Title | ||
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Grassmannian Sparse Representations and Motion Depth Surfaces for 3D Action Recognition |
Abstract | ||
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Manifold learning has been effectively used in computer vision applications for dimensionality reduction that improves classification performance and reduces computational load. Grassmann manifolds are well suited for computer vision problems because they promote smooth surfaces where points are represented as subspaces. In this paper we propose Grassmannian Sparse Representations (GSR), a novel subspace learning algorithm that combines the benefits of Grassmann manifolds with sparse representations using least squares loss L1-norm minimization for optimal classification. We further introduce a new descriptor that we term Motion Depth Surface (MDS) and compare its classification performance against the traditional Motion History Image (MHI) descriptor. We demonstrate the effectiveness of GSR on computationally intensive 3D action sequences from the Microsoft Research 3D-Action and 3D-Gesture datasets. |
Year | DOI | Venue |
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2013 | 10.1109/CVPRW.2013.79 | Computer Vision and Pattern Recognition Workshops |
Keywords | Field | DocType |
manifold learning,grassmannian sparse representations,new descriptor,action recognition,grassmann manifold,traditional motion history image,motion depth surface,optimal classification,computer vision problem,computer vision application,motion depth surfaces,classification performance,minimisation,image classification,classification algorithms,manifolds,accuracy,kernel,principal component analysis,computer vision,dimensionality reduction | Computer vision,Dimensionality reduction,Subspace topology,Pattern recognition,Computer science,Linear subspace,Minimisation (psychology),Artificial intelligence,Grassmannian,Nonlinear dimensionality reduction,Contextual image classification,Manifold | Conference |
Volume | Issue | ISSN |
2013 | 1 | 2160-7508 |
Citations | PageRank | References |
12 | 0.50 | 20 |
Authors | ||
2 |
Name | Order | Citations | PageRank |
---|---|---|---|
Sherif Azary | 1 | 23 | 3.45 |
Andreas Savakis | 2 | 377 | 41.10 |