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arxiv: 1901.02570 · v1 · pith:54TAPZPDnew · submitted 2019-01-09 · 🧮 math.GT

A Splitting Formula in Instanton Floer Homology

classification 🧮 math.GT
keywords homologyfloerformulasplittinginstantoninvariantreducedexpressing
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In a recent paper, Lin, Ruberman and Saveliev proved a splitting formula expressing the Seiberg-Witten invariant $\lambda_{SW}(X)$ of a smooth $4$-manifold with rational homology of $S^1\times S^3$ in terms of the Fr{\o}yshov invariant $h(X)$ and a Lefschetz number in reduced monopole Floer homology. In this note we observe that a similar splitting formula holds in reduced instanton Floer homology.

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