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Multi-label cooperative cuts
Recently, a family of global, non-submodular energy functions has been proposed that is expressed as coupling edges in a graph cut. This formulation provides a rich modelling framework and also leads to efficient approximate inference algorithms. So far, the results addressed binary random variables. Here, we extend these results to the multi-label case, and combine edge coupling with move-making algorithms.
@inproceedings{JegelkaB2011_4, title = {Multi-label cooperative cuts}, abstract = {Recently, a family of global, non-submodular energy functions has been proposed that is expressed as coupling edges in a graph cut. This formulation provides a rich modelling framework and also leads to efficient approximate inference algorithms. So far, the results addressed binary random variables. Here, we extend these results to the multi-label case, and combine edge coupling with move-making algorithms.}, pages = {1-4}, month = jun, year = {2011}, slug = {jegelkab2011_4}, author = {Jegelka, S. and Bilmes, J.}, month_numeric = {6} }