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Off-grid DOA estimation using improved root sparse Bayesian learning for non-uniform linear arrays
by
Zhou, Tian
, Greco, Maria Sabrina
, Shen, Jiajun
, Gini, Fulvio
in
Bayesian analysis
/ Constant false alarm rate
/ Dictionaries
/ Direction of arrival
/ Linear arrays
/ Machine learning
/ Numerical analysis
/ Polynomials
/ Sparsity
2023
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Off-grid DOA estimation using improved root sparse Bayesian learning for non-uniform linear arrays
by
Zhou, Tian
, Greco, Maria Sabrina
, Shen, Jiajun
, Gini, Fulvio
in
Bayesian analysis
/ Constant false alarm rate
/ Dictionaries
/ Direction of arrival
/ Linear arrays
/ Machine learning
/ Numerical analysis
/ Polynomials
/ Sparsity
2023
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Do you wish to request the book?
Off-grid DOA estimation using improved root sparse Bayesian learning for non-uniform linear arrays
by
Zhou, Tian
, Greco, Maria Sabrina
, Shen, Jiajun
, Gini, Fulvio
in
Bayesian analysis
/ Constant false alarm rate
/ Dictionaries
/ Direction of arrival
/ Linear arrays
/ Machine learning
/ Numerical analysis
/ Polynomials
/ Sparsity
2023
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Off-grid DOA estimation using improved root sparse Bayesian learning for non-uniform linear arrays
Journal Article
Off-grid DOA estimation using improved root sparse Bayesian learning for non-uniform linear arrays
2023
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Overview
This paper concerns direction of arrival (DOA) estimation based on a sparse Bayesian learning (SBL) approach. We address two inherent problems of this class of DOA estimation methods: (i) a predefined dictionary can generate off-grid problems to a SBL DOA estimator; (ii) a parametric prior generally enforces the solution to be sparse, but the existence of noise can greatly affect the sparsity of the solution. Both of these issues may have a negative impact on the estimation accuracy. In this paper, we propose an improved root SBL (IRSBL) method for off-grid DOA estimation that adopts a coarse grid to generate an initial dictionary. To reduce the bias caused by dictionary mismatch, we integrate the polynomial rooting approach into the SBL method to refine the spatial angle grid. Then, we integrate a constant false alarm rate rule in the SBL framework to enforce sparsity and improve computational efficiency. Finally, we generalize the IRSBL method to the case of non-uniform linear arrays. Numerical analysis demonstrates that the proposed IRSBL method provides improved performance in terms of both estimation accuracy and computational complexity over the most relevant existing method.
Publisher
Springer Nature B.V
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