Energy Minimization Methods in Computer Vision and Pattern by Olga Veksler (auth.), Daniel Cremers, Yuri Boykov, Andrew

By Olga Veksler (auth.), Daniel Cremers, Yuri Boykov, Andrew Blake, Frank R. Schmidt (eds.)

This e-book constitutes the refereed complaints of the seventh overseas convention on strength Minimization tools in desktop imaginative and prescient and trend acceptance, EMMCVPR 2009, held in Bonn, Germany in August 2009.

The 18 revised complete papers, 18 poster papers and three keynote lectures offered have been conscientiously reviewed and chosen from seventy five submissions. The papers are geared up in topical sections on discrete optimization and Markov random fields, partial differential equations, segmentation and monitoring, form optimization and registration, inpainting and picture denoising, colour and texture and statistics and learning.

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Extra info for Energy Minimization Methods in Computer Vision and Pattern Recognition: 7th International Conference, EMMCVPR 2009, Bonn, Germany, August 24-27, 2009. Proceedings

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Therefore, min-cut(Gn ) ≥ min-cut(G) The graph G is constructed with weights as in Gn except (residuals R obtained from flow on Gn ) c(vp,1 , t) = A(p) − RA (p) and c(s, vp,2 ) = D(p) − RD (p), ∀p ∈ P 1 \P01 c(vp,2 , t) = B(p) − RB (p) and c(s, vp,1 ) = C(p) − RC (p), ∀p ∈ P 2 \P02 . Then min-cut(G) ≤ min-cut(G) ≤ min-cut(Gn ). By construction, the max flow on Gn is feasible on G, and therefore also optimal on G. Hence, by duality min-cut(G) = min-cut(Gn ) which implies min-cut(G) = min-cut(Gn ).

A variant of the level set method and applications to image segmentation. Math. Comp. 75(255), 1155–1174 (2006) (electronic) 23. : Algorithms for finding global minimizers of image segmentation and denoising models. SIAM Journal on Applied Mathematics 66(5), 1632–1648 (2006) 24. : Flows in networks. Princeton University Press, Princeton (1962) 25. : Efficient global optimization for the multiphase chan-vese model of image segmentation by graph cuts. UCLA, Applied Mathematics, CAM-report09-53 (June 2009) 26.

It can be defined as: given a graph G, its set of edges E and its set of nodes V , a matching M is a set of edges, subset of E, such that no two edges in M are incident to the same node. Interesting problems in Computer Vision can be formulated as a Graph Matching, specially when an objective function associates weights to the graph edges, semantically related to some benefit or cost of the application. In that case, the weighted graph matching optimization goal is to maximize (or minimize) the sum of the weights of the matched edges.

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