A calculus for flow categories
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Publication:2089645
DOI10.1016/j.aim.2022.108665OpenAlexW2761269832MaRDI QIDQ2089645
Patrick Orson, Andrew Lobb, Dirk Schuetz
Publication date: 24 October 2022
Published in: Advances in Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1710.01798
Stable homotopy theory, spectra (55P42) Homology theories in knot theory (Khovanov, Heegaard-Floer, etc.) (57K18)
Cites Work
- Framed cobordism and flow category moves
- The homotopy classification of \((n-1)\)-connected \((n+3)\)-dimensional polyhedra, \(n\geq{} 4\)
- A categorification of the Jones polynomial
- On the classification of \(O(n)\)-manifolds
- Groupes d'homotopie et classes de groupes abéliens
- A Steenrod square on Khovanov homology
- A Khovanov stable homotopy type
- Floer Homotopy Theory, Realizing Chain Complexes by Module Spectra, and Manifolds with Corners
- On cobordism of manifolds with corners
- Morse moves in flow categories
- Finding a Boundary for an Open Manifold
- Homotopy invariants and continuous mappings
- Khovanov Homotopy Calculations using Flow Category Calculus
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