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Joint range, angle and polarization estimation in polarimetric FDA-MIMO radar based on Tucker tensor decomposition
by
Jiang, Hong
, Zhang, Qi
, Liu, Yunchang
in
Covariance
/ Cramer-Rao bounds
/ Data structures
/ Decomposition
/ Dipoles
/ MIMO communication
/ Multidimensional data
/ Multidimensional methods
/ New technology
/ Parameter estimation
/ Polarimetry
/ Polarization
/ Radar arrays
/ Target recognition
/ Tensors
2023
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Joint range, angle and polarization estimation in polarimetric FDA-MIMO radar based on Tucker tensor decomposition
by
Jiang, Hong
, Zhang, Qi
, Liu, Yunchang
in
Covariance
/ Cramer-Rao bounds
/ Data structures
/ Decomposition
/ Dipoles
/ MIMO communication
/ Multidimensional data
/ Multidimensional methods
/ New technology
/ Parameter estimation
/ Polarimetry
/ Polarization
/ Radar arrays
/ Target recognition
/ Tensors
2023
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Joint range, angle and polarization estimation in polarimetric FDA-MIMO radar based on Tucker tensor decomposition
by
Jiang, Hong
, Zhang, Qi
, Liu, Yunchang
in
Covariance
/ Cramer-Rao bounds
/ Data structures
/ Decomposition
/ Dipoles
/ MIMO communication
/ Multidimensional data
/ Multidimensional methods
/ New technology
/ Parameter estimation
/ Polarimetry
/ Polarization
/ Radar arrays
/ Target recognition
/ Tensors
2023
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Joint range, angle and polarization estimation in polarimetric FDA-MIMO radar based on Tucker tensor decomposition
Journal Article
Joint range, angle and polarization estimation in polarimetric FDA-MIMO radar based on Tucker tensor decomposition
2023
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Overview
Frequency diverse array multiple-input multiple-output (FDA-MIMO) radar is an emerging technology to offer range-angle-dependent beampattern. Polarimetric FDA-MIMO radar can sense additional polarization information to improve target identification capability. In this article, we investigate the problem of joint range, angle and polarization parameter estimation in a monostatic polarimetric FDA-MIMO radar with an FDA at transmitter and a cross-dipole array at receiver. Unlike the conventional methods in which the multidimensional data structure is rearranged into vectors or matrices by stacking operation, we propose a Tucker tensor decomposition-based scheme, which can reserve the original data structure and avoid spoiling the inherent characteristics of interest, especially when the number of snapshots is small. The third-order tensor model of the observed data is constructed. Two approaches named as Tucker covariance reconstruction and Tucker signal subspace are presented using the fourth-order covariance tensor decomposition. The Cramér–Rao bound for range, angle and polarization estimation is also provided. Numerical experiments demonstrate the superiorities of the proposed approaches. Specifically, two targets with identical range and close angles are effectively distinguished.
Publisher
Springer Nature B.V
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