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Seminar "Multicurve invariants in Khovanov homology"
This talk presents a purely topological model for wrapped Fukaya categories of surfaces, avoiding symplectic geometry and analytical techniques. The construction is based on combinatorial data of arcs and trajectories on surfaces, yielding a triangulated category that models the wrapped Fukaya category in a topological way. As an application, we obtain a homological mirror symmetry correspondence with gentle algebras arising from the same surface data.