[1] YAN F G, SHEN Y, LIU S, et al. Overview of efficient algorithms for super-resolution DOA estimates. Systems Engineering and Electronics, 2015, 37(7): 1465–1475. (in Chinese) [2] LIU D P, ZHAO Y B, ZHANG T X. Sparsity-based two-dimensional DOA estimation for co-prime planar array via enhanced matrix completion. Remote Sensing, 2022, 14(19): 4690. [3] LAU K H, NG C K, SONG J. Low-complex single-snapshot DOA-estimation with higher degree of atomic separation-freedom in a MU-MIMO system aided by prior information. IEEE Signal Processing Letters, 2023, 30: 349–353. [4] TANG W G, JIANG H, ZHANG Q, et al. PSWF-based decoupled atomic norm minimization for DOD and DOA estimation in MIMO radar with arbitrary linear arrays. Signal Processing, 2023, 212: 109136. [5] ZHU H G, FENG W K, FENG C Q, et al. Deep unfolded gridless DOA estimation networks based on atomic norm minimization. Remote Sensing, 2023, 15(1): 13. [6] HE J, SHU T, LI L N, et al. Mixed near-field and far-field localization and array calibration with partly calibrated arrays. IEEE Trans. on Signal Processing, 2022, 70: 2105–2118. [7] RAMAMOHAN K N, CHEPURI S P, COMESANA D F, et al. Self-calibration of acoustic scalar and vector sensor arrays. IEEE Trans. on Signal Processing, 2022, 71: 61–75. [8] PAN C, BA X R, TANG Y H, et al. Phased array antenna calibration method experimental validation and comparison. Electronics, 2023, 12(3): 489. [9] LI J F, ZHANG Q T, DENG W M, et al. Source direction finding and direct localization exploiting UAV array with unknown gain-phase errors. IEEE Internet of Things Journal, 2022, 9(21): 21561–21569. [10] QI C, WANG Y Y, ZHANG Y G, et al. DOA estimation and self-calibration algorithm for uniform circular array. Electronics Papers, 2005, 41(20): 1092–1094. [11] GUO Y D, HU X W, FENG W K, et al. Low-complexity 2D DOA estimation and self-calibration for uniform rectangle array with gain-phase error. Remote Sensing, 2022, 14(13): 3064. [12] YANG P, HONG B, ZHOU W. Theory and experiment of array calibration via real steering vector for high-precision DOA estimation. IEEE Antennas and Wireless Propagation Papers, 2022, 21(8): 1678–1682. [13] WANG K, YI J X, CHENG F, et al. Array errors and antenna element patterns calibration based on uniform circular array. IEEE Antennas and Wireless Propagation Papers, 2021, 20(6): 1063–1067. [14] STEPHAN M, WANG K, REISSLAND T, et al. Evaluation of antenna calibration and DOA estimation algorithms for FMCW radars. Proc. of the 49th European Microwave Conference, 2019: 944–947. [15] LIU S Y, ZHANG Z, GUO Y. 2-D DOA estimation with imperfect L-shaped array using active calibration. IEEE Communications Papers, 2020, 25(4): 1178–1182. [16] SHI W J, ZHU L D, ZHANG Y G G, et al. A DOA estimation method with high resolution in the presence of satellite array error. Proc. of the International Symposium on Networks, Computers and Communications, 2023. DOI: 10.1109/ISNCC58260.2023.10323867. [17] LIU J, ZHOU W D, HUANG D F, et al. Covariance matrix based fast smoothed sparse DOA estimation with partly calibrated array. AEU-International Journal of Electronics and Communications, 2018, 84: 8–12. [18] GREGOR K, LECUN Y. Learning fast approximations of sparse coding. Proc. of the 27th International Conference on International Conference on Machine Learning, 2010: 399–406. [19] ZHANG J, GHANEM B. ISTA-Net: interpretable optimization-inspired deep network for image compressive sensing. Proc. of the IEEE Conference on Computer Vision and Pattern Recognition, 2018: 1828–1837. [20] YANG C Z, GU Y T, CHEN B D, et al. Learning proximal operator methods for nonconvex sparse recovery with theoretical guarantee. IEEE Trans. on Signal Processing, 2020, 68: 5244–5259. [21] XIAO P, LIAO B, DELIGIANNIS N. DeepFPC: a deep unfolded network for sparse signal recovery from 1-bit measurements with application to doa estimation. Signal Processing, 2020, 176: 107699. [22] SU X L, HU P H, LIU Z, et al. Deep alternating projection networks for gridless DOA estimation with nested array. IEEE Signal Processing Letters, 2022, 29: 1589–1593. [23] GUO Y Z, JIN J, WANG Q, et al. Position-enabled complex toeplitz LISTA for DOA estimation with unknow mutual coupling. Signal Processing, 2022, 194: 108422. [24] YOUN J, RAVINDRAN S, WU R, et al. Circular convolutional learned ISTA for automotive radar DOA estimation. Proc. of the 19th European Radar Conference, 2022: 273–276. [25] TANG H Y, ZHANG Y C, LUO J W, et al. Sparse DOA estimation based on a deep unfolded network for MIMO radar. Proc. of the IEEE International Geoscience and Remote Sensing Symposium, 2023: 5547–5550. [26] TROPP J A, GILBERT A C. Signal recovery from random measurements via orthogonal matching pursuit. IEEE Trans. on Information Theory, 2007, 53(12): 4655–4666. [27] LIU F L, PENG L, WEI M G, et al. An improved L1-SVD algorithm based on noise subspace for DOA estimation. Progress in Electromagnetics Research C, 2012, 29: 109–122. [28] CAO Z, ZHOU L, DAI J S. Sparse Bayesian approach for DOD and DOA estimation with bistatic MIMO radar. IEEE Access, 2019, 7: 155335–155346. [29] LIU H, ZHAO L M, LI Y, et al. A sparse-based approach for DOA estimation and array calibration in uniform linear array. IEEE Sensors Journal, 2016, 16(15): 6018–6027. [30] BOYD S, PARIKH N, CHU E. Distributed optimization and statistical learning via the alternating direction method of multipliers. Boston: Now Publishers Inc, 2011.
|