Overview

Gradient clipping caps the size of gradients or gradient components before an optimizer updates model parameters, helping prevent outliers from destabilizing training. Researchers study norm, coordinate-wise, and spectral clipping, as well as adaptive thresholds, often proving convergence for SGD and Adam under heavy-tailed noise and testing methods on neural-network training. Clipping is also used in differential privacy, federated and asynchronous optimization, and large-model pretraining. A central tension is that clipping improves robustness but introduces bias and can hurt accuracy, so theory and practice seek rules that control outliers without discarding useful gradient information.

Latest papers

CardsList

22 papers5 papers in the last four weeks, level with the four weeks before. 0.0% of all new papers.

  1. Curvature-Aware Clipping: Mitigating Bias in DPSGD via Approximate Second-Order Information

    Oct 23, 2026Xincheng Xu, Thilina Ranbaduge, Thierry Rakotoarivelo +1Differentially Private Stochastic Gradient DescentGradient Clipping

  2. Weak-LαL^α Noise, Strong Guarantees: Gradient Clipping under Affine Heavy Tails

    Oct 20, 2026Alyona Nekrasova, Makar Sidorov, Savelii Chezhegov +4Gradient ClippingHeavy-Tailed Stochastic Optimization

  3. Last-Iterate Convergence of Clipped SGD with Linear Decay

    Oct 13, 2026Wei Jiang, Haomin Bai, Zechao LiLast-Iterate ConvergenceStochastic Gradient Descent

  4. Decentralized SGD under Heavy-Tailed Noise: Optimal Convergence Rates and the Role of Gradient Clipping

    Oct 7, 2026Aleksandar Armacki, Haoyuan Cai, Ali H. SayedDecentralized OptimizationStochastic Gradient Descent

  5. Clipped or Unclipped? Finite-Sample Trade-offs for Averaged SGD under Heavy-Tailed Noise

    Sep 26, 2026Alexandra Suvorikova, Egor Gladin, Darina Dvinskikh +5Polyak-Ruppert AveragingStochastic Optimization

  6. Precise Convergence Speed of Clipped SGD

    Sep 24, 2026David A. R. RobinGradient ClippingNonconvex Stochastic Optimization

  7. Convergence of Stochastic Gradient Methods under Heavy-Tailed Noise and Hölder Smoothness

    Sep 11, 2026Misbah Uz Zaman, Anirbit MukherjeeGradient ClippingNonconvex Stochastic Optimization

  8. Almost Sure Convergence Analysis of Stochastic Gradient Methods with Clipping and Additive Noise

    Sep 10, 2026Amartya Mukherjee, Jun LiuStochastic OptimizationGradient Clipping

  9. TruncGradGS: Improved 3D Gaussian Splatting via Truncated Gradient Updates

    Sep 3, 2026Theo Morales, Nhat-Quynh Le-Pham, Robin Atkins +13D Gaussian SplattingGradient Clipping

  10. Why Clipping Matters in AdaGrad? Toward a High-Probability Theory under Generalized Smoothness

    Aug 12, 2026Alokendu Mazumder, Ayaan Mohd, Harshit Rawat +3Stochastic Optimization ConvergenceAdaptive Gradient Methods

  11. Phasor Attention: Mean Root Square Normalization for Phase Manifold Preservation

    Jul 20, 2026Sungwoo Goo, Hwi-yeol Yun, Sangkeun JungNeural Network StabilityGradient Clipping

  12. Clipping Makes Distributed and Federated Asynchronous SGD Robust to Stragglers

    Jun 11, 2026Samuel Erickson, Mikael JohanssonGradient ClippingStochastic Optimization Convergence

  13. DP-MacAdam: Differentially Private Mechanism with Adaptive Clipping and Adaptive Momentum

    Jun 3, 2026Naima Tasnim, Lalitha Sankar, Oliver KosutDifferentially Private Stochastic Gradient DescentGradient Clipping

  14. Can Entry-Wise Clipping Give Spectral Control of Stochastic Gradients?

    May 26, 2026Zitao Song, Cedar Site Bai, Zhe Zhang +2Gradient ClippingHeavy-Tailed Noise

  15. Gradient Clipping Beyond Vector Norms: A Spectral Approach for Matrix-Valued Parameters

    May 12, 2026Alexander Yukhimchuk, Mladen Kolar, Martin Takáč +1Stochastic OptimizationGradient Clipping

  16. From Dual Tracking to Clipping: Provably Faster Distributionally Robust Multi-Objective Optimization

    May 7, 2026Yufeng Yang, Fangning Zhuo, Ziyi Chen +2Gradient ClippingGradient Descent

  17. Robust and Fast Training via Per-Sample Clipping

    May 4, 2026Davide Nobile, Philipp GrohsGradient ClippingNonconvex Stochastic Optimization

  18. Lap2: Revisiting Laplace DP-SGD for High Dimensions via Majorization Theory

    Feb 26, 2026Meisam Mohammady, Qin Yang, Nicholas Stout +4Differentially Private Stochastic Gradient DescentGradient Clipping