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Volume 31 Issue 2
Dec.  2010
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Han Ying-hua, Wang Jin-kuan, Song Xin. 2D DOA Estimation Algorithm for Coherently Distributed Source[J]. Journal of Electronics & Information Technology, 2009, 31(2): 323-326. doi: 10.3724/SP.J.1146.2007.01300
Citation: Han Ying-hua, Wang Jin-kuan, Song Xin. 2D DOA Estimation Algorithm for Coherently Distributed Source[J]. Journal of Electronics & Information Technology, 2009, 31(2): 323-326. doi: 10.3724/SP.J.1146.2007.01300

2D DOA Estimation Algorithm for Coherently Distributed Source

doi: 10.3724/SP.J.1146.2007.01300
  • Received Date: 2007-08-09
  • Rev Recd Date: 2008-01-10
  • Publish Date: 2009-02-19
  • In many two-dimensional (2D) Direction Of Arrival (DOA) estimation approaches for coherently distributed source, the computational complexity induced by 2D searching manipulation is prohibitively high. A decoupled 2D DOA estimation algorithm is proposed. The integral steering vector of coherently distributed source is deduced to be a Schur-Hadamard product comprising the steering vector of the point source and a real vector. And then a second statistics is proposed for the data collected at subarray X, the rotational invariance matrices can be estimated based on propagator method. So the azimuth and elevation angle can be obtained by the proposed second statistics and the rotational invariance matrices even if elevation angle approaches 90. In addition, the presented method does not apply any peak-finding searching and eigenvalue decomposition, which has significantly reduced the computational complexity compared with classical subspace algorithm. Simulation results verify the effectiveness of the proposed algorithm.
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  • Asztely D and Ottersten B. The effects of local scattering ondirection of arrival estimation with MUSIC and ESPRIT.Proceedings of International Conference on Acoustics, Speechand Signal Processing 1998, Seattle, Washington, 1998:3333-3336.[2]Shahbazpanahi S and Valaee S. A new approach to spatialpower spectral density estimation for multiple incoherentlydistributed sources. Proceedings of International Conferenceon Acoustics, Speech and Signal Processing 2007, Honolulu,hawaii, 2007: 1133-1136.[3]Christou C T and Jacyna G M. Simulation of the beamresponse of distributed signals[J].IEEE Trans. on SignalProcessing.2005, 53(8):3023-3031[4]Hassanien A, Shahbazpanahi S, and Gershman A B. Ageneralized Capon estimator for localization of multiplespread sources[J].IEEE Trans. on Signal Processing.2004,52(1):280-283[5]Shahbazpanahi S, Valaee S, and Bastani M H. Distributedsource localization using ESPRIT algorithm[J].IEEE Trans. onSignal Processing.2001, 49(10):2169-2178[6]Zoubir A, Wang Y, and Charge P. Spatially distributedsources localization with a subspace based estimator withouteigendecomposition. Proceedings of International Conferenceon Acoustics, Speech and Signal Processing 2007, Honolulu,hawaii, 2007: 1085-1088.[7]Shahbazpanahi S, Valaee S, and Gershman A B. A covariancefitting approach to parametric localization of multipleincoherently distributed Sources[J].IEEE Trans. on SignalProcessing.2004, 52(3):592-600[8]Lee J, Song L, Kwon H, and Lee S R. Low-complexityestimation of 2D DOA for coherently distributed sources[J].Signal Processing.2003, 83(8):1789-1802[9]Gradshteyn I S and Ryzhik I M. Table of Integrals, Series,and Products(7th Edition). Orlando: Academic Press, 2007:438.[10]Marcos S, Marsal A, and Benidir M. The propagator methodfor source bearing estimation[J].Signal Processing.1995, 42(2):121-138
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