Titlebook: Amorphous Nanophotonics; Carsten Rockstuhl,Toralf Scharf Book 2013 Springer-Verlag Berlin Heidelberg 2013 amorphous metamaterials.amorphou

繁榮地區(qū)

Die Komponenten des Kreditspreadsof these periodically arranged particles is relatively easily captured in exact theoretical calculations using periodic boundary condition. On the contrary, the study of amorphous plasmonics has received much less attention, at least partially due to high computational costs that severely limit an e

SEED

Die Komponenten des Kreditspreadsin principle, cannot be realized in conventional photonic crystals. In passbands, the photonic amorphous diamond exhibits diffusive light-propagation, where the scattering strength increases significantly as the frequency approaches the band edge. In frequency ranges near the band edge, the scatteri

Ruptured-Disk

,Mischformen und Abl?sung der Typenkom?die,ation length. Light scattering is discussed in terms of scalar scattering theory in Sect.?.. In Sect.?. a Fourier theory is presented which avoids some of the limitations of scalar theory. Finally, Sect.?. illustrates the application of random surfaces and the description of their scattering propert

vitrectomy

Choreography

eucalyptus

Bottom-up Organisation of Metallic Nanoparticles,rticles couple to each other, affecting the effective electromagnetic properties of the materials. As a consequence, besides the properties of the individual particles, parameters such as number of individual particles within the assembly, geometry of the assembly and average distance between partic

Obligatory

Amorphous Metamaterials and Potential Nanophotonics Applications, (random positioning of inclusions or random variations of inclusion dimensions and shape) does not lead to significant performance degradation or even leads to some advantageous properties. Special emphasis is on applications in cloaking and in superlensing devices. The potential use of amorphous m

變量

Homogenization of Amorphous Media,monic (having negative real part of the permittivity) and/or lossy (complex-valued). The geometrical arrangements that are analyzed can be regular, disordered, or totally random morphologies. Classical mixing rules are presented and applied to various type of mixtures, and their predictions are test

Harpoon

Multipole Analysis of Self-assembled Metamaterials,s. Unique to the metamaterials accessible with such approaches is the amorphous arrangement of the unit-cells in space. This is in striking contrast to most of the structures previously considered, i.e. metamaterials fabricated by top-down process that usually lead to periodically arranged unit-cell

antecedence

Electrodynamic Theory of Three-Dimensional Metamaterials of Hierarchically Organized Nanoparticles, called Mie resonance-based metamaterials which consist of scatterers of simple geometrical shape, e.g., spherical or cylindrical, and are made of a high-index material. When such a structure is illuminated by an electromagnetic wave of frequency around the Mie resonance of a single scatterer, stron