Duality of Weights, Mirror Symmetry and Arnold's Strange Duality

Mathematics – Algebraic Geometry

Scientific paper

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22 pages, AmSTeX2.1

Scientific paper

A notion of duality of weight systems which corresponds to Batyrev's toric mirror symmetry is given. Explicit duality on the (1,1)-cohomology of K3 surfaces which are minimal models of toric hypersurfaces is constructed