Morse Homology, Tropical Geometry, and Homological Mirror Symmetry for Toric Varieties

Mathematics – Symplectic Geometry

Scientific paper

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Final version. 75 pages, 12 figures

Scientific paper

Given a smooth projective toric variety X, we construct an A-infinity
category of Lagrangians with boundary on a level set of the Landau-Ginzburg
mirror of X. We prove that this category is quasi-equivalent to the DG category
of line bundles on X. This establishes part of the Homological Mirror
Conjecture for toric varieties.

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