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CrossNorm and SelfNorm for Generalization under Distribution Shifts

Published 4 Feb 2021 in cs.CV and cs.LG | (2102.02811v2)

Abstract: Traditional normalization techniques (e.g., Batch Normalization and Instance Normalization) generally and simplistically assume that training and test data follow the same distribution. As distribution shifts are inevitable in real-world applications, well-trained models with previous normalization methods can perform badly in new environments. Can we develop new normalization methods to improve generalization robustness under distribution shifts? In this paper, we answer the question by proposing CrossNorm and SelfNorm. CrossNorm exchanges channel-wise mean and variance between feature maps to enlarge training distribution, while SelfNorm uses attention to recalibrate the statistics to bridge gaps between training and test distributions. CrossNorm and SelfNorm can complement each other, though exploring different directions in statistics usage. Extensive experiments on different fields (vision and language), tasks (classification and segmentation), settings (supervised and semi-supervised), and distribution shift types (synthetic and natural) show the effectiveness. Code is available at https://github.com/amazon-research/crossnorm-selfnorm

Citations (45)

Summary

  • The paper introduces CrossNorm (CN) and SelfNorm (SN) as novel normalization methods designed to improve deep learning model robustness and generalization capabilities when encountering distribution shifts.
  • CN simulates diverse training distributions by swapping channel-wise statistics, while SN recalibrates statistics using attention to minimize training and test distribution discrepancies.
  • Experiments show that combining CN and SN significantly reduces mean corruption errors and enhances domain generalization compared to existing normalization techniques across various tasks.

Analyzing CrossNorm and SelfNorm for Robustness to Distribution Shifts

The paper, "CrossNorm and SelfNorm for Generalization under Distribution Shifts," introduces two innovative normalization techniques—CrossNorm (CN) and SelfNorm (SN)—designed to enhance the robustness and generalization capabilities of deep neural networks in the presence of distribution shifts. These shifts commonly occur in real-world applications where models trained in one environment perform poorly when deployed in a different, unseen setting. The research aims to address this challenge by leveraging changes in feature statistics within the networks.

Overview of CrossNorm and SelfNorm

The authors critique traditional normalization methods, such as Batch Normalization and Instance Normalization, for assuming identical distributions across training and testing phases. They propose CN and SN, which diverge from this assumption by modifying feature statistics to address distribution shifts. CN swaps channel-wise statistics between feature maps to simulate a broader range of training distributions, thus enhancing model robustness. On the other hand, SN recalibrates these statistics using attention mechanisms to reduce discrepancies between training and test data distributions, effectively bridging the gap caused by shifts.

Experimental Setup and Results

The study rigorously evaluates the efficacy of CN and SN across various domains, including vision and language tasks, some supervised and semi-supervised settings, and different types of distribution shifts. The paper reports on multiple datasets, including CIFAR-10-C, CIFAR-100-C, and ImageNet-C, and demonstrates that combining CN and SN significantly reduces the mean corruption error (mCE) when compared with several existing methods. This suggests a substantial improvement in model robustness to corruptions. Additionally, CN and SN are shown to enhance domain generalization in segmentation and sentiment classification tasks, confirming their broad applicability.

Implications and Speculation on Future Developments

The research has several practical implications, notably in improving model deployment in dynamic environments where real-time adaptability is crucial. Theoretically, this work enriches our understanding of how normalization techniques can extend beyond their conventional roles to support generalization under distribution shifts. Future developments may explore more sophisticated statistical representations or hybrid approaches that integrate CN and SN with other domain adaptation techniques. Additionally, refining the attention mechanisms in SN could unlock further potentials in recalibrating style information in the feature space.

In conclusion, the paper successfully introduces and validates CN and SN as complementary techniques for enhancing neural network robustness to distribution shifts. These findings contribute meaningfully to the ongoing discourse on model generalization, offering a new perspective on leveraging feature statistics for improved performance in diverse real-world scenarios. Future research directions may focus on extending these techniques to more complex models or exploring their interplay with advanced augmentation strategies.

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