A Type-2 Block-Component-Decomposition Based 2D AOA Estimation Algorithm for an Electromagnetic Vector Sensor Array
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Qun Wan | Yue Yang | Guan Gui | Wei Xie | Yanbin Zou | Yu-Fei Gao | Guan Gui | Q. Wan | Yanbin Zou | Yue Yang | Wei Xie | Yu-Fei Gao
[1] Lieven De Lathauwer,et al. Swamp reducing technique for tensor decomposition , 2008, 2008 16th European Signal Processing Conference.
[2] Arye Nehorai,et al. Nested Vector-Sensor Array Processing via Tensor Modeling , 2014, IEEE Transactions on Signal Processing.
[3] J. D. Río,et al. The matrix pencil method for two-dimensional direction of arrival estimation employing an L-shaped array , 1997 .
[4] Gérard Favier,et al. The constrained block-PARAFAC decomposition , 2006 .
[5] Wim Van Paesschen,et al. Block term decomposition for modelling epileptic seizures , 2014, EURASIP J. Adv. Signal Process..
[6] Thomas Kailath,et al. Azimuth/elevation direction finding using regular array geometries , 1992 .
[7] Lieven De Lathauwer,et al. Block Component Analysis, a New Concept for Blind Source Separation , 2012, LVA/ICA.
[8] J. Cardoso,et al. Blind beamforming for non-gaussian signals , 1993 .
[9] M. Viberg,et al. Two decades of array signal processing research: the parametric approach , 1996, IEEE Signal Process. Mag..
[10] Qun Wan,et al. A CCM-based Pair-matching Method for Two-dimensional Arrival Angles Estimation , 2014, 2014 IEEE International Conference on Communiction Problem-solving.
[11] J. Chang,et al. Analysis of individual differences in multidimensional scaling via an n-way generalization of “Eckart-Young” decomposition , 1970 .
[12] Y. Yamaguchi,et al. A state-of-the-art review in radar polarimetry and its applications in remote sensing , 1990, IEEE Aerospace and Electronic Systems Magazine.
[13] Lieven De Lathauwer,et al. Decompositions of a Higher-Order Tensor in Block Terms - Part I: Lemmas for Partitioned Matrices , 2008, SIAM J. Matrix Anal. Appl..
[14] Bülent Yener,et al. Unsupervised Multiway Data Analysis: A Literature Survey , 2009, IEEE Transactions on Knowledge and Data Engineering.
[15] Lieven De Lathauwer,et al. Tensor decompositions with Vandermonde factor and applications in signal processing , 2012, 2012 Conference Record of the Forty Sixth Asilomar Conference on Signals, Systems and Computers (ASILOMAR).
[16] Yujie Gu,et al. Robust Adaptive Beamforming Based on Interference Covariance Matrix Reconstruction and Steering Vector Estimation , 2012, IEEE Transactions on Signal Processing.
[17] Lieven De Lathauwer,et al. An enhanced line search scheme for complex-valued tensor decompositions. Application in DS-CDMA , 2008, Signal Process..
[18] Nicolas Le Bihan,et al. Vector-Sensor MUSIC for Polarized Seismic Sources Localization , 2005, EURASIP J. Adv. Signal Process..
[19] R. Harshman,et al. Modeling multi‐way data with linearly dependent loadings , 2009 .
[20] Thomas Kailath,et al. ESPRIT-estimation of signal parameters via rotational invariance techniques , 1989, IEEE Trans. Acoust. Speech Signal Process..
[21] Lieven De Lathauwer,et al. A Block Component Model-Based Blind DS-CDMA Receiver , 2008, IEEE Transactions on Signal Processing.
[22] Philippe Forster,et al. Derivation of the theoretical performance of a Tensor MUSIC algorithm , 2016, Signal Process..
[23] Tamara G. Kolda,et al. Tensor Decompositions and Applications , 2009, SIAM Rev..
[24] Fengzhong Qu,et al. Source Estimation Using Coprime Array: A Sparse Reconstruction Perspective , 2017, IEEE Sensors Journal.
[25] Pierre Comon,et al. Tensors : A brief introduction , 2014, IEEE Signal Processing Magazine.
[26] Q. Wan,et al. A two-dimensional arrival angles estimation for L-shaped array based on tensor decomposition , 2015 .
[27] Andrzej Cichocki,et al. Tensor Decompositions for Signal Processing Applications: From two-way to multiway component analysis , 2014, IEEE Signal Processing Magazine.
[28] Lieven De Lathauwer,et al. Blind Separation of Exponential Polynomials and the Decomposition of a Tensor in Rank-(Lr, Lr, 1) Terms , 2011, SIAM J. Matrix Anal. Appl..
[29] L. Lathauwer,et al. An enhanced plane search scheme for complex-valued tensor decompositions , 2010 .
[30] C. L. Nikias,et al. Signal processing with higher-order spectra , 1993, IEEE Signal Processing Magazine.
[31] Michael D. Zoltowski,et al. ESPRIT-based 2-D direction finding with a sparse uniform array of electromagnetic vector sensors , 2000, IEEE Trans. Signal Process..
