Non-isotropic regularization of the correspondence space in stereo-vision
The correspondence problem in stereo vision is notoriously difficult. In many approaches a noisy solution is extracted from the correspondence space. Various sophisticated regularization techniques are applied then on this noisy solution. We study here the possibility to denoise the correspondence/c...
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Published in | Proceedings of the 17th International Conference on Pattern Recognition, 2004. ICPR 2004 Vol. 4; pp. 293 - 296 Vol.4 |
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Main Authors | , |
Format | Conference Proceeding |
Language | English |
Published |
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2004
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Abstract | The correspondence problem in stereo vision is notoriously difficult. In many approaches a noisy solution is extracted from the correspondence space. Various sophisticated regularization techniques are applied then on this noisy solution. We study here the possibility to denoise the correspondence/correlation space before extracting the solution, by a non-linear and non-isotropic scheme. We show that this method preserves edges (depth discontinuities) well and overcomes some of the problems encountered in previous approaches. |
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AbstractList | The correspondence problem in stereo vision is notoriously difficult. In many approaches a noisy solution is extracted from the correspondence space. Various sophisticated regularization techniques are applied then on this noisy solution. We study here the possibility to denoise the correspondence/correlation space before extracting the solution, by a non-linear and non-isotropic scheme. We show that this method preserves edges (depth discontinuities) well and overcomes some of the problems encountered in previous approaches. |
Author | Sochen, N. Ben-Ari, R. |
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Snippet | The correspondence problem in stereo vision is notoriously difficult. In many approaches a noisy solution is extracted from the correspondence space. Various... |
SourceID | ieee |
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StartPage | 293 |
SubjectTerms | Area measurement Cameras Convolution Cost function Energy resolution Focusing Gaussian noise Layout Mathematics Stereo vision |
Title | Non-isotropic regularization of the correspondence space in stereo-vision |
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