Proves the integer-coefficient surgery exact triangle in monopole Floer homology and derives a spectral sequence from odd Khovanov homology to the monopole Floer homology of the double branched cover, solving the Ozsváth-Rasmussen-Szabó conjecture.
Lattice homology and Seiberg-Witten-Floer spectra
2 Pith papers cite this work. Polarity classification is still indexing.
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Seifert rational homology 3-spheres fibering over RP² are L-spaces whose Floer homotopy type is a suspension of S^0, with d-invariants computed via eta invariants of spin^c-Dirac operators and orbifold pin^c-connections.
citing papers explorer
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Monopole triangle over integers
Proves the integer-coefficient surgery exact triangle in monopole Floer homology and derives a spectral sequence from odd Khovanov homology to the monopole Floer homology of the double branched cover, solving the Ozsváth-Rasmussen-Szabó conjecture.
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Floer homotopy type and eta invariants of Seifert $3$-manifolds fibering over $\mathbb{RP}^2$
Seifert rational homology 3-spheres fibering over RP² are L-spaces whose Floer homotopy type is a suspension of S^0, with d-invariants computed via eta invariants of spin^c-Dirac operators and orbifold pin^c-connections.