2020
DOI: 10.1109/tps.2020.2987041
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DOA Estimation and Mutual Coupling Calibration Algorithm for Array in Plasma Environment

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Cited by 5 publications
(4 citation statements)
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“…It has been demonstrated that such array perturbations can degrade the estimator's performance substantially [32]. Although there have been some array calibration methods available, such as the eigenstructure-based method [33], the active calibration method [34], and the covariance difference based method [35], most of them are based on the point source model, uniform linear array and subspace theory, and it is very difficult to extend them to deal with the scenario considered in this work. Fortunately, based on the characteristics of DL, this issue can be tackled by enhancing the constructed D1D-CNN in the following two aspects: i) Transfer learning (TL) is used to promote the generalization ability of already trained D1D-CNN with a small amount of perturbed array data, which aims to align the features across array perturbations and reduce the distribution divergence.…”
Section: Enhanced D1d-cnn For Doa Estimation With Array Perturbationsmentioning
confidence: 99%
“…It has been demonstrated that such array perturbations can degrade the estimator's performance substantially [32]. Although there have been some array calibration methods available, such as the eigenstructure-based method [33], the active calibration method [34], and the covariance difference based method [35], most of them are based on the point source model, uniform linear array and subspace theory, and it is very difficult to extend them to deal with the scenario considered in this work. Fortunately, based on the characteristics of DL, this issue can be tackled by enhancing the constructed D1D-CNN in the following two aspects: i) Transfer learning (TL) is used to promote the generalization ability of already trained D1D-CNN with a small amount of perturbed array data, which aims to align the features across array perturbations and reduce the distribution divergence.…”
Section: Enhanced D1d-cnn For Doa Estimation With Array Perturbationsmentioning
confidence: 99%
“…The coefficient of mutual coupling is estimated using the Lagrange method. For the sake of brevity and since the analysis is not our contribution to knowledge, readers are referred to [45] for the detailed analysis and explanation.…”
Section: Doa Correction Algorithm For Joint Mutual Coupling Errormentioning
confidence: 99%
“…One is the active calibration method, wherein the error perturbation parameters are estimated offline by setting up an auxiliary signal source with precisely known direction in space [3][4][5]. The other is a self-calibration method based on some optimization functions for the joint estimation of the spatial orientation of the signal source and the perturbation error parameters of the array [6][7][8][9][10]. All these calibration methods deal with the actual signal and try to eliminate various error factors in the signal.…”
Section: Introductionmentioning
confidence: 99%