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Asymptotic boundary conditions for strip-loaded and corrugated surfaces and waveguides

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TLDR
In this article, the unidirectional current screen was used as an asymptotic strip boundary condition (ASBC) for analysis of field problems containing metal strip grids.
Abstract
We discuss the unidirectional current screen as an asymptotic strip boundary condition (ASBC) for analysis of field problems containing metal strip grids, and we introduce a related asymptotic corrugation boundary condition (ACBC) for analysis of corrugated surfaces. The boundary conditions are asymptotic in the sense that the exact boundary conditions approach the asymptotic ones when the strip and corrugation periods approach zero. © 1997 John Wiley & Sons, Inc. Microwave Opt Technol Lett 14: 99–101, 1997.

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Citations
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Three metamaterial-based gap waveguides between parallel metal plates for mm/submm waves

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EM Modeling of surfaces with STOP or GO characteristics - artificial magnetic conductors and soft and hard surfaces

TL;DR: In this article, the authors discuss and demonstrate the relation between electromagnetic bandgap surfaces (EBG) used to realize artificial magnetic conductors and the so-called soft and hard surfaces in electromagnetics, with respect to their STOP and GO characteristics for surface waves.
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Dispersion Characteristics of a Metamaterial-Based Parallel-Plate Ridge Gap Waveguide Realized by Bed of Nails

TL;DR: In this paper, an approximate analytical solution for this confined quasi-TEM dominant mode of the ridge gap waveguide, when the metamaterial surface is an artificial magnetic conductor in the form of a bed of nails, is presented.
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Construction of Green's functions of parallel plates with periodic texture with application to gap waveguides - a plane-wave spectral-domain approach

TL;DR: In this paper, the dispersion characteristics of the quasi-transverse electromagnetic modes that propagate along the ridges or strips, including their lower and upper cut-off frequencies, were investigated.
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Electromagnetic scattering from conducting circular cylinder coated by meta-materials and loaded with helical strips under oblique incidence

TL;DR: In this article, the asymptotic strip boundary condition (ASBC) is applied to analyze the solution of the electromagnetic scattering from a conducting cylinder coated with a homogeneous linear material layer and loaded with conducting helical strips.
References
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Proceedings ArticleDOI

Analysis and improvement of eigenvalue spectrum sensing in cognitive radio networks

TL;DR: A spectrum sensing scheme based on receiver nodes selection is proposed to significantly reduce the computational complexity with the expense of little detection performance loss.
Proceedings ArticleDOI

Blockage reduction of rhombic cylinders using meta-surfaces

TL;DR: In this article, two different types of coating solutions which reduce blockage simultaneously for TE and TM cases were proposed, based on hard surfaces made with narrow metallic strips and using a mushroom-type meta surface.
Journal ArticleDOI

Magnetic-Type Dyadic Green's Functions for a Corrugated Rectangular Metaguide Based on Asymptotic Boundary Conditions

TL;DR: In this article, the Green's functions for the magnetic scalar and electric vector potentials are derived for a rectangular waveguide with dielectric-filled corrugations supporting left-hand, as well as right-hand propagation.
Proceedings Article

Efficient spectral domain Green's function analysis of novel metamaterial bandgap guiding structures

TL;DR: In this paper, two different realizations of the periodic structures were considered: the bed-of-nails surface and the mushroom surface, and the results revealed the dispersion characteristics of the observed structures and the bandwidth usable in the waveguide applications.
Proceedings ArticleDOI

Modal solutions in dual-depth longitudinally corrugated waveguides for design of dual-band 20/30 GHz hard horns

TL;DR: In this article, a dual-depth longitudinally corrugated waveguide is used for the creation of a dual frequency hard horn, and the cross section of the cross-section is shown.