Regularization in ResNet with Stochastic Depth
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Abstract (arXiv)
Regularization plays a major role in modern deep learning. From classic techniques such as L1,L2 penalties to other noise-based methods such as Dropout, regularization often yields better generalization properties by avoiding overfitting. Recently, Stochastic Depth (SD) has emerged as an alternative regularization technique for residual neural networks (ResNets) and has proven to boost the performance of ResNet on many tasks [Huang et al., 2016]. Despite the recent success of SD, little is known about this technique from a theoretical perspective. This paper provides a hybrid analysis combining perturbation analysis and signal propagation to shed light on different regularization effects of SD. Our analysis allows us to derive principled guidelines for choosing the survival rates used for training with SD.
Key facts. Cited by 7 papers in the map (data through 7 Oct 2026). Builds on 26 of its 38 references that are in the map. First posted on arXiv 6 Jun 2021.
Builds on
26 of 38 references.
References · 26
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14 more
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Built on by
Citing papers per year: 2022: 1; 2023: 4; 2024: 1; 2025: 1.
7 papers.
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- 2023Fast Propagation is Better: Accelerating Single-Step Adversarial Training via Sampling Subnetworkscited by 8
- 2025Deep Neural Networks Inspired by Differential Equationscited by 2
- 2023Commutative Width and Depth Scaling in Deep Neural Networkscited by 1
- 2023Exploring the Robustness of Decentralized Training for Large Language Modelscited by 1
- 2025Deep Neural Networks Inspired by Differential Equations9 Oct 2025
- 2024KARINA: An Efficient Deep Learning Model for Global Weather Forecast13 Mar 2024
- 2023Exploring the Robustness of Decentralized Training for Large Language Models1 Dec 2023
- 2023Fast Propagation is Better: Accelerating Single-Step Adversarial Training via Sampling Subnetworks24 Oct 2023
- 2023Commutative Width and Depth Scaling in Deep Neural Networks2 Oct 2023
- 2023Width and Depth Limits Commute in Residual Networks1 Feb 2023
- 2022On the infinite-depth limit of finite-width neural networks3 Oct 2022