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Loss-aware Curriculum Learning for Heterogeneous Graph Neural Networks

arXiv 2402.18875 ↗First posted 29 Feb 2024cs.LGcited by 1

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Abstract (arXiv)

Heterogeneous Graph Neural Networks (HGNNs) are a class of deep learning models designed specifically for heterogeneous graphs, which are graphs that contain different types of nodes and edges. This paper investigates the application of curriculum learning techniques to improve the performance and robustness of Heterogeneous Graph Neural Networks (GNNs). To better classify the quality of the data, we design a loss-aware training schedule, named LTS that measures the quality of every nodes of the data and incorporate the training dataset into the model in a progressive manner that increases difficulty step by step. LTS can be seamlessly integrated into various frameworks, effectively reducing bias and variance, mitigating the impact of noisy data, and enhancing overall accuracy. Our findings demonstrate the efficacy of curriculum learning in enhancing HGNNs capabilities for analyzing complex graph-structured data. The code is public at https://github.com/LARS-research/CLGNN/.

Key facts. Cited by 1 paper in the map (data through 14 Oct 2026). Builds on 10 of its 15 references that are in the map. First posted on arXiv 29 Feb 2024.

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10 of 15 references.

References · 10

  1. 2016Semi-Supervised Classification with Graph Convolutional Networkscited by 11,361
  2. 2017Inductive Representation Learning on Large Graphscited by 6,320
  3. 2017Neural Message Passing for Quantum Chemistrycited by 3,487
  4. 2020Open Graph Benchmark: Datasets for Machine Learning on Graphscited by 2,163
  5. 2019Simplifying Graph Convolutional Networkscited by 1,477
  6. 2016Complex Embeddings for Simple Link Predictioncited by 902
  7. 2020Simple and Deep Graph Convolutional Networkscited by 860
  8. 2015LINE: Large-scale Information Network Embeddingcited by 582
  9. 2023Efficient Heterogeneous Graph Learning via Random Projectioncited by 16
  10. 2023Spectral Heterogeneous Graph Convolutions via Positive Noncommutative Polynomialscited by 8

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