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Van Thuy Hoang
Network Science Lab
Dept. of Artificial Intelligence
The Catholic University of Korea
E-mail: hoangvanthuy90@gmail.com
2024-04-08
2
BACKGROUND: Graph Convolutional Networks (GCNs)
• Generate node embeddings based on local network neighborhoods
• Nodes have embeddings at each layer, repeating combine messages
from their neighbor using neural networks
3
BACKGROUND: GNNs & Scalability
• GraphSage
4
BACKGROUND: GNNs & Scalability
• CluterGCN
5
Problems
• Graph property prediction tasks also face another scalability challenge, which arises due
to the large size of each individual graph, as some graphs can have millions or even
billions of nodes and edges
• Training typical Graph Neural Networks (GNNs) to classify such large graphs can be
computationally infeasible
6
Full Graph Training - Graph Segment Training
• Solution is to partition each large graph into smaller segments and select a random
subset of segments to update the model
• Embeddings for the remaining segments are produced without saving their
intermediate activations.
• The important benefit is that GPU memory requirement only depends on the segment
size (but not the full graph size)
7
Graph Segment Training
• Graph Segment Training (GST):
• perform backpropagation on only a few randomly sampled graph segments
8
General Framework of GST
•
9
GST with Historical Embedding Table
• stopping gradient guarantees an upper bound on peak memory consumption.
• However, since we do not need gradients for segments, computing forward pass on
these segments can be avoided to make training faster.
• To achieve this, we use historical embeddings acquired in previous training iterations
10
Experiments
• Experimental Setup
• MalNet-Tiny, containing 5,000 graphs across balanced 5 types, with each graph
containing at most 5,000 nodes
• MalNet-Large also contains 5,000 graphs
• average graph size reaches 47k with the largest graph containing 541k nodes.
• TpuGraphs is an internal large scale graph regression datase
11
Experiments
• Test accuracy on MalNet-Tiny and MalNet-Large
12
Experiments
• Empirical results on TpuGraphs dataset
13
SUMMARY
• how to train a GNN model for large graph property prediction tasks.
• Graph Segment Training (GST), a general framework for learning large graph property
prediction tasks with a constant memory footprint
• introduce a historical embedding table to efficiently produce embeddings for graph
segments that do not require gradients
240422_Thuy_Labseminar[Large Graph Property Prediction via Graph Segment Training].pptx

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240422_Thuy_Labseminar[Large Graph Property Prediction via Graph Segment Training].pptx

  • 1. Van Thuy Hoang Network Science Lab Dept. of Artificial Intelligence The Catholic University of Korea E-mail: hoangvanthuy90@gmail.com 2024-04-08
  • 2. 2 BACKGROUND: Graph Convolutional Networks (GCNs) • Generate node embeddings based on local network neighborhoods • Nodes have embeddings at each layer, repeating combine messages from their neighbor using neural networks
  • 3. 3 BACKGROUND: GNNs & Scalability • GraphSage
  • 4. 4 BACKGROUND: GNNs & Scalability • CluterGCN
  • 5. 5 Problems • Graph property prediction tasks also face another scalability challenge, which arises due to the large size of each individual graph, as some graphs can have millions or even billions of nodes and edges • Training typical Graph Neural Networks (GNNs) to classify such large graphs can be computationally infeasible
  • 6. 6 Full Graph Training - Graph Segment Training • Solution is to partition each large graph into smaller segments and select a random subset of segments to update the model • Embeddings for the remaining segments are produced without saving their intermediate activations. • The important benefit is that GPU memory requirement only depends on the segment size (but not the full graph size)
  • 7. 7 Graph Segment Training • Graph Segment Training (GST): • perform backpropagation on only a few randomly sampled graph segments
  • 9. 9 GST with Historical Embedding Table • stopping gradient guarantees an upper bound on peak memory consumption. • However, since we do not need gradients for segments, computing forward pass on these segments can be avoided to make training faster. • To achieve this, we use historical embeddings acquired in previous training iterations
  • 10. 10 Experiments • Experimental Setup • MalNet-Tiny, containing 5,000 graphs across balanced 5 types, with each graph containing at most 5,000 nodes • MalNet-Large also contains 5,000 graphs • average graph size reaches 47k with the largest graph containing 541k nodes. • TpuGraphs is an internal large scale graph regression datase
  • 11. 11 Experiments • Test accuracy on MalNet-Tiny and MalNet-Large
  • 12. 12 Experiments • Empirical results on TpuGraphs dataset
  • 13. 13 SUMMARY • how to train a GNN model for large graph property prediction tasks. • Graph Segment Training (GST), a general framework for learning large graph property prediction tasks with a constant memory footprint • introduce a historical embedding table to efficiently produce embeddings for graph segments that do not require gradients