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Fully-inductive Node Classification on Arbitrary Graphs

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arxiv 2405.20445 v5 pith:E4BDYMUC submitted 2024-05-30 cs.LG cs.SI

classification cs.LGcs.SI
keywords graphsfeaturegraphanyinductivelabellineargnnsetupspaces
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One fundamental challenge in graph machine learning is generalizing to new graphs. Many existing methods following the inductive setup can generalize to test graphs with new structures, but assuming the feature and label spaces remain the same as the training ones. This paper introduces a fully-inductive setup, where models should perform inference on arbitrary test graphs with new structures, feature and label spaces. We propose GraphAny as the first attempt at this challenging setup. GraphAny models inference on a new graph as an analytical solution to a LinearGNN, which can be naturally applied to graphs with any feature and label spaces. To further build a stronger model with learning capacity, we fuse multiple LinearGNN predictions with learned inductive attention scores. Specifically, the attention module is carefully parameterized as a function of the entropy-normalized distance features between pairs of LinearGNN predictions to ensure generalization to new graphs. Empirically, GraphAny trained on a single Wisconsin dataset with only 120 labeled nodes can generalize to 30 new graphs with an average accuracy of 67.26%, surpassing not only all inductive baselines, but also strong transductive methods trained separately on each of the 30 test graphs.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Beyond Feature and Structure Alignment: Learning Transferable Propagation Knowledge for Graph Foundation Models

    cs.LG 2026-07 conditional novelty 6.0 of 10

    ProGFM transfers graph knowledge across domains by learning a prototype bank of per-edge, per-dimension propagation strengths and using them to modulate message passing on unseen graphs.

  2. RiemannGFM: Learning a Graph Foundation Model from Riemannian Geometry

    cs.LG 2025-02 conditional novelty 5.0 of 10

    RiemannGFM learns transferable graph structure by pretraining on tree and cycle substructures embedded in hyperbolic and spherical spaces.

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