Dominant Sets for "Constrained" Image Segmentation
Eyasu Zemene, Leulseged Tesfaye Alemu, Marcello Pelillo

TL;DR
This paper introduces a unified graph-theoretic approach using dominant sets for constrained image segmentation, effectively handling various input modalities and noisy annotations, and demonstrating superior results on benchmark datasets.
Contribution
It presents a novel method that leverages quadratic optimization of dominant sets to perform constrained image segmentation in a unified framework.
Findings
Effective handling of diverse constraints and input modalities.
Robust performance with noisy user annotations.
Outperforms state-of-the-art algorithms on benchmark datasets.
Abstract
Image segmentation has come a long way since the early days of computer vision, and still remains a challenging task. Modern variations of the classical (purely bottom-up) approach, involve, e.g., some form of user assistance (interactive segmentation) or ask for the simultaneous segmentation of two or more images (co-segmentation). At an abstract level, all these variants can be thought of as "constrained" versions of the original formulation, whereby the segmentation process is guided by some external source of information. In this paper, we propose a new approach to tackle this kind of problems in a unified way. Our work is based on some properties of a family of quadratic optimization problems related to dominant sets, a well-known graph-theoretic notion of a cluster which generalizes the concept of a maximal clique to edge-weighted graphs. In particular, we show that by properly…
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