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New topological framework enhances graph neural network learning

Researchers have introduced a new framework called Contraction Homology (CH) for learning on graphs, which addresses limitations found in existing persistent homology (PH) methods. CH utilizes contraction operations, differing in expressivity from forward PH. The study also presents Hourglass Persistence, a novel descriptor that combines inclusions and contractions to enhance learnability and stability. These methods have been implemented with efficient, differentiable algorithms that show empirical improvements on graph datasets. AI

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RANK_REASON The item is an arXiv preprint detailing a new theoretical framework and algorithms for graph representation learning.

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New topological framework enhances graph neural network learning

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  1. arXiv stat.ML TIER_1 · Vikas Garg ·

    Contraction and Hourglass Persistence for Learning on Graphs, Simplices, and Cells

    Persistent homology (PH) encodes global information, such as cycles, and is thus increasingly integrated into graph neural networks (GNNs). PH methods in GNNs typically traverse an increasing sequence of subgraphs. In this work, we first expose limitations of this inclusion proce…