DocumentCode
841704
Title
A fast technique based on perfectly matched layers for the full-wave solution of 2-D dispersive microstrip lines
Author
Rogier, Hendrik ; De Zutter, Daniël
Author_Institution
Inf. Technol. Dept., Ghent Univ., Belgium
Volume
22
Issue
12
fYear
2003
Firstpage
1650
Lastpage
1656
Abstract
A two-dimensional mixed-potential integral equation formulation is used to analyze the eigenmodes of microstrip lines. The new method involves a fast evaluation scheme for the space domain Green´s functions of the substrate by using perfectly matched layers to obtain closed-form expressions as a series of leaky and Berenger modes. Efficient summation of these series is performed by means of the Shanks transform. The modal series can be applied to calculate all field interactions analytically, except for the selfpatch and the nearest neighbor contributions. Examples show an important reduction in CPU time for the new perfectly matched layers approach, as compared to the classical evaluation of the continuous Sommerfeld integrals.
Keywords
Green´s function methods; computational complexity; computational electromagnetics; current distribution; eigenvalues and eigenfunctions; electric field integral equations; inhomogeneous media; magnetic field integral equations; microstrip lines; waveguide theory; 2-D dispersive microstrip lines; Berenger modes; CAD; CPU time reduction; Shanks transform; closed-form expressions; eigenmodes; electric scalar potential; electromagnetic field analysis; fast technique; field interactions; full-wave solution; leaky modes; magnetic vector potential; modal series; multilayered media; perfectly matched layers; space domain Green´s functions; two-dimensional mixed-potential integral equation; Design automation; Dielectric substrates; Dispersion; Integral equations; Magnetic analysis; Microstrip; Perfectly matched layers; Polarization; Tellurium; Two dimensional displays;
fLanguage
English
Journal_Title
Computer-Aided Design of Integrated Circuits and Systems, IEEE Transactions on
Publisher
ieee
ISSN
0278-0070
Type
jour
DOI
10.1109/TCAD.2003.819425
Filename
1253543
Link To Document