mlsanityData to 14 Oct 2026

Leveraging Group Classification with Descending Soft Labeling for Deep Imbalanced Regression

arXiv 2412.12327 ↗First posted 16 Dec 2024cs.LGcited by 1

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Abstract (arXiv)

Deep imbalanced regression (DIR), where the target values have a highly skewed distribution and are also continuous, is an intriguing yet under-explored problem in machine learning. While recent works have already shown that incorporating various classification-based regularizers can produce enhanced outcomes, the role of classification remains elusive in DIR. Moreover, such regularizers (e.g., contrastive penalties) merely focus on learning discriminative features of data, which inevitably results in ignorance of either continuity or similarity across the data. To address these issues, we first bridge the connection between the objectives of DIR and classification from a Bayesian perspective. Consequently, this motivates us to decompose the objective of DIR into a combination of classification and regression tasks, which naturally guides us toward a divide-and-conquer manner to solve the DIR problem. Specifically, by aggregating the data at nearby labels into the same groups, we introduce an ordinal group-aware contrastive learning loss along with a multi-experts regressor to tackle the different groups of data thereby maintaining the data continuity. Meanwhile, considering the similarity between the groups, we also propose a symmetric descending soft labeling strategy to exploit the intrinsic similarity across the data, which allows classification to facilitate regression more effectively. Extensive experiments on real-world datasets also validate the effectiveness of our method.

Key facts. Cited by 1 paper in the map (data through 14 Oct 2026). Builds on 26 of its 63 references that are in the map. First posted on arXiv 16 Dec 2024.

Builds on

26 of 63 references.

References · 26

  1. 2013Auto-Encoding Variational Bayescited by 4,053
  2. 2019Decoupling Representation and Classifier for Long-Tailed Recognitioncited by 809
  3. 2019Large-Scale Long-Tailed Recognition in an Open Worldcited by 705
  4. 2022Mixture-of-Experts with Expert Choice Routingcited by 623
  5. 2020Long-tail learning via logit adjustmentcited by 618
  6. 2020Balanced Meta-Softmax for Long-Tailed Visual Recognitioncited by 400
  7. 2019Deep Evidential Regressioncited by 355
  8. 2021Delving into Deep Imbalanced Regressioncited by 158
  9. 2020Remix: Rebalanced Mixupcited by 144
  10. 2021Self-supervised Learning is More Robust to Dataset Imbalancecited by 123
  11. 2022Inducing Neural Collapse in Imbalanced Learning: Do We Really Need a Learnable Classifier at the End of Deep Neural Network?cited by 100
  12. 2022Image Data Augmentation for Deep Learning: A Surveycited by 96
14 more
  1. 2022Rank-N-Contrast: Learning Continuous Representations for Regressioncited by 76
  2. 2022C-Mixup: Improving Generalization in Regressioncited by 57
  3. 2020Posterior Re-calibration for Imbalanced Datasetscited by 53
  4. 2022RankSim: Ranking Similarity Regularization for Deep Imbalanced Regressioncited by 52
  5. 2023Improving Deep Regression with Ordinal Entropycited by 45
  6. 2023ConR: Contrastive Regularizer for Deep Imbalanced Regressioncited by 19
  7. 2023Balance, Imbalance, and Rebalance: Understanding Robust Overfitting from a Minimax Game Perspectivecited by 18
  8. 2023Simplifying Neural Network Training Under Class Imbalancecited by 18
  9. 2023Deep Imbalanced Regression via Hierarchical Classification Adjustmentcited by 9
  10. 2023Data Augmentation for Imbalanced Regressioncited by 7
  11. 2023Algorithm-Dependent Bounds for Representation Learning of Multi-Source Domain Adaptationcited by 7
  12. 2023Uncertainty Voting Ensemble for Imbalanced Deep Regressioncited by 4
  13. 2023SupReMix: Supervised Contrastive Learning for Medical Imaging Regression with Mixupcited by 3
  14. 2023Variational Imbalanced Regression: Fair Uncertainty Quantification via Probabilistic Smoothingcited by 1

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