Computationally Efficient 2D-DOA Estimation for Uniform Planar Arrays: RD-ROOT-MUSIC Algorithm
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Abstract:
The problem of two-dimensional direction of arrival (2D-DOA) estimation for uniform planar arrays (UPAs) is investigated by employing the reduced-dimensional (RD) polynomial root finding technique and 2D multiple signal classification (2D-MUSIC) algorithm. Specifically, based on the relationship between the noise subspace and steering vectors, we first construct 2D root polynomial for 2D-DOA estimates and then prove that the 2D polynomial function has infinitely many solutions. In particular, we propose a computationally efficient algorithm, termed RD-ROOT-MUSIC algorithm, to obtain the true solutions corresponding to targets by RD technique, where the 2D root-finding problem is substituted by two one-dimensional (1D) root-finding operations. Finally, accurate 2D-DOA estimates can be obtained by a sample pairing approach. In addition, numerical simulation results are given to corroborate the advantages of the proposed algorithm.
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This work was supported by the National Natural Science Foundation of China (Nos.61631020,61971218,61601167, 61371169).
YE Changbo, ZHU Beizuo, LI Baobao, ZHANG Xiaofei. Computationally Efficient 2D-DOA Estimation for Uniform Planar Arrays: RD-ROOT-MUSIC Algorithm[J]. Transactions of Nanjing University of Aeronautics & Astronautics,2021,38(4):685-694