DocumentCode :
2688553
Title :
Embedded element patterns and mutual impedance matrices in the terminated phased array environment
Author :
Kelley, David F.
Author_Institution :
Dept. of Electr. Eng., Bucknell Univ., Lewisburg, PA, USA
fYear :
2005
fDate :
3-8 July 2005
Firstpage :
659
Abstract :
An embedded element pattern is the radiation pattern of a phased array when one array element is excited and all other elements are terminated in a specified impedance. Previously (Kelley, D.F. Proc. IEEE Int. Symp. Antennas and Propag Soc., vol.1, p.524-7, 2002), a relationship was derived between the mutual impedance matrix of a phased array and its short- and open-circuit embedded element patterns. Although this relationship is interesting in a theoretical sense, it is probably not of much practical value. Primarily, this is because it is difficult to obtain a "good" short or open circuit termination. Additionally, the terminal voltage (or current) at the excited element must be maintained at a value of unity with zero relative phase while the element pattern data is being collected. It is now shown that the mutual impedance matrix can also be calculated using embedded element patterns obtained using non-zero (and finite) terminations. This result is potentially more useful, because it requires that constant available power be supplied to each excited element rather than constant voltage or current maintained at the terminals.
Keywords :
antenna phased arrays; antenna radiation patterns; antenna theory; impedance matrix; embedded element patterns; excited element; mutual impedance matrices; radiation pattern; terminated phased array; Equations; Equivalent circuits; Filling; Impedance measurement; Least squares methods; Matrices; Phased arrays; Power supplies; Termination of employment; Voltage;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Antennas and Propagation Society International Symposium, 2005 IEEE
Print_ISBN :
0-7803-8883-6
Type :
conf
DOI :
10.1109/APS.2005.1552340
Filename :
1552340
Link To Document :
بازگشت