 2021