Under-Determined tensor diagonalization for decomposition of difficult tensors
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[1] Andrzej Cichocki,et al. Non-orthogonal tensor diagonalization , 2014, Signal Process..
[2] Eric Moreau,et al. Joint Matrices Decompositions and Blind Source Separation , 2014 .
[3] Julian D. Laderman,et al. A noncommutative algorithm for multiplying $3 \times 3$ matrices using 23 multiplications , 1976 .
[4] Andrzej Cichocki,et al. Numerical CP decomposition of some difficult tensors , 2016, J. Comput. Appl. Math..
[5] Zbynek Koldovský,et al. Weight Adjusted Tensor Method for Blind Separation of Underdetermined Mixtures of Nonstationary Sources , 2011, IEEE Transactions on Signal Processing.
[6] P. Comon. Tensor Diagonalization, A useful Tool in Signal Processing , 1994 .
[7] D. D. Morrison. Methods for nonlinear least squares problems and convergence proofs , 1960 .
[8] Markus Bläser,et al. Fast Matrix Multiplication , 2013, Theory Comput..
[9] Lieven De Lathauwer,et al. A Link between the Canonical Decomposition in Multilinear Algebra and Simultaneous Matrix Diagonalization , 2006, SIAM J. Matrix Anal. Appl..
[10] Florian Roemer,et al. A semi-algebraic framework for approximate CP decompositions via simultaneous matrix diagonalizations (SECSI) , 2013, Signal Process..
[11] P. Comon,et al. TENSOR DIAGONALIZATION BY ORTHOGONAL TRANSFORMS , 2007 .
[12] Martin Haardt,et al. Extension of the semi-algebraic framework for approximate CP decompositions via non-symmetric simultaneous matrix diagonalization , 2016, 2016 IEEE International Conference on Acoustics, Speech and Signal Processing (ICASSP).
[13] A. Smirnov,et al. The bilinear complexity and practical algorithms for matrix multiplication , 2013 .
[14] Lieven De Lathauwer,et al. Blind Identification of Underdetermined Mixtures by Simultaneous Matrix Diagonalization , 2008, IEEE Transactions on Signal Processing.
[15] Tamara G. Kolda,et al. Tensor Decompositions and Applications , 2009, SIAM Rev..
[16] Andrzej Cichocki,et al. Two-sided diagonalization of order-three tensors , 2015, 2015 23rd European Signal Processing Conference (EUSIPCO).
[17] L. Lathauwer,et al. Canonical polyadic decomposition of third-order tensors: relaxed uniqueness conditions and algebraic algorithm , 2015, 1501.07251.