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Fukaya A_\infty structures associated to Lefschetz fibrations. II

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arxiv 1404.1352 v6 pith:RJ635TZQ submitted 2014-04-04 math.SG

classification math.SG
keywords associatedfukayafunctorlefschetzaroundbasiscategorycohomology
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We consider the Fukaya category associated to a basis of vanishing cycles in a Lefschetz fibration. We show that each element of the Floer cohomology of the monodromy around infinity gives rise to a natural transformation from the Serre functor to the identity functor. This complements previously known constructions, in a way which fits in well with homological mirror symmetry.

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  1. Advancements in Functorial Homological Mirror Symmetry

    hep-th 2025-02 reject novelty 4.0 of 10

    A programmatic review asserting that stability and transversality in Donaldson-Thomas degeneracy formulas correspond to abelian versus nonabelian gauging in Rozansky-Witten theory, without providing a derivation.

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