Analytical solution of the almost-perfect-lens problem
By Roberto Merlin. 2004
144 citations recorded by the source corpus.
Subfields: Aerospace Engineering, Biomedical Engineering, Electronic, Optical and Magnetic Materials
View Paper: https://www.semanticscholar.org/paper/582060d74a22a17af103fd5220e3b4240cf68d34
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Aerospace Engineering
- Costas M. Soukoulis
- M. Wegener
- F. Capasso
- Mohammadreza Khorasaninejad
- Thomas Koschny
- Jiangfeng Zhou
- S. Linden
- Graeme W. Milton
In Biomedical Engineering
- F. Capasso
- M. Wegener
- Costas M. Soukoulis
- Mohammadreza Khorasaninejad
- S. Linden
- Thomas Koschny
- Patrice Genevet
- F. Aieta
In Electronic, Optical and Magnetic Materials
- Costas M. Soukoulis
- F. Capasso
- M. Wegener
- Mohammadreza Khorasaninejad
- Thomas Koschny
- Jiangfeng Zhou
- Vladimir M. Shalaev
- S. Linden
Citations in the corpus
- On the cloaking effects associated with anomalous localized resonance (2006, background): “Contrary to the conventional picture, the field also has enormous oscillations in front of the lens as shown by Podolskiy et al. (2005) and these fields are the ones responsible for cloaking (see also Rao & Ong (2003), Shvets (2003), Merlin (2004) and Guenneau et al.”
- Photonic Metamaterials: Magnetism at Optical Frequencies (2006, background): “Accounting for the “granularity” of the metamaterials and deviations from the strict case of n = −1 due to the real [30] and/or the imaginary [31] part of n, however, limits the performance of the “perfect lens.”
- A proof of superlensing in the quasistatic regime, and limitations of superlenses in this regime due to anomalous localized resonance (2005, methodology): “This was anticipated from the work of Merlin (2004) who takes msZK1 and 3sZK1Cs, with s being real and l0/d being arbitrary and finds surface waves on both sides of the slab with the amplitude of the waves near each surface growing as jsjK1/2.”
- Recent advances in planar optics: from plasmonic to dielectric metasurfaces (2017, background): “However, the former method has strong limitations because any, even minimal, optical losses or/and very small imbalances between positive and negative optical space bring the lens back to the diffraction limit [114,115].”