Eigen-structure of the fourth-order cumulant tensor with application to the blind source separation problem
By Jean-François Cardoso. 1990
Subfields: Statistics and Probability, Signal Processing
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Statistics and Probability
- Erkki Oja
- Wen-liang Zhou
- D. Chelidze
- Aapo Hyvärinen
- Pierre Comon
- Jean-François Cardoso
- Sharon Gannot
- Shmulik Markovich Golan
In Signal Processing
- Aapo Hyvärinen
- Erkki Oja
- Wen-liang Zhou
- D. Chelidze
- Shmulik Markovich Golan
- Israel Cohen
- Sharon Gannot
- Pierre Comon
Citations in the corpus
- Rethinking LDA: Moment Matching for Discrete ICA (2015, neutral): “This procedure was referred to as the spectral algorithm for LDA [3] and the fourth-order3 blind identification algorithm for ICA [17, 18].”
- Multichannel Eigenspace Beamforming in a Reverberant Noisy Environment With Multiple Interfering Speech Signals (2009, methodology): “Commonly used techniques include second-order statistics [4], high-order statistics [5], and information theoretic-based measures [6].”
- Blind source separation based vibration mode identification (2007, methodology): “The optimization methods range from the classical gradient descent method or Newton-like algorithms [22] to fast-point algorithm [20] or joint diagonalization [19, 15].”
- Convolutive blind separation of non-stationary sources (2000, unknown): “Cardoso [11] suggested that the eigenstructure of fourth-order cumulants could be used for blind separation.”
- Independent component analysis by general nonlinear Hebbian-like learning rules (1998, background): “[4,5,7,8]), and it is not the purpose of our paper to give a review of this mainstream of ICA research.”
- Independent component analysis, a survey of some algebraic methods (1996, background): “Further, the joint diagonality criterion ( 19 ) may be shown to be equal to :”