Monopole Floer homology for rational homology 3-spheres
By Kim A. Frøyshov. 2008
60 citations recorded by the source corpus.
We give a new construction of monopole Floer homology for spin-c rational homology 3-spheres. As applications we define two invariants of certain smooth compact 4-manifolds with b_1=1 and b^+=0.
Subfields: Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/ff12f98a0f981da827aeaa0850e2473b787cb60d
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In Geometry and Topology
- Kristen Hendricks
- Ciprian Manolescu
- Ian Zemke
- Peter S. Ozsv'ath
- Zolt'an Szab'o
- A. Stipsicz
- Jennifer Hom
- I. Smith
In Mathematical Physics
- Kristen Hendricks
- Ciprian Manolescu
- Ian Zemke
- Peter S. Ozsv'ath
- Jennifer Hom
- Zolt'an Szab'o
- A. Stipsicz
- Sucharit Sarkar
Citations in the corpus
- Involutive Heegaard Floer homology (2015, methodology): “The maps α, β, γ are analogous to the Frøyshov-type correction terms arising from monopole or Heegaard Floer homology [6, 13, 35], but have the additional property that their reduction mod 2 is equal to the Rokhlin invariant.”
- Pin(2)-equivariant Seiberg-Witten Floer homology and the Triangulation Conjecture (2013, background): “Volume 29, Number 1, January 2016, Pages 147–176 http://dx.doi.org/10.1090/jams829 Article electronically published on April 22, 2015”