DocumentCode
992265
Title
Theory of coupled monopoles
Author
Taylor, Clayborne D. ; Aronson, Eugene A. ; Harrison, Charles W., Jr.
Author_Institution
Mississippi State Univ., State College, MS, USA
Volume
18
Issue
3
fYear
1970
fDate
5/1/1970 12:00:00 AM
Firstpage
360
Lastpage
366
Abstract
Accurate numerical values of mutual and self-admittances are obtained for an array consisting of two monopoles having different lengths and radii. The monopoles are actually protrusions of the inner conductors of coaxial cables. The sheaths of the cables are connected to a perfectly conducting ground screen. Restrictions in the theory are the following: the monopoles must be thin,
where
is the radius and
the wavelength,
where
is the radius of the coaxial cable sheath, and
where
is the separation of the monopoles. The procedure employed to obtain the mutual and self-admittances is to derive simultaneous integral equations for the current distributions and to solve the integral equations numerically. The results are given for the most part in graphical form. Comparisons are made with existing theory and with experimental data. Excellent agreement in all cases is observed.
where
is the radius and
the wavelength,
where
is the radius of the coaxial cable sheath, and
where
is the separation of the monopoles. The procedure employed to obtain the mutual and self-admittances is to derive simultaneous integral equations for the current distributions and to solve the integral equations numerically. The results are given for the most part in graphical form. Comparisons are made with existing theory and with experimental data. Excellent agreement in all cases is observed.Keywords
Antenna array mutual coupling; Monopole arrays; Coaxial cables; Coaxial components; Conductors; Coupling circuits; Current distribution; Dipole antennas; Educational institutions; Feeds; Integral equations; Physics;
fLanguage
English
Journal_Title
Antennas and Propagation, IEEE Transactions on
Publisher
ieee
ISSN
0018-926X
Type
jour
DOI
10.1109/TAP.1970.1139679
Filename
1139679
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