mlsanityData to 14 Oct 2026

Unbalanced Optimal Transport: A Unified Framework for Object Detection

arXiv 2307.02402 ↗First posted 5 Jul 2023cs.CV cs.LGcited by 15

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Abstract (arXiv)

During training, supervised object detection tries to correctly match the predicted bounding boxes and associated classification scores to the ground truth. This is essential to determine which predictions are to be pushed towards which solutions, or to be discarded. Popular matching strategies include matching to the closest ground truth box (mostly used in combination with anchors), or matching via the Hungarian algorithm (mostly used in anchor-free methods). Each of these strategies comes with its own properties, underlying losses, and heuristics. We show how Unbalanced Optimal Transport unifies these different approaches and opens a whole continuum of methods in between. This allows for a finer selection of the desired properties. Experimentally, we show that training an object detection model with Unbalanced Optimal Transport is able to reach the state-of-the-art both in terms of Average Precision and Average Recall as well as to provide a faster initial convergence. The approach is well suited for GPU implementation, which proves to be an advantage for large-scale models.

Key facts. Cited by 15 papers in the map (data through 14 Oct 2026). Builds on 37 of its 66 references that are in the map. First posted on arXiv 5 Jul 2023.

Builds on

37 of 66 references.

References · 37

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25 more
  1. 2013Rich feature hierarchies for accurate object detection and semantic segmentationcited by 2,162
  2. 2019Generalized Intersection over Union: A Metric and A Loss for Bounding Box Regressioncited by 1,368
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  16. 2015Learning with a Wasserstein Losscited by 196
  17. 2021OTA: Optimal Transport Assignment for Object Detectioncited by 178
  18. 2021Rethinking Rotated Object Detection with Gaussian Wasserstein Distance Losscited by 156
  19. 2021Unbalanced minibatch Optimal Transport; applications to Domain Adaptationcited by 125
  20. 2016Stabilized Sparse Scaling Algorithms for Entropy Regularized Transport Problemscited by 73
  21. 2015Sliced Wasserstein Kernels for Probability Distributionscited by 65
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  24. 2022Optimal Correction Cost for Object Detection Evaluationcited by 11
  25. 2020Wasserstein Exponential Kernelscited by 10

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Citing papers per year: 2024: 3; 2025: 3; 2026: 9.

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