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Hypergraph Dissimilarity Measures
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In this paper, we propose two novel approaches for hypergraph comparison. The first approach transforms the hypergraph into a graph representation for use of standard graph dissimilarity measures. The second approach exploits the mathematics of tensors to intrinsically capture multi-way relations. For each approach, we present measures that assess hypergraph dissimilarity at a specific scale or provide a more holistic multi-scale comparison. We test these measures on synthetic hypergraphs and apply them to biological datasets.
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Cited by 1 Pith paper
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Stability of Hypergraph Invariants and Transformations
Introduces a Gromov-Hausdorff style metric on hypernetworks and proves Lipschitz stability for graphifications, invariant lower bounds, and optimal-transport cost limits.
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