Title :
A scalable rayleigh-ritz style method for large scale Canonical Correlation Analysis
Author :
Zhu, Lin ; Huang, De-Shuang
Author_Institution :
Intell. Comput. Lab., Inst. of Intell. Machines, Hefei, China
Abstract :
In this paper, we propose a novel inverse-free iterative algorithm for efficiently solving the generalized eigenvalue problem in Canonical Correlation Analysis (CCA). Compared with the state-of-the-art approach of reformulating it as a regression problem, our method is more efficient and can find the exact solution to the original generalized eigenvalue problem under a milder condition. Numerical experiments on several large-scale datasets illustrate the superior performance of the proposed method.
Keywords :
data handling; eigenvalues and eigenfunctions; iterative methods; regression analysis; CCA; generalized eigenvalue problem; inverse free iterative algorithm; large scale canonical correlation analysis; large-scale datasets; regression problem; scalable Rayleigh-Ritz style method; state-of-the-art approach; Algorithm design and analysis; Convergence; Correlation; Eigenvalues and eigenfunctions; Iterative methods; Standards; Vectors; canonical correlation analysis (CCA); dimensionality reduction; generalized eigenvalue decomposition (GEVD); rayleigh-ritz procedure;
Conference_Titel :
Neural Networks (IJCNN), The 2012 International Joint Conference on
Conference_Location :
Brisbane, QLD
Print_ISBN :
978-1-4673-1488-6
Electronic_ISBN :
2161-4393
DOI :
10.1109/IJCNN.2012.6252373