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Out-of-Distribution Generalization on Graphs: A Survey
This paper surveys out-of-distribution (OOD) generalization for graph machine learning, addressing performance drops when data distributions shift. It categorizes methods and discusses future research directions for robust graph models.
Area of Science:
- Graph machine learning
- Artificial intelligence
- Data science
Background:
- Most graph machine learning relies on the in-distribution hypothesis, assuming training and testing data are identically distributed.
- Real-world graph data often exhibits distribution shifts, leading to significant performance degradation in existing models.
- Out-of-distribution (OOD) generalization for graphs is crucial for robust performance in diverse, dynamic environments.
Purpose of the Study:
- To provide a comprehensive survey of out-of-distribution (OOD) generalization techniques for graph machine learning.
- To formally define the OOD generalization problem in the context of graph data.
- To review and categorize recent advances in OOD generalization for graphs.
Main Methods:
- Categorization of existing OOD generalization methods into three classes: data-centric, model-centric, and learning strategy-centric.
- Detailed discussion of methods within each category based on their integration into the graph machine learning pipeline.
- Review of theoretical foundations and commonly used benchmark datasets for evaluating OOD graph generalization.
Main Results:
- A structured overview of the current landscape of OOD generalization in graph machine learning.
- Identification of key challenges and limitations in existing approaches.
- Synthesis of theoretical underpinnings and empirical evaluation strategies.
Conclusions:
- OOD generalization is a critical area for advancing graph machine learning beyond the in-distribution assumption.
- A systematic categorization provides a framework for understanding and developing new OOD graph methods.
- Future research should focus on addressing the identified challenges to improve the robustness and applicability of graph models in real-world scenarios.
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