Abstract
The symplectic Floer homology of a symplectomorphism encodes data about the fixed points of using counts of holomorphic cylinders in , where is the mapping torus of . We give an algorithm to compute for a surface symplectomorphism in a pseudo-Anosov or reducible mapping class, completing the computation of Seidel’s for any orientation-preserving mapping class.
Citation
Andrew Cotton-Clay. "Symplectic Floer homology of area-preserving surface diffeomorphisms." Geom. Topol. 13 (5) 2619 - 2674, 2009. https://doi.org/10.2140/gt.2009.13.2619
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