Flexible Group Count Enables Hassle-Free Structured Pruning

Jiamu Zhang, Shaochen Zhong, Andrew Ye, Zirui Liu, Sebastian Zhao +7 more
2/10/2026

Abstract

Densely structured pruning methods — which generate pruned models in a fully dense format, allowing immediate compression benefits without additional demands — are evolving due to their practical significance. Traditional techniques in this domain mainly revolve around coarser granularities, such as filter pruning, thereby limiting performance due to restricted pruning freedom. Recent advancements in Grouped Kernel Pruning (GKP) have enabled the utilization of finer granularities while maintaining a densely structured format. We observe that existing GKP methods often introduce dynamic operations to different aspects of their procedures at the cost of adding complications and/or imposing limitations (e.g., requiring an expensive mixture of clustering schemes), or contain dynamic pruning rates and sizes among groups that result in a reliance on custom architecture support for its pruned models. In this work, we argue that the best practice to introduce these dynamic operations to GKP is to make Conv2d(groups) (a.k.a. group count) flexible under an integral optimization, leveraging its ideal alignment with the infrastructure support of Grouped Convolution. Pursuing such a direction, we present a one-shot, post-train, data-agnostic GKP method that is more performant, adaptive, and efficient than its predecessors while simultaneously being user-friendly, with little-to-no hyper-parameter tuning or handcrafting of criteria required.

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Cite this paper

@article{zhang2026flexible,
  title  = {Flexible Group Count Enables Hassle-Free Structured Pruning},
  author = {Jiamu Zhang and Shaochen Zhong and Andrew Ye and Zirui Liu and Sebastian Zhao and Kaixiong Zhou and Li Li and Soo-Hyun Choi and Rui Chen and Xia Hu and Shuai Xu and V. Chaudhary},
  year   = {2026},
  doi    = {10.1109/CVPR52734.2025.00453},
  url    = {https://doi.org/10.1109/CVPR52734.2025.00453},
  journal = {CVPR 2025 2025}
}

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