3 papers
math.GT2025
On integral rigidity in Seiberg-Witten theory
Francesco Lin, Mike Miller Eismeier
We introduce a framework to prove integral rigidity results for the Seiberg-Witten invariants of a closed -manifold containing a non-separating hypersurface satisfying s…
math.GT2025
Dirac spectral flow and Floer theory of hyperbolic three-manifolds
Francesco Lin, Michael Lipnowski
We study the interplay between hyperbolic geometry and monopole Floer homology for a closed oriented three-manifold with equipped with a torsion spin structure $\ma…
math.GT2025
Adjunction inequalities and the Davis hyperbolic four-manifold
Francesco Lin, Bruno Martelli
The Davis hyperbolic four-manifold is not almost-complex, so that its Seiberg-Witten invariants corresponding to zero-dimensional moduli spaces are vanishing by defin…