mlsanityData to 14 Oct 2026

C-Flat++: Towards a More Efficient and Powerful Framework for Continual Learning

arXiv 2508.18860 ↗First posted 26 Aug 2025cs.LG cs.CVcited by 1

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Abstract (arXiv)

Balancing sensitivity to new tasks and stability for retaining past knowledge is crucial in continual learning (CL). Recently, sharpness-aware minimization has proven effective in transfer learning and has also been adopted in continual learning (CL) to improve memory retention and learning efficiency. However, relying on zeroth-order sharpness alone may favor sharper minima over flatter ones in certain settings, leading to less robust and potentially suboptimal solutions. In this paper, we propose Continual Flatness (C-Flat), a method that promotes flatter loss landscapes tailored for CL. C-Flat offers plug-and-play compatibility, enabling easy integration with minimal modifications to the code pipeline. Besides, we present a general framework that integrates C-Flat into all major CL paradigms and conduct comprehensive comparisons with loss-minima optimizers and flat-minima-based CL methods. Our results show that C-Flat consistently improves performance across a wide range of settings. In addition, we introduce C-Flat++, an efficient yet effective framework that leverages selective flatness-driven promotion, significantly reducing the update cost required by C-Flat. Extensive experiments across multiple CL methods, datasets, and scenarios demonstrate the effectiveness and efficiency of our proposed approaches. Code is available at https://github.com/WanNaa/C-Flat.

Key facts. Cited by 1 paper in the map (data through 14 Oct 2026). Builds on 66 of its 88 references that are in the map. First posted on arXiv 26 Aug 2025.

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66 of 88 references.

References · 66

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38 more
  1. 2018Overcoming catastrophic forgetting with hard attention to the taskcited by 681
  2. 2019Orthogonal Gradient Descent for Continual Learningcited by 369
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  4. 2021Gradient Projection Memory for Continual Learningcited by 348
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  38. 2023Continual Learning via Sequential Function-Space Variational Inferencecited by 29

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