Strongly convergent Green's function expansions for rectangularly shielded microstrip lines

The exact analytical treatment of the quasi-TEM mode in various cross-sectional configurations of microstrip lines may be used on Carleman-type singular integral equations (SIEs). Their kernel is a Laplacian Green's function G with source point limited on the interface separating the dielectric...

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Veröffentlicht in:IEEE transactions on microwave theory and techniques 1988-10, Vol.36 (10), p.1386-1396
Hauptverfasser: Fikioris, J.G., Tsalamengas, J.L., Fikioris, G.J.
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Tsalamengas, J.L.
Fikioris, G.J.
description The exact analytical treatment of the quasi-TEM mode in various cross-sectional configurations of microstrip lines may be used on Carleman-type singular integral equations (SIEs). Their kernel is a Laplacian Green's function G with source point limited on the interface separating the dielectric media. Strongly convergent expansion for G, particularly suited for the subsequent solution of the SIE and for exact field-point evaluations in rectangularly shielded microstrip configurations, are developed. Extraction of the singular logarithmic term leads to rapidly converging series expansions for the nonsingular part. The convergence of certain of these series is further improved when the field point lies also on the interface or when the source point approaches the shielding boundaries.< >
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source IEEE Electronic Library (IEL)
subjects Applied sciences
Circuit properties
Conductors
Dielectrics
Electric, optical and optoelectronic circuits
Electronics
Exact sciences and technology
Green's function methods
Image converters
Integral equations
Kernel
Laplace equations
Microstrip
Microwave circuits, microwave integrated circuits, microwave transmission lines, submillimeter wave circuits
Stripline
Strips
title Strongly convergent Green's function expansions for rectangularly shielded microstrip lines
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