DocumentCode
865536
Title
A matrix decomposition technique based on the concept of measure and its application to planar phased dipole arrays
Author
Liu, Yaowu W. ; Lan, Kang ; Xu, XiaowenW ; Mei, Kenneth K.
Author_Institution
Dept. of Electron. Eng., City Univ. of Hong Kong, China
Volume
51
Issue
12
fYear
2003
Firstpage
3276
Lastpage
3279
Abstract
Full impedance matrices of the method of moments (MoM) type have been decomposed into sparse matrices in the application of on-surface measured equation of invariance (OSMEI) (Rius et al. (1996, 1997)). The objectives in Rius are to find continuous current distributions on scatterers. Thus, the concept of metron and measure is justified under the postulate that the local relation between fields and current densities is an invariant of the excitation. In this paper, we have extended the concept to dipole arrays, where the objective is to find the discrete driving point currents. Numerical results show that using the windowed metrons presented in this paper, the sparsity rate of the sparse matrices can be kept within 1%, while the E- and H-plane patterns are still in good agreement with the MoM results except for the farthest side lobes of the H-plane patterns.
Keywords
antenna phased arrays; antenna radiation patterns; dipole antenna arrays; impedance matrix; matrix decomposition; method of moments; planar antenna arrays; sparse matrices; E-plane patterns; H-plane patterns; MoM; OSMEI; discrete driving point currents; farthest side lobes; full impedance matrices; matrix decomposition technique; measure concept; method of moments; on-surface measured equation of invariance; planar phased dipole arrays; sparse matrices; windowed metrons; Current distribution; Equations; Impedance measurement; Matrix decomposition; Moment methods; Phase measurement; Phased arrays; Scattering; Sparse matrices; Transmission line matrix methods;
fLanguage
English
Journal_Title
Antennas and Propagation, IEEE Transactions on
Publisher
ieee
ISSN
0018-926X
Type
jour
DOI
10.1109/TAP.2003.820981
Filename
1261803
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