Paper
23 December 1997 Solvability of some inverse problems in radar polarimetry
Stuart J. Anderson, Yuri I. Abramovich, Wolfgang-Martin Boerner
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Abstract
It is well known that, in the course of ionospheric propagation, the polarization state of radar signals is changed between transmitter and target, and again between target and receiver. For HF skywave radars, these changes may vary spatially and temporally in a quasi-random manner. When one wishes to determine the scattering matrix of a target, the presence of these unknown polarization transformations changes the nature of the inverse problem connecting received echoes with target scattering characteristics. Indeed, it is by no means obvious that the inverse problem is solvable. In this paper we demonstrate that, under certain realistic conditions, the scattering matrix can be estimated in the presence of a priori unknown polarization transformations in the propagation medium.
© (1997) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Stuart J. Anderson, Yuri I. Abramovich, and Wolfgang-Martin Boerner "Solvability of some inverse problems in radar polarimetry", Proc. SPIE 3120, Wideband Interferometric Sensing and Imaging Polarimetry, (23 December 1997); https://doi.org/10.1117/12.300625
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KEYWORDS
Radar

Polarization

Scattering

Inverse problems

Antennas

Polarimetry

Matrices

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