[32] A. Cichocki,et al. Non-Orthogonal Tensor Diagonalization, a Tool for Block Tensor Decompositions , 2014 .
[33] P. Stoica,et al. The stochastic CRB for array processing: a textbook derivation , 2001, IEEE Signal Processing Letters.
[34] André Lima Férrer de Almeida,et al. PARAFAC-based unified tensor modeling for wireless communication systems with application to blind multiuser equalization , 2007, Signal Process..
[35] Nico Vervliet,et al. Coupled rank-(Lm, Ln, •) block term decomposition by coupled block simultaneous generalized Schur decomposition , 2016, 2016 IEEE International Conference on Acoustics, Speech and Signal Processing (ICASSP).
[36] Zhiwen Liu,et al. Quad-Quaternion MUSIC for DOA Estimation Using Electromagnetic Vector Sensors , 2008, EURASIP J. Adv. Signal Process..
[37] Lieven De Lathauwer,et al. Decompositions of a Higher-Order Tensor in Block Terms - Part II: Definitions and Uniqueness , 2008, SIAM J. Matrix Anal. Appl..
[38] Xin Yuan. Estimating the DOA and the Polarization of a Polynomial-Phase Signal Using a Single Polarized Vector-Sensor , 2012, IEEE Transactions on Signal Processing.
[39] Lieven De Lathauwer,et al. Decompositions of a Higher-Order Tensor in Block Terms - Part III: Alternating Least Squares Algorithms , 2008, SIAM J. Matrix Anal. Appl..
[40] Shihua Zhu,et al. A CANDECOMP/PARAFAC Perspective on Uniqueness of DOA Estimation Using a Vector Sensor Array , 2011, IEEE Transactions on Signal Processing.
[41] Nikos D. Sidiropoulos,et al. Parallel factor analysis in sensor array processing , 2000, IEEE Trans. Signal Process..
[42] Arye Nehorai,et al. Linear independence of steering vectors of an electromagnetic vector sensor , 1996, IEEE Trans. Signal Process..
[43] Richard A. Harshman,et al. Foundations of the PARAFAC procedure: Models and conditions for an "explanatory" multi-model factor analysis , 1970 .
[44] N. Tayem,et al. L-shape 2-dimensional arrival angle estimation with propagator method , 2005 .
[45] David Brie,et al. DOA estimation for polarized sources on a vector-sensor array by PARAFAC decomposition of the fourth-order covariance tensor , 2008, 2008 16th European Signal Processing Conference.
[46] R. T. Compton,et al. Two dimensional angle and polarization estimation using the ESPRIT algorithm , 1991, Antennas and Propagation Society Symposium 1991 Digest.
[47] J. Compton. The tripole antenna: An adaptive array with full polarization flexibility , 1981 .
[48] Joseph Tabrikian,et al. Source localization using vector sensor array in a multipath environment , 2004, IEEE Transactions on Signal Processing.
[49] S. Kikuchi,et al. Pair-Matching Method for Estimating 2-D Angle of Arrival With a Cross-Correlation Matrix , 2006, IEEE Antennas and Wireless Propagation Letters.
[50] Alwin Stegeman,et al. Candecomp/Parafac: From Diverging Components to a Decomposition in Block Terms , 2012, SIAM J. Matrix Anal. Appl..
[51] K. T. Wong,et al. Closed-form direction finding and polarization estimation with arbitrarily spaced electromagnetic vector-sensors at unknown locations , 2000 .
[52] Arye Nehorai,et al. Vector-sensor array processing for electromagnetic source localization , 1994, IEEE Trans. Signal Process..
[53] David Brie,et al. The effect of polarization separation on the performance of Candecomp/Parafac-based vector sensor array processing , 2012, Phys. Commun..
[54] Zhiwen Liu,et al. Adaptive tensorial beamformer based on electromagnetic vector-sensor arrays with coherent interferences , 2015, Multidimens. Syst. Signal Process..
[55] Zhiwen Liu,et al. Direction-of-arrival estimation via twofold mode-projection , 2009, Signal Process..
[56] David Brie,et al. Identifiability of the parafac model for polarized source mixture on a vector sensor array , 2008, 2008 IEEE International Conference on Acoustics, Speech and Signal Processing.
[57] Jerry M. Mendel,et al. Azimuth and elevation direction finding using arbitrary array geometries , 1998, IEEE Trans. Signal Process..
[58] R. Bro. PARAFAC. Tutorial and applications , 1997 .
[59] Pierre Comon,et al. Independent component analysis, A new concept? , 1994, Signal Process..
[60] Lieven De Lathauwer,et al. Optimization-Based Algorithms for Tensor Decompositions: Canonical Polyadic Decomposition, Decomposition in Rank-(Lr, Lr, 1) Terms, and a New Generalization , 2013, SIAM J. Optim..
[61] Naotaka Fujii,et al. Higher Order Partial Least Squares (HOPLS): A Generalized Multilinear Regression Method , 2012, IEEE Transactions on Pattern Analysis and Machine Intelligence.
[62] Michael D. Zoltowski,et al. Closed-form 2-D angle estimation with rectangular arrays in element space or beamspace via unitary ESPRIT , 1996, IEEE Trans. Signal Process..