On finite generation in magnitude (co)homology and its torsion

DOI10.1112/blms.13143MaRDI QIDQ6647815

Luigi Caputi, Carlo Collari

Publication date: 3 December 2024

Published in: Bulletin of the London Mathematical Society (Search for Journal in Brave)

Mathematics Subject Classification ID

Graph complexes and graph homology (18G85)

Cites Work

• The magnitude of metric spaces
• FI-modules over Noetherian rings.
• A categorification for the Tutte polynomial
• Transformation groups and algebraic \(K\)-theory
• Categorifying the magnitude of a graph
• On the asymptotic magnitude of subsets of Euclidean space
• A categorification of the Jones polynomial
• Torsion in the magnitude homology of graphs
• Magnitude cohomology
• Path complexes and their homologies
• Noetherian property of infinite EI categories
• FI-modules and stability for representations of symmetric groups
• Discrete cubical and path homologies of graphs
• On the magnitude of spheres, surfaces and other homogeneous spaces
• A categorification for the chromatic polynomial
• Magnitude homology of enriched categories and metric spaces
• Combinatorial and topological aspects of path posets, and multipath cohomology
• Gröbner methods for representations of combinatorial categories
• The magnitude of a graph
• Magnitude homology of metric spaces and order complexes
• The Willmore energy and the magnitude of Euclidean domains
• The Graph Minor Theorem Meets Algebra
• The magnitude of a metric space: from category theory to geometric measure theory
• The contraction category of graphs
• Entropy and Diversity
• Magnitude homology and path homology
• The graph minor theorem in topological combinatorics
• On reachability categories, persistence, and commuting algebras of quivers

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