Mitigating Vanishing Activations in Deep CapsNets Using Channel Pruning
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Abstract (arXiv)
Capsule Networks outperform Convolutional Neural Networks in learning the part-whole relationships with viewpoint invariance, and the credit goes to their multidimensional capsules. It was assumed that increasing the number of capsule layers in the capsule networks would enhance the model performance. However, recent studies found that Capsule Networks lack scalability due to vanishing activations in the capsules of deeper layers. This paper thoroughly investigates the vanishing activation problem in deep Capsule Networks. To analyze this issue and understand how increasing capsule dimensions can facilitate deeper networks, various Capsule Network models are constructed and evaluated with different numbers of capsules, capsule dimensions, and intermediate layers for this paper. Unlike traditional model pruning, which reduces the number of model parameters and expedites model training, this study uses pruning to mitigate the vanishing activations in the deeper capsule layers. In addition, the backbone network and capsule layers are pruned with different pruning ratios to reduce the number of inactive capsules and achieve better model accuracy than the unpruned models.
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References · 10
- 2015Deep Compression: Compressing Deep Neural Networks with Pruning, Trained Quantization and Huffman Codingcited by 2,329
- 2016Pruning Filters for Efficient ConvNetscited by 1,143
- 2014Understanding image representations by measuring their equivariance and equivalencecited by 243
- 2021CHIP: CHannel Independence-based Pruning for Compact Neural Networkscited by 78
- 2019DeepCaps: Going Deeper with Capsule Networkscited by 42
- 2019Capsule Routing via Variational Bayescited by 32
- 2018Capsules for Object Segmentationcited by 30
- 2023Why Capsule Neural Networks Do Not Scale: Challenging the Dynamic Parse-Tree Assumptioncited by 6
- 2023Vanishing Activations: A Symptom of Deep Capsule Networkscited by 3
- 2023Filter Pruning For CNN With Enhanced Linear Representation Redundancycited by 2
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