Abstract

We present a multiscale spectral image segmentation algorithm. In contrast to most multiscale image processing, this algorithm works on multiple scales of the image in parallel, without iteration, to capture both coarse and fine level details. The algorithm is computationally efficient, allowing to segment large images. We use the normalized cut graph partitioning framework of image segmentation. We construct a graph encoding pairwise pixel affinity, and partition the graph for image segmentation. We demonstrate that large image graphs can be compressed into multiple scales capturing image structure at increasingly large neighborhood. We show that the decomposition of the image segmentation graph into different scales can be determined by ecological statistics on the image grouping cues. Our segmentation algorithm works simultaneously across the graph scales, with an inter-scale constraint to ensure communication and consistency between the segmentations at each scale. As the results show, we incorporate long-range connections with linear-time complexity, providing high-quality segmentations efficiently. Images that previously could not be processed because of their size have been accurately segmented thanks to this method.

Keywords

Image segmentationSegmentation-based object categorizationComputer scienceScale-space segmentationArtificial intelligenceGraph partitionSegmentationMinimum spanning tree-based segmentationRange segmentationCutPattern recognition (psychology)GraphImage texturePixelPairwise comparisonComputer visionTheoretical computer science

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Related Publications

Normalized cuts and image segmentation

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2000 IEEE Transactions on Pattern Analysis... 15440 citations

Publication Info

Year
2005
Type
article
Volume
2
Pages
1124-1131
Citations
598
Access
Closed

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Cite This

Timothée Cour, Florence Bénézit, Jianbo Shi (2005). Spectral Segmentation with Multiscale Graph Decomposition. , 2 , 1124-1131. https://doi.org/10.1109/cvpr.2005.332

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DOI
10.1109/cvpr.2005.332