A Seeded Image Segmentation Framework Unifying Graph Cuts And Random Walker Which Yields A New Algorithm
By Ali Kemal Sinop, Leo J. Grady. IEEE International Conference on Computer Vision, 2007
328 citations recorded by the source corpus.
Subfields: Computer Vision and Pattern Recognition
View Paper: https://www.semanticscholar.org/paper/f935b29784eaadf36c8d7e409d723d57b5e7ad67
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In Computer Vision and Pattern Recognition
- Luc Van Gool
- Ming-Hsuan Yang
- Jitendra Malik
- Andrew Zisserman
- Dacheng Tao
- Xiaogang Wang
- Trevor Darrell
- Alan L. Yuille
Citations in the corpus
- Figure-ground segmentation by transferring window masks (2012, background): “Since the candidate windows are overlapping, they can now combine their local evidence into a coherent global segmentation of X .”
- Segmentation by transduction (2008, methodology): “It includes completely automated methods [8, 10, 22, 25], semi-supervised methods [4, 12, 11, 9, 13, 17, 23, 1], and model-driven approaches [18, 20, 26], among many others.”
- GeoS: Geodesic Image Segmentation (2008, methodology): “The estimated CRF posterior ˜ p qN ( α ) is used in fig.”
- Geodesic graph cut for interactive image segmentation (2010, methodology): “More recent work [27] has explored a way to blend the respective strengths of these methods using non-integer selections for the free parameter in [28], determining a suitable parameter selection empirically over a set of sample images with known ground truth.”
- Graph cut based image segmentation with connectivity priors (2008, methodology): “Other interesting approaches include the method in [21] which imposes a prior on the curvature of the boundary, spectral techniques [22] and the random walker algorithm [6]; results in [24] indicate that this method is slightly more robust towards the shrinking bias.”
- Geodesic Object Proposals (2014, methodology): “As described in Section 3, we can extract a small set of high-quality object proposals by identifying certain critical level sets of the SGDT. Proposals formed by these critical level sets are shown in Figure 2e.”
- Ieee Transactions on Pattern Analysis and Machine Intelligence Segmentation of Moving Objects by Long Term Video Analysis (2014, neutral): “Several techniques based on graph cuts [11], random walks [32], and intermediate methods [60] have been proposed.”
- User-Friendly Interactive Image Segmentation Through Unified Combinatorial User Inputs (2010, background): “In fact, as described in [16], the graph cuts, random walks, and geodesics algorithms can be unified under the same optimization framework with different parameter values.”
- Geodesic Matting: A Framework for Fast Interactive Image and Video Segmentation and Matting (2009, background): “Recently, the authors of [23] unified the graph cuts and the random walker algorithms into a common energy minimization formulation, with l 1 and l 2 norms respectively.”
- Generative Image Segmentation Using Random Walks with Restart (2008, methodology): “Most recently, the segmentation approach defined by an l∞ norm was proposed in [7].”
- Random Walks for Image Segmentation (2006, background): “Random Walker derived segmentations offer some benefits with respect to boundary length regularization, number of seeds, metrication errors, and shrinking bias [15].”
- A survey of graph theoretical approaches to image segmentation (2013, background): “[130] unified the graph cuts [57] and random walker [32] into a general framework, which is based on the minimization of lq norms.”
- Nonparametric higher-order learning for interactive segmentation (2010, methodology): “Recently these algorithms were all placed into a common framework that allows them to be seen as instances of a more general seeded segmentation algorithm [18][8][6].”
- Geodesic star convexity for interactive image segmentation (2010, methodology): “Shortest paths methods (SP-LIG,SPIG,SP-SIG) take around 15 brush strokes and fail due to lack of any boundary regularization and sensitivity to brush location [19].”
- Power Watershed: A Unifying Graph-Based Optimization Framework (2011, methodology): “The weight of an edge e ij is denoted by w ( e ij ) or w ij .”