Abstract
Faithful representation of pairwise pixel affinities is crucial for the outcome of spectral segmentation methods. In conventional affinity models only close-range pixels interact, and a variety of subsequent techniques aims at faster propagation of local grouping cues across longrange connections. In this paper we propose a general framework for constructing a full-range affinity matrix. Our affinity matrix consists of a global similarity matrix and an additive proximity matrix. The similarity in appearance, including intensity and texture, is encoded for each pair of image pixels. Despite being full-range, our similarity matrix has a simple decomposition, which exploits an assignment of image pixels to dictionary elements. The additive proximity enforces smoothness to the segmentation by imposing interactions between near-by pixels. Our approach allows us to assess the advantages of using a full-range affinity for various spectral segmentation problems. Within our general framework we develop a few variants of full affinity for experimental validation. The performance we accomplish on composite textured images is excellent, and the results on natural images are promising.
Original language | English |
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Title of host publication | Scale Space and Variational Methods in Computer Vision |
Publisher | Springer |
Publication date | 2019 |
Pages | 357-368 |
ISBN (Print) | 978-3-030-22367-0 |
DOIs | |
Publication status | Published - 2019 |
Event | 7th International Conference on Scale Space and Variational Methods in Computer Vision - Evangelische Tagungsstätte Hofgeismar, Hofgeismar, Germany Duration: 30 Jun 2019 → 4 Jul 2019 Conference number: 7 |
Conference
Conference | 7th International Conference on Scale Space and Variational Methods in Computer Vision |
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Number | 7 |
Location | Evangelische Tagungsstätte Hofgeismar |
Country/Territory | Germany |
City | Hofgeismar |
Period | 30/06/2019 → 04/07/2019 |
Series | Lecture Notes in Computer Science |
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Volume | 11603 |
ISSN | 0302-9743 |
Keywords
- Image segmentation
- Spectral methods
- Affinity matrix