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ED-SAM: Sharpness-aware minimization with energy-adjusted perturbations and direction-corrected updates.

Hailiang Ye1, Xinyi Fang1, Ming Li2

  • 1Department of Applied Mathematics, College of Sciences, China Jiliang University, Hangzhou, 310018, China.

Neural Networks : the Official Journal of the International Neural Network Society
|May 30, 2026
PubMed
Summary

Sharpness-aware minimization (SAM) enhances deep learning generalization. ED-SAM improves upon SAM by adjusting perturbations using gradient energy and correcting parameter updates for better generalization and robustness.

Keywords:
ConvergenceDeep neural networksFlat minimaGeneralizationSharpness-aware minimization

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Area of Science:

  • Artificial Intelligence
  • Machine Learning
  • Deep Neural Networks

Background:

  • Sharpness-Aware Minimization (SAM) is a technique to improve deep learning model generalization.
  • Existing SAM methods may use suboptimal perturbation directions and fail to capture true descent directions, hindering performance.
  • Addressing these limitations is crucial for advancing deep learning optimization.

Purpose of the Study:

  • To introduce ED-SAM, a novel algorithm enhancing SAM's generalization and robustness.
  • To develop an energy-adjusted perturbation mechanism and a direction-corrected parameter update strategy.
  • To theoretically analyze ED-SAM's convergence and empirically validate its superiority.

Main Methods:

  • ED-SAM employs an energy-adjusted adversarial perturbation step, modeling gradient energy using the second moment of gradients.
  • It incorporates a direction-corrected parameter update strategy, combining clean and perturbed gradients.
  • Theoretical convergence analysis and experiments on diverse datasets and architectures were conducted.

Main Results:

  • ED-SAM effectively suppresses high-energy gradient components and adapts perturbations to gradient direction and energy.
  • The direction-corrected update strategy allows optimization towards the true descent direction while maintaining flatness.
  • Experiments demonstrate ED-SAM's superior generalization and robustness compared to existing SAM variants.

Conclusions:

  • ED-SAM offers a significant advancement in sharpness-aware minimization techniques.
  • The proposed methods for perturbation and parameter updates lead to improved generalization and robustness in deep neural networks.
  • ED-SAM represents a promising direction for optimizing deep learning models.