References(28)
[1]
Horst, P. Relations among m sets of measures. Psychometrika Vol. 26, No. 2, 129-149, 1961.
[2]
Kettenring, J. R. Canonical analysis of several sets of variables. Biometrika Vol. 58, No. 3, 433-451, 1971.
[3]
Li, Y. O.; Adali, T.; Wang, W.; Calhoun, V. D. Joint blind source separation by multiset canonical correlation analysis. IEEE Transactions on Signal Processing Vol. 57, No. 10, 3918-3929, 2009.
[4]
Correa, N. M.; Eichele, T.; Adalı, T.; Li, Y.-O.; Calhoun, V. D. Multi-set canonical correlation analysis for the fusion of concurrent single trial ERP and functional MRI. NeuroImage Vol. 50, No. 4, 1438-1445, 2010.
[5]
Li, Y.-O.; Eichele, T.; Calhoun, V. D.; Adali, T. Group study of simulated driving fMRI data by multiset canonical correlation analysis. Journal of Signal Processing Systems Vol. 68, No. 1, 31-48, 2012.
[6]
Nielsen, A. A. Multiset canonical correlations analysis and multispectral, truly multitemporal remote sensing data. IEEE Transactions on Image Processing Vol. 11, No. 3, 293-305, 2002.
[7]
Thompson, B.; Cartmill, J.; Azimi-Sadjadi, M. R.; Schock, S. G. A multichannel canonical correlation analysis feature extraction with application to buried underwater target classification. In: Proceedings of International Joint Conference on Neural Networks, 4413-4420, 2006.
[8]
Bach, F. R.; Jordan, M. I. Kernel independent component analysis. The Journal of Machine Learning Research Vol. 3, 1-48, 2003.
[9]
Yu, S.; De Moor, B.; Moreau, Y. Learning with heterogenous data sets by weighted multiple kernel canonical correlation analysis. In: Proceedings of IEEE Workshop on Machine Learning for Signal Processing, 81-86, 2007.
[10]
Lanckriet, G. R. G.; Cristianini, N.; Bartlett, P.; Ghaoui, L. E.; Jordan, M. I. Learning the kernel matrix with semidefinite programming. The Journal of Machine Learning Research Vol. 5, 27-72, 2004.
[11]
Sonnenburg, S.; Rätsch, G.; Schäfer, C.; Schölkopf, B. Large scale multiple kernel learning. The Journal of Machine Learning Research Vol. 7, 1531-1565, 2006.
[13]
Hardoon, D. R.; Szedmak, S. R.; Shawe-Taylor, J. R. Canonical correlation analysis: An overview with application to learning methods. Neural Computation Vol. 16, No. 12, 2639-2664, 2004.
[14]
Chapelle, O.; Vapnik, V.; Bousquet, O.; Mukherjee, S. Choosing multiple parameters for support vector machines. Machine Learning Vol. 46, Nos. 1-3, 131-159, 2002.
[15]
Wang, Z.; Chen, S.; Sun, T. MultiK-MHKS: A novel multiple kernel learning algorithm. IEEE Transactions on Pattern Analysis and Machine Intelligence Vol. 30, No. 2, 348-353, 2008.
[16]
Rakotomamonjy, A.; Bach, F.; Canu, S.; Grandvalet, Y. More efficiency in multiple kernel learning. In: Proceedings of the 24th International Conference on Machine Learning, 775-782, 2007.
[17]
Xu, X.; Tsang, I. W.; Xu, D. Soft margin multiple kernel learning. IEEE Transactions on Neural Networks and Learning Systems Vol. 24, No. 5, 749-761, 2013.
[18]
Kim, S.-J.; Magnani, A.; Boyd, S. Optimal kernel selection in kernel fisher discriminant analysis. In: Proceedings of the 23rd International Conference on Machine Learning, 465-472, 2006.
[19]
Yan, F.; Kittler, J.; Mikolajczyk, K.; Tahir, A. Non-sparse multiple kernel fisher discriminant analysis. The Journal of Machine Learning Research Vol. 13, No. 1, 607-642, 2012.
[20]
Lin, Y. Y.; Liu, T. L.; Fuh, C. S. Multiple kernel learning for dimensionality reduction. IEEE Transactions on Pattern Analysis and Machine Intelligence Vol. 33, No. 6, 1147-1160, 2011.
[21]
Yuan, Y.-H.; Shen, X.-B.; Xiao, Z.-Y.; Yang, J.-L.; Ge, H.-W.; Sun, Q.-S. Multiview correlation feature learning with multiple kernels. In: Lecture Notes in Computer Science, Vol. 9243. He, X.; Gao, X.; Zhang, Y. et al. Eds. Springer International Publishing, 518-528, 2015.
[22]
Kan, M.; Shan, S.; Zhang, H.; Lao, S.; Chen, X. Multi-view discriminant analysis. In: Lecture Notes in Computer Science, Vol. 7572. Fitzgibbon, A.; Lazebnik, S.; Perona, P.; Sato, Y.; Schmid, C. Eds. Springer Berlin Heidelberg, 808-821, 2012.
[23]
Schölkopf, B.; Smola, A.; Müller, K.-R. Nonlinear component analysis as a kernel eigenvalue problem. Neural Computation Vol. 10, No. 5, 1299-1319, 1998.
[24]
Chu, M. T.; Watterson, J. L. On a multivariate eigenvalue problem, part I: Algebraic theory and a power method. SIAM Journal on Scientific Computing Vol. 14, No. 5, 1089-1106, 1993.
[25]
Yuan, Y.-H.; Sun, Q.-S. Fractional-order embedding multiset canonical correlations with applications to multi-feature fusion and recognition. Neurocomputing Vol. 122, 229-238, 2013.
[26]
Yuan, Y.-H.; Sun, Q.-S. Graph regularized multiset canonical correlations with applications to joint feature extraction. Pattern Recognition Vol. 47, No. 12, 3907-3919, 2014.
[27]
Yuan, Y.-H.; Sun, Q.-S. Multiset canonical correlations using globality preserving projections with applications to feature extraction and recognition. IEEE Transactions on Neural Networks and Learning Systems Vol. 25, No. 6, 1131-1146, 2014.
[28]
Dai, D. Q.; Yuen, P. C. Face recognition by regularized discriminant analysis. IEEE Transactions on Systems, Man, and Cybernetics, Part B (Cybernetics) Vol. 37, No. 4, 1080-1085, 2007.