Latent common manifold learning with alternating diffusion: analysis and applications

January 30, 2016 Β· Declared Dead Β· πŸ› Applied and Computational Harmonic Analysis

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Authors Ronen Talmon, Hau-tieng Wu arXiv ID 1602.00078 Category physics.data-an Cross-listed cs.DS, math.NA, stat.ML Citations 46 Venue Applied and Computational Harmonic Analysis Last Checked 1 month ago
Abstract
The analysis of data sets arising from multiple sensors has drawn significant research attention over the years. Traditional methods, including kernel-based methods, are typically incapable of capturing nonlinear geometric structures. We introduce a latent common manifold model underlying multiple sensor observations for the purpose of multimodal data fusion. A method based on alternating diffusion is presented and analyzed; we provide theoretical analysis of the method under the latent common manifold model. To exemplify the power of the proposed framework, experimental results in several applications are reported.
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