Robust Object Recognition under Partial Occlusions Using NMF
In recent years, nonnegative matrix factorization (NMF) methods of a reduced image data representation attracted the attention of computer vision community. These methods are considered as a convenient part-based representation of image data for recognition tasks with occluded objects. A novel modif...
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Series: | Computational Intelligence and Neuroscience |
Online Access: | http://dx.doi.org/10.1155/2008/857453 |
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doaj-3b35d3231ecd442ea5b1672755148c232020-11-24T23:31:41ZengHindawi LimitedComputational Intelligence and Neuroscience1687-52651687-52732008-01-01200810.1155/2008/857453857453Robust Object Recognition under Partial Occlusions Using NMFDaniel Soukup0Ivan Bajla1Smart systems division, ARC Seibersdorf research GmbH, 2444 Seibersdorf, AustriaSmart systems division, ARC Seibersdorf research GmbH, 2444 Seibersdorf, AustriaIn recent years, nonnegative matrix factorization (NMF) methods of a reduced image data representation attracted the attention of computer vision community. These methods are considered as a convenient part-based representation of image data for recognition tasks with occluded objects. A novel modification in NMF recognition tasks is proposed which utilizes the matrix sparseness control introduced by Hoyer. We have analyzed the influence of sparseness on recognition rates (RRs) for various dimensions of subspaces generated for two image databases, ORL face database, and USPS handwritten digit database. We have studied the behavior of four types of distances between a projected unknown image object and feature vectors in NMF subspaces generated for training data. One of these metrics also is a novelty we proposed. In the recognition phase, partial occlusions in the test images have been modeled by putting two randomly large, randomly positioned black rectangles into each test image.http://dx.doi.org/10.1155/2008/857453 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Daniel Soukup Ivan Bajla |
spellingShingle |
Daniel Soukup Ivan Bajla Robust Object Recognition under Partial Occlusions Using NMF Computational Intelligence and Neuroscience |
author_facet |
Daniel Soukup Ivan Bajla |
author_sort |
Daniel Soukup |
title |
Robust Object Recognition under Partial Occlusions Using NMF |
title_short |
Robust Object Recognition under Partial Occlusions Using NMF |
title_full |
Robust Object Recognition under Partial Occlusions Using NMF |
title_fullStr |
Robust Object Recognition under Partial Occlusions Using NMF |
title_full_unstemmed |
Robust Object Recognition under Partial Occlusions Using NMF |
title_sort |
robust object recognition under partial occlusions using nmf |
publisher |
Hindawi Limited |
series |
Computational Intelligence and Neuroscience |
issn |
1687-5265 1687-5273 |
publishDate |
2008-01-01 |
description |
In recent years, nonnegative matrix factorization (NMF) methods of a reduced image data representation attracted the attention of computer vision community. These methods are considered as a convenient part-based representation of image data for recognition tasks with occluded objects. A novel modification in NMF recognition tasks is proposed which utilizes the matrix sparseness control introduced by Hoyer. We have analyzed the influence of sparseness on recognition rates (RRs) for various dimensions of subspaces generated for two image databases, ORL face database, and USPS handwritten digit database. We have studied the behavior of four types of distances between a projected unknown image object and feature vectors in NMF subspaces generated for training data. One of these metrics also is a novelty we proposed. In the recognition phase, partial occlusions in the test images have been modeled by putting two randomly large, randomly positioned black rectangles into each test image. |
url |
http://dx.doi.org/10.1155/2008/857453 |
work_keys_str_mv |
AT danielsoukup robustobjectrecognitionunderpartialocclusionsusingnmf AT ivanbajla robustobjectrecognitionunderpartialocclusionsusingnmf |
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1725536454142066688 |