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Orthogonal Capsule Network with Sparse Attention Routing and Pruning


核心概念
Introducing OrthCaps, an innovative approach to reduce redundancy in Capsule Networks through orthogonal sparse attention routing and pruning.
要約

The content introduces OrthCaps, a novel approach to address redundancy in Capsule Networks. It proposes efficient pruning and orthogonal sparse attention routing to enhance performance. Experiments show superior efficiency and robustness compared to existing models.

  1. Introduction
  • Capsule Networks (CapsNet) aim to overcome limitations of CNNs.
  • Dynamic routing aligns lower-level capsules with higher-level ones.
  • Redundancy issues persist in deeper layers due to dynamic routing.
  1. Orthogonal Capsule Network (OrthCaps)
  • Introduces pruned capsule layer for redundancy reduction.
  • Replaces dynamic routing with orthogonal sparse attention routing.
  • Implements orthogonality in weight matrices for low inter-capsule correlation.
  1. Experiments
  • OrthCaps-S outperforms other models on MNIST, SVHN, smallNORB, CIFAR10 with minimal parameters.
  • OrthCaps-D shows competitive performance on CIFAR10, CIFAR100, FashionMNIST with reduced parameters.
  1. Ablation Study
  • Pruned capsule layer effectively reduces redundancy without sacrificing accuracy.
  • Orthogonalization maintains low similarity among capsules throughout the network.
  1. Similarity Threshold
  • Optimal similarity threshold set at 0.7 for effective pruning without information loss.
  1. Robustness to Adversarial Attacks
  • OrthCaps demonstrates better robustness against attacks compared to CapsNet and baseline CNNs.
  1. HouseHolder Orthogonalization
  • Householder method preserves orthogonality and improves loss decay during training.
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統計
"OrthCaps-Shallow outperforms other Capsule Network benchmarks on four datasets, utilizing only 110k parameters – a mere 1.25% of a standard Capsule Network’s total."
引用
"To our knowledge, this approach addresses the issue of deep redundancy in Capsule Networks for the first time." "It is the first time orthogonality has been introduced into Capsule Networks as far as we know."

抽出されたキーインサイト

by Xinyu Geng,J... 場所 arxiv.org 03-21-2024

https://arxiv.org/pdf/2403.13351.pdf
OrthCaps

深掘り質問

How can the concept of orthogonality be applied in other neural network architectures

The concept of orthogonality can be applied to other neural network architectures to improve their performance and efficiency. By enforcing orthogonality in weight matrices, the network can reduce redundancy, enhance feature representation, and prevent overfitting. For example, in Convolutional Neural Networks (CNNs), orthogonal filters can help reduce filter overlaps and improve feature extraction. In Recurrent Neural Networks (RNNs), orthogonal weight matrices can alleviate the vanishing or exploding gradient problem, leading to more stable training.

What are potential drawbacks or limitations of introducing orthogonality into CapsNet

Introducing orthogonality into CapsNet may have some drawbacks or limitations. One potential limitation is the computational overhead associated with maintaining strict matrix orthogonality during training. This additional computation may increase training time and resource requirements. Another drawback could be the complexity of implementing orthogonalization methods like Householder decomposition in large-scale CapsNets with multiple layers and capsules. Ensuring strict orthogonality throughout the network may also introduce constraints that limit flexibility in learning complex patterns.

How might the principles of orthogonality impact the field of computer vision beyond capsule networks

The principles of orthogonality can have a significant impact on computer vision beyond capsule networks. In traditional CNNs, enforcing orthogonality in convolutional filters can lead to better feature extraction and improved generalization capabilities. Additionally, applying orthogonal transformations in attention mechanisms like self-attention or transformer models can enhance spatial relationships between image elements and boost performance in tasks like object detection and segmentation. Overall, integrating orthogonality into various computer vision architectures has the potential to optimize model efficiency, robustness, and interpretability across different applications.
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