DocumentCode
1790674
Title
Effective bi-static array factor for tomographic imaging
Author
Meaney, Paul M. ; Paulsen, Keith D.
Author_Institution
Thayer Sch. of Eng., Dartmouth Coll., Hanover, NH, USA
fYear
2014
fDate
16-19 Nov. 2014
Firstpage
1
Lastpage
3
Abstract
In many antenna array applications, the beam pattern is defined as a product of the individual element pattern and the array factor generated by the spacing, orientation and relative phasing and apodization of the elements. In this paper we explore the interaction between the two beam patterns of associated antennas in a circular tomographic imaging configuration and demonstrate that the effective zones of sensitivity are relatively narrow cigar-shaped swathes between the transmit and receive antennas in spite of the isotropic beam patterns of the individual monopole antennas. In this case, the rows of the Jacobian matrix used in the image reconstruction process provide the maps of the sensitivity within the propagation zone which become the bi-static array factor. This analysis further informs antenna design and the overall impact on signal-to-noise considerations.
Keywords
Jacobian matrices; image reconstruction; monopole antenna arrays; receiving antennas; sensitivity; tomography; transmitting antennas; Jacobian matrix; antenna array applications; antenna design; circular tomographic imaging configuration; effective bistatic array factor; element apodization; element orientation; element spacing; image reconstruction process; individual element pattern; isotropic beam patterns; monopole antennas; propagation zone; receive antennas; relative phasing; relatively narrow cigar-shaped swathes; sensitivity; signal-to-noise considerations; transmit antennas; Arrays; Imaging; Jacobian matrices; Receiving antennas; Sensitivity; Transmitting antennas;
fLanguage
English
Publisher
ieee
Conference_Titel
Antenna Measurements & Applications (CAMA), 2014 IEEE Conference on
Conference_Location
Antibes Juan-les-Pins
Type
conf
DOI
10.1109/CAMA.2014.7003378
Filename
7003378
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