Improved FastICA algorithm based on symmetic orthogonalization

The convergence of fast independent component analysis (FastICA) algorithm based on the Newton iterative method was depended on initial value. So the different initial values could result in the different convergence speeds. To deal with this problem, this paper is proposed an improved FastICA algorithm based on symmetric orthogonalization. The algorithm selected initial value randomly, and used serial orthogonalization to get the suitable initial separating matrix firstly. Then it used symmetric orthogonalization to get the separating matrix. Finally, it could get the separated signals. Simulation results show that the proposed algorithm has faster convergence speed than the original and another improved FastICA algorithm with the same signal separation accuracy.

[1]  A. Burian,et al.  Newton's iteration for weighted least-square design of FIR filters , 2003, 3rd International Symposium on Image and Signal Processing and Analysis, 2003. ISPA 2003. Proceedings of the.

[2]  Wu Guo An improved FastICA algorithm and its application: An improved FastICA algorithm and its application , 2008 .

[3]  Christopher J. James,et al.  Space-Time Independent Component Analysis: The definitive BSS technique to use in biomedical signal processing? , 2010, 2010 Annual International Conference of the IEEE Engineering in Medicine and Biology.

[4]  Erkki Oja,et al.  Consistency and asymptotic normality of FastICA and bootstrap FastICA , 2012, Signal Process..

[5]  Wei Guo,et al.  A blind separation method of instantaneous speech signal via independent components analysis , 2012, 2012 2nd International Conference on Consumer Electronics, Communications and Networks (CECNet).

[6]  Wang Run-sheng An improved FastICA algorithm and its application , 2008 .

[7]  Lan-Da Van,et al.  Energy-Efficient FastICA Implementation for Biomedical Signal Separation , 2011, IEEE Transactions on Neural Networks.

[8]  Yannick Deville,et al.  Blind Separation of Nonstationary Markovian Sources Using an Equivariant Newton–Raphson Algorithm , 2009, IEEE Signal Processing Letters.