DocumentCode
3493105
Title
Finding dependent and independent components from two related data sets
Author
Karhunen, Juha ; Hao, Tele
Author_Institution
Sch. of Sci., Dept. of Inf. & Comput. Sci., Aalto Univ., Espoo, Finland
fYear
2011
fDate
July 31 2011-Aug. 5 2011
Firstpage
457
Lastpage
466
Abstract
Independent component analysis (ICA) and blind source separation (BSS) are usually applied to a single data set. Both these techniques are nowadays well understood, and several good methods based on somewhat varying assumptions on the data are available. In this paper, we consider an extension of ICA and BSS for separating mutually dependent and independent components from two different but related data sets. This problem is important in practice, because such data sets are common in real-world applications. We propose a new method which first uses canonical correlation analysis (CCA) for detecting subspaces of independent and dependent components. Standard ICA and BSS methods can after this be used for final separation of these components. The proposed method performs excellently for synthetic data sets for which the assumed data model holds exactly, and provides meaningful results for real-world robot grasping data. The method has a sound theoretical basis, and it is straightforward to implement and computationally not too demanding. Moreover, the proposed method has a very important by-product: its improves clearly the separation results provided by the FastICA and UniBSS methods that we have used in our experiments. Not only are the signal-to-noise ratios of the separated sources often clearly higher, but CCA preprocessing also helps FastICA to separate sources that it alone is not able to separate.
Keywords
blind source separation; data handling; independent component analysis; robots; set theory; CCA preprocessing; UniBSS method; blind source separation; canonical correlation analysis; data set; fast ICA method; independent component analysis; real-world robot grasping data model; signal-to-noise ratio; subspace detection; Correlation; Covariance matrix; Data models; Higher order statistics; Matrix decomposition; Principal component analysis; Vectors;
fLanguage
English
Publisher
ieee
Conference_Titel
Neural Networks (IJCNN), The 2011 International Joint Conference on
Conference_Location
San Jose, CA
ISSN
2161-4393
Print_ISBN
978-1-4244-9635-8
Type
conf
DOI
10.1109/IJCNN.2011.6033257
Filename
6033257
Link To Document