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Cold Brew: Distilling Graph Node Representations with Incomplete or Missing Neighborhoods
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Graph Neural Networks (GNNs) have achieved state-of-the-art performance in node classification, regression, and recommendation tasks. GNNs work well when rich and high-quality connections are available. However, their effectiveness is often jeopardized in many real-world graphs in which node degrees have power-law distributions. The extreme case of this situation, where a node may have no neighbors, is called Strict Cold Start (SCS). SCS forces the prediction to rely completely on the node's own features. We propose Cold Brew, a teacher-student distillation approach to address the SCS and noisy-neighbor challenges for GNNs. We also introduce feature contribution ratio (FCR), a metric to quantify the behavior of inductive GNNs to solve SCS. We experimentally show that FCR disentangles the contributions of different graph data components and helps select the best architecture for SCS generalization. We further demonstrate the superior performance of Cold Brew on several public benchmark and proprietary e-commerce datasets, where many nodes have either very few or noisy connections. Our source code is available at https://github.com/amazon-research/gnn-tail-generalization.
Forward citations
Cited by 3 Pith papers
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Aggregation Buffer: Revisiting DropEdge with a New Parameter Block
Adding a degree-normalized Aggregation Buffer block to a frozen pretrained GNN and training it with DropEdge improves node-classification accuracy and robustness on 12 benchmarks.
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AttriReBoost: A Gradient-Free Propagation Optimization Method for Cold Start Mitigation in Attribute Missing Graphs
AttriReBoost augments feature propagation with a partial reset of known nodes and a global-mean (virtual edge) term, achieving consistent but modest accuracy gains over FP and PCFI on eight benchmarks.
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Demystifying MPNNs: Message Passing as Merely Efficient Matrix Multiplication
The paper claims a k-layer message-passing network is equivalent to a single layer on the k-th power of the adjacency matrix, with deep-network failures on sparse graphs blamed on gradients.
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