DocumentCode
1169749
Title
Scattering by cavity-backed antennas on a circular cylinder
Author
Kempel, Leo C. ; Volakis, John L.
Author_Institution
Radiation Lab., Michigan Univ., Ann Arbor, MI, USA
Volume
42
Issue
9
fYear
1994
fDate
9/1/1994 12:00:00 AM
Firstpage
1268
Lastpage
1279
Abstract
Conformal arrays are popular antennas for aircraft, spacecraft, and land vehicle platforms due to their inherent low weight, drag, and observables. However, to date there has been a dearth of rigorous analytical or numerical solutions to aid the designer. In fact, it has been common practice to use limited measurements and planar approximations in designing such nonplanar antennas. We extend the finite element-boundary integral method to scattering by cavity-backed structures in an infinite, metallic cylinder. In particular, we discuss the formulation specifics, such as weight functions, dyadic Green´s function, implementation details, and particular difficulties inherent to cylindrical structures. Special care is taken to ensure that the resulting computer program has low memory demand and minimal computational requirements. Scattering results are presented and validated as much as possible
Keywords
Green´s function methods; antenna arrays; antenna theory; boundary-elements methods; electromagnetic wave scattering; finite element analysis; integral equations; microstrip antennas; microwave antenna arrays; aircraft; analytical solutions; cavity-backed antennas; circular cylinder; computer program; conformal arrays; cylindrical structures; dyadic Green´s function; finite element-boundary integral method; infinite metallic cylinder; land vehicle platforms; nonplanar antennas; numerical solutions; patch antennas; spacecraft; weight functions; Aircraft; Antenna arrays; Boundary conditions; Costs; Finite element methods; Integral equations; Land vehicles; Scattering; Space vehicles; Transmission line matrix methods;
fLanguage
English
Journal_Title
Antennas and Propagation, IEEE Transactions on
Publisher
ieee
ISSN
0018-926X
Type
jour
DOI
10.1109/8.318648
Filename
318648
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