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Comparison of mirror functors of elliptic curves via LG/CY correspondence
Published 20 Mar 2019 in math.SG, math-ph, and math.MP | (1903.08355v1)
Abstract: Polishchuk-Zaslow explained the homological mirror symmetry between Fukaya category of symplectic torus and the derived category of coherent sheaves of elliptic curves via Lagrangian torus fibration. Recently, Cho-Hong-Lau found another proof of homological mirror symmetry using localized mirror functor, whose target category is given by graded matrix factorizations. We find an explicit relation between these two approaches.
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