Floer Cohomology and Geometric Composition of Lagrangian Correspondences
Katrin Wehrheim, Chris T. Woodward
TL;DR
This paper proves an isomorphism of Floer cohomologies resulting from the geometric composition of Lagrangian correspondences, advancing understanding in symplectic geometry and Floer theory.
Contribution
It establishes a new isomorphism of Floer cohomologies under geometric composition of Lagrangian correspondences in exact and monotone cases.
Findings
Floer cohomologies are isomorphic under geometric composition
Applicable in exact and monotone symplectic settings
Enhances tools for symplectic topology and Lagrangian intersection theory
Abstract
We prove an isomorphism of Floer cohomologies under geometric composition of Lagrangian correspondences in exact and monotone settings.
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Taxonomy
TopicsGeometric and Algebraic Topology · Algebraic Geometry and Number Theory · Mathematical Dynamics and Fractals