DocumentCode
2586823
Title
Simulation of a discrete Luneburg lens fed by a conformal printed antenna
Author
Rondineau, S. ; Nosich, A.I. ; Himdi, M. ; Daniel, J.P.
Author_Institution
IETR, Rennes I Univ., France
Volume
2
fYear
2002
fDate
10-13 Sept. 2002
Firstpage
594
Abstract
Because of their simplicity, slot fed circular microstrip antennas (MA) are popular. Even more popular are MAs conformally printed on curved surfaces, such as spherical-circular MAs because of their higher degree of freedom. A very attractive candidate is a discrete Luneburg lens, which is a layered dielectric sphere. To simulate the antenna, we use the Method of Analytical Regularization (MAR), sometimes called the semi-inversion method. Generally, it converts a first-kind singular integral or series equation to a well-conditioned second-kind Fredholm matrix equation, and therefore serves as a perfect pre-conditioner of an ill-posed problem. Both numerical convergence and efficiency are achieved and matrix-truncation error is controlled.
Keywords
Fredholm integral equations; antenna radiation patterns; antenna theory; conformal antennas; convergence of numerical methods; lens antennas; matrix algebra; microstrip antennas; antenna simulation; conformal printed antenna; curved surfaces; discrete Luneburg lens; first-kind singular integral equation; layered dielectric sphere; matrix-truncation error; method of analytical regularization; numerical convergence; pre-conditioner; semi-inversion method; slot fed circular microstrip antennas; spherical geometry; well-conditioned second-kind Fredholm matrix equation; Analytical models; Convergence of numerical methods; Dielectrics; Error correction; Integral equations; Lenses; Matrix converters; Microstrip antennas; Slot antennas; Transmission line matrix methods;
fLanguage
English
Publisher
ieee
Conference_Titel
Mathematical Methods in Electromagnetic Theory, 2002. MMET '02. 2002 International Conference on
Conference_Location
Kiev, Ukraine
Print_ISBN
0-7803-7391-X
Type
conf
DOI
10.1109/MMET.2002.1107029
Filename
1107029
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