Conference paper
Frequency sweep of the field scattered by an inhomogeneous structure using method of moments and asymptotic waveform evaluation
In many radar applications it is necessary to determine the scattering from an object over a wide frequency band. The asymptotic waveform evaluation (AWE), which is a moment matching (MM) technique, constitutes a method to this end. In general, MM techniques provide a reduced-order model of a function.
Using AWE-MM a linear system is expanded in terms of a Taylor series to obtain a fast frequency sweep of the linear system. If the structure of interest is inhomogeneous the MoM solution must be dictated by an integral equation that takes the variation of the electric properties of the structure into account.
To the knowledge of the authors the AWE technique has not previously been applied to a MoM solution based on this kind of integral equation. It is the purpose of this paper to investigate the use of the AWE technique as a tool to obtain a fast frequency sweep of the field scattered by an inhomogeneous structure.
The investigations concern 2-dimensional (2-D) configurations and TM-polarization.
Language: | English |
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Publisher: | IEEE |
Year: | 2000 |
Pages: | 1830-1833 |
Proceedings: | 2000 IEEE Antennas and Propagation Society International Symposium |
ISBN: | 0780363698 and 9780780363694 |
Types: | Conference paper |
DOI: | 10.1109/APS.2000.874601 |
ORCIDs: | Breinbjerg, Olav |
2D configurations EM wave scattering Electromagnetic scattering Frequency Integral equations Linear systems Message-oriented middleware MoM solution Moment methods Nonuniform electric fields Radar scattering TM-polarization Taylor series Testing asymptotic waveform evaluation electric fields electric properties electromagnetic wave polarisation electromagnetic wave scattering frequency sweep inhomogeneous media inhomogeneous structure integral equations linear system method of moments moment matching radar applications radar theory reduced-order model scattered electric field series (mathematics)