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Natural Gradient Descent for Online Continual Learning

arXiv 2603.20898 ↗First posted 21 Mar 2026cs.LG cs.AI cs.CVcited by 0

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Abstract (arXiv)

Online Continual Learning (OCL) for image classification represents a challenging subset of Continual Learning, focusing on classifying images from a stream without assuming data independence and identical distribution (i.i.d). The primary challenge in this context is to prevent catastrophic forgetting, where the model's performance on previous tasks deteriorates as it learns new ones. Although various strategies have been proposed to address this issue, achieving rapid convergence remains a significant challenge in the online setting. In this work, we introduce a novel approach to training OCL models that utilizes the Natural Gradient Descent optimizer, incorporating an approximation of the Fisher Information Matrix (FIM) through Kronecker Factored Approximate Curvature (KFAC). This method demonstrates substantial improvements in performance across all OCL methods, particularly when combined with existing OCL tricks, on datasets such as Split CIFAR-100, CORE50, and Split miniImageNet.

Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 29 of its 43 references that are in the map. First posted on arXiv 21 Mar 2026.

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References · 29

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17 more
  1. 2019Gradient based sample selection for online continual learningcited by 568
  2. 2020Class-incremental learning: survey and performance evaluation on image classificationcited by 446
  3. 2014New insights and perspectives on the natural gradient methodcited by 435
  4. 2019Online Continual Learning with Maximally Interfered Retrievalcited by 376
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  8. 2018Fast Approximate Natural Gradient Descent in a Kronecker-factored Eigenbasiscited by 143
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  12. 2020Task Agnostic Continual Learning Using Online Variational Bayes with Fixed-Point Updatescited by 34
  13. 2023A Comprehensive Empirical Evaluation on Online Continual Learningcited by 24
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  15. 2021TENGraD: Time-Efficient Natural Gradient Descent with Exact Fisher-Block Inversioncited by 7
  16. 2023Natural Gradient Methods: Perspectives, Efficient-Scalable Approximations, and Analysiscited by 7
  17. 2017A Neural Network model with Bidirectional Whiteningcited by 1

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