2021
DOI: 10.1109/lcomm.2020.3029197
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A Novel Direction-of-Arrival Estimation Algorithm Without Knowing the Source Number

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Cited by 4 publications
(4 citation statements)
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“…Under the above conditions, the RMSEs of the proposed algorithm for DOA estimation of sparse arrays and ULAs for all valid sources (number of sources from 1 to 18) at the same snapshot are calculated. For sparse arrays, the algorithm is compared with the DCAM [ 20 ], L1SVD [ 21 ], and L1CMSR [ 22 ] algorithms for the RMSE of DOA estimation under the same conditions, and with the MUSIC [ 23 ] algorithm for RMSE comparison for ULA. The maximum number of measurable sources for each algorithm is consistent with the above.…”
Section: Simulation Experiments and Analysis Of Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…Under the above conditions, the RMSEs of the proposed algorithm for DOA estimation of sparse arrays and ULAs for all valid sources (number of sources from 1 to 18) at the same snapshot are calculated. For sparse arrays, the algorithm is compared with the DCAM [ 20 ], L1SVD [ 21 ], and L1CMSR [ 22 ] algorithms for the RMSE of DOA estimation under the same conditions, and with the MUSIC [ 23 ] algorithm for RMSE comparison for ULA. The maximum number of measurable sources for each algorithm is consistent with the above.…”
Section: Simulation Experiments and Analysis Of Resultsmentioning
confidence: 99%
“…Therefore, the number of signal sources can be calculated from the number of noise covariance eigenvalues. In fact, there is an error between the covariance matrix calculated from the sampled signal and the true value; the noise covariance eigenvalues are no longer identical [ 20 ], i.e., …”
Section: Signal Modelmentioning
confidence: 99%
“…A spatial spectrum estimation algorithm is the MUSIC algorithm. The main logic behind the MUSIC algorithm is to separate the signal from noise by Eigen Value Decomposition (EVD) [3]. EVD is applied to the covariance matrix of the received signal.…”
Section: Introductionmentioning
confidence: 99%
“…In [16], a reweighted regularized sparse recovery algorithm has been proposed for the DoA estimation with the unknown mutual coupling of the ULA, assuming the signal number is known in high SNR (around 10dB). In [17], an estimation method based on the spatial spectrum with a fixed eigenvalue order has been proposed to estimate DoA under the circumstance of high SNR (above 0dB), without considering the mutual coupling and the number of sources. For these reasons mentioned, when the number of signals is unknown, the receiving array is inaccurate and the SNR is low, conventional approaches are not so effective and comprehensive, in particular for super-resolution DoA estimation.…”
Section: Introductionmentioning
confidence: 99%