@inproceedings{413ae4877c9e404c9f0b1df44c37e35e,
title = "Sanger's type dynamical systems for canonical variate analysis",
abstract = "In this paper, several dynamical systems for computing canonical correlations and canonical variates are proposed. These systems are shown to converge to the actual components rather than to a subspace spanned by these components. Using Liapunov stability theory, qualitative properties of the proposed systems are analyzed in detail including the limit of solutions as time approaches infinity.",
keywords = "Asymptotic stability, Canonical correlation analysis, Global convergence, Global stability, Invariant set, Lasalle invariance principle, Lyapunov stability, Polynomial dynamical systems",
author = "Hasan, {Mohammed A.} and Hasan, {Jawad A.K.}",
year = "2008",
month = sep,
day = "30",
doi = "10.1109/ACC.2008.4587133",
language = "English (US)",
isbn = "9781424420797",
series = "Proceedings of the American Control Conference",
pages = "4087--4092",
booktitle = "2008 American Control Conference, ACC",
note = "2008 American Control Conference, ACC ; Conference date: 11-06-2008 Through 13-06-2008",
}