ON THE APPLICATION OF QUASI-WAVELET EXPANSIONS TO OPEN DIELECTRIC WAVE-GUIDE PROBLEMS Conference Paper

abstract

• A recent technique for the analysis of open dielectric guiding structures has introduced a spectral-domain integral equation, in which the unknown function does not have a compact support but is square-integrable over the entire real line. To solve this integral equation by the method of moments, a quasi-wavelet Hermite-Gaussian expansion is proposed as an entire-domain basis, and some of its properties are discussed. It is shown that a small number of these entire-domain basis functions can provide quite fast numerical convergence.<>

name of conference

• Proceedings of IEEE Antennas and Propagation Society International Symposium

authors

• Katehi, Linda

published proceedings

• IEEE ANTENNAS AND PROPAGATION SOCIETY, INTERNATIONAL SYMPOSIUM 1993, VOLS 1-3

author list (cited authors)

• SABETFAKHRI, K., & KATEHI, L.

citation count

• 2

complete list of authors

• SABETFAKHRI, K||KATEHI, LPB

publication date

• January 1993

publisher

• Institute of Electrical and Electronics Engineers (IEEE)  Publisher

keywords

• Boundary Conditions
• Convergence Of Numerical Methods
• Dielectric Waveguides
• Dielectrics
• Entire-domain Basis Functions
• Fourier Transforms
• Geometry
• Integral Equations
• Method Of Moments
• Moment Methods
• Numerical Convergence
• Open Dielectric Waveguide
• Polarization
• Quasi-wavelet Hermite-gaussian Expansion
• Rectangular Waveguides
• Slabs
• Spectral-domain Analysis
• Spectral-domain Integral Equation
• Testing
• Wavelet Transforms

Digital Object Identifier (DOI)

• 10.1109/aps.1993.385145

International Standard Book Number (ISBN) 10

• 0-7803-1246-5

start page

• 1148

end page

• 1151

URL

• http://dx.doi.org/10.1109/aps.1993.385145