Electromagnetic mixing formulas and applications

By A. Glisson. IEEE Antennas & Propagation Magazine, 2000

643 citations recorded by the source corpus.

Subfields: Atomic and Molecular Physics, and Optics, Electrical and Electronic Engineering, Nuclear and High Energy Physics

View Paper: https://www.semanticscholar.org/paper/8630d2b73732ce63ee15f03659c6805e06ec2e2d

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In Atomic and Molecular Physics, and Optics

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Citations in the corpus

Physics-informed neural networks for inverse problems in nano-optics and metamaterials. (2019, methodology): “weak scattering (ε = 3), we can also estimate the effective medium permittivity using the classical Bruggeman mixing formula [15]: ∑”
Comparative analysis of edge- and broadside- coupled split ring resonators for metamaterial design - theory and experiments (2003, methodology): “gests and allows for the use of an alternative treatment starting from the analysis of the polarizabilities of the elementary constituents of the metamaterial followed by an appropriate homogenization procedure [12].”
Tunable Frequency Selective Surfaces and Negative-Zero-Positive Index Metamaterials Based on Liquid Crystals (2008, methodology): “ploying the Maxwell Garnet mixing rule [61], [62].”
Polarizabilities and effective parameters for collections of spherical nanoparticles formed by pairs of concentric double-negative, single-negative, and∕or double-positive metamaterial layers (2004, methodology): “where ε is the effective permittivity of the homogeneous sphere [41].”
North polar deposits of Mars: Extreme purity of the water ice (2009, methodology): “In this range of e (3.0 to 3.2), the impurity rate corresponding to a 10% variation of e can be computed by applying the MaxwellGarnett formula [Sihvola, 1999]: eeff ¼ ee þ 3f ee ei ee ei þ 2ee f ei eeð Þ ð3Þ where eeff, ee and ei are the dielectric constant of the mixture, the environment, and…”
First-principles homogenization theory for periodic metamaterials (2010, methodology): “These generalize the Clausius-Mosotti homogenization formulas [6]-[7],[23] by rigorously taking into account the coupling among the inclusions and their polarization properties.”
Light Scattering by a Dielectric Sphere: Perspectives on the Mie Resonances (2018, background): “The proportionality constant of the dipolar scattering amplitude, B0, is commonly recognized as the normalized polarizability of the inclusion [64], viz.”
Effective medium theory for dispersions of dielectric ellipsoids (2003, background): “In current literature Maxwell’s relation for spheres and Fricke’s expressions for ellipsoids are the so-called Maxwell–Garnett Effective Medium Theory results [6,7]: both theories hold on under the hypothesis of the very low concentration of the dispersed component.”
Frequency dependence of the complex permittivity and its impact on dielectric sensor calibration in soils (2005, background): “Network analyzers measure the reflection cially at low frequencies (Sihvola, 1999).”