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Correlated Uncertainty for Learning Dense Correspondences from Noisy Labels

Neural Information Processing Systems

Analternativeapproach isto predict instead adistributionp(ˆy|x) = Φˆy(x) over possible values of the annotationy. Theannotators are shown a set of points sampled randomly and uniformly over one of predefined body parts of aperson inan image.



d7ce06e9293c3d8e6cb3f80b4157f875-Supplemental-Conference.pdf

Neural Information Processing Systems

Many works have studied neural execution in different domains before [45, 23, 24, 31, 33, 42]. With the rapid development of GNNs in graph representation learning, learning graph algorithms with GNNs has attracted researchers' attention [39, 38, 41]. These works exploit GNNs to approximate certain classes of graph algorithms, such as parallel algorithms (e.g., Breadth-First-Search) and sequential algorithms (e.g., Dijkstra).


d7ce06e9293c3d8e6cb3f80b4157f875-Paper-Conference.pdf

Neural Information Processing Systems

However,computing extendedpersistent homologysummaries remainsslowfor large and dense graphs and can be aserious bottleneck for the learning pipeline.