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We formulate the resulting minimum labeling problem, show that it is NP complete and characterize its solutions.
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Given an instance of the minimum 1-labeling problem, that is, a network G = (V, E), an anchor a ∈ V and a single set of terminals T ⊂ V, we generate the following input to the minimum k-labeling problem.
We give a tight analysis of the greedy algorithm introduced by Krumke and Wirth for the minimum label spanning tree problem.
The labeling problem is to assign a label from to each of the sites in.
Disparity estimation is commonly defined as a discrete labeling problem.
Perhaps this doesn't seem like a serious labeling problem.
e The minimum labelling result.
Several seeking iterations of the minimum labels are implemented until all labels remain unchanged.
The clique updates the labels with the minimum label in it.
d The process of finding the minimum labels among each clique.
Many vision problems can be posed as labeling problems in which the solution of a problem is a set of labels assigned to image pixels or features.
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