On the algebra of cornered Floer homology

DOI10.1112/jtopol/jtt013zbMath1315.57034arXiv1105.0113OpenAlexW3099428985MaRDI QIDQ2879004

Christopher L. Douglas, Ciprian Manolescu

Publication date: 5 September 2014

Published in: Journal of Topology (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1105.0113

zbMATH Keywords

Heegaard diagramsdifferential algebraHeegaard-Floer homology\(A_\infty\) algebrabordered Heegaard-Floer homologyalgebra-modulecornered Heegaard-Floer homologyNil-Coxeter algebra

Mathematics Subject Classification ID

Topological quantum field theories (aspects of differential topology) (57R56) Floer homology (57R58) Differential algebra (13N99)

Related Items (8)

An introduction to knot Floer homology ⋮ Strands algebras and the affine highest weight property for equivariant hypertoric categories ⋮ Compatibility in Ozsváth-Szabó's bordered HFK via higher representations ⋮ Ozsváth-Szabó bordered algebras and subquotients of category \(\mathcal{O} \) ⋮ On two types of Heegaard diagram used in knot Floer homology ⋮ Singular crossings and Ozsváth–Szabó’s Kauffman-states functor ⋮ Cornered Heegaard Floer Homology ⋮ Floer theory and its topological applications

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