Projection-Free CNN Pruning via Frank-Wolfe with Momentum: Sparser Models with Less Pretraining
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Abstract (arXiv)
We investigate algorithmic variants of the Frank-Wolfe (FW) optimization method for pruning convolutional neural networks. This is motivated by the "Lottery Ticket Hypothesis", which suggests the existence of smaller sub-networks within larger pre-trained networks that perform comparatively well (if not better). Whilst most literature in this area focuses on Deep Neural Networks more generally, we specifically consider Convolutional Neural Networks for image classification tasks. Building on the hypothesis, we compare simple magnitude-based pruning, a Frank-Wolfe style pruning scheme, and an FW method with momentum on a CNN trained on MNIST. Our experiments track test accuracy, loss, sparsity, and inference time as we vary the dense pre-training budget from 1 to 10 epochs. We find that FW with momentum yields pruned networks that are both sparser and more accurate than the original dense model and the simple pruning baselines, while incurring minimal inference-time overhead in our implementation. Moreover, FW with momentum reaches these accuracies after only a few epochs of pre-training, indicating that full pre-training of the dense model is not required in this setting.
Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 9 of its 15 references that are in the map. First posted on arXiv 30 Nov 2025.
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References · 9
- 2018Rethinking the Value of Network Pruningcited by 595
- 2020What is the State of Neural Network Pruning?cited by 578
- 2020Good Subnetworks Provably Exist: Pruning via Greedy Forward Selectioncited by 70
- 2020Deep Neural Network Training with Frank-Wolfecited by 22
- 2018Layer-compensated Pruning for Resource-constrained Convolutional Neural Networkscited by 9
- 2023The Frank-Wolfe algorithm: a short introductioncited by 9
- 2021How much pre-training is enough to discover a good subnetwork?cited by 4
- 2018Frank-Wolfe Style Algorithms for Large Scale Optimizationcited by 1
- 2020Frank-Wolfe Methods with an Unbounded Feasible Region and Applications to Structured Learningcited by 1
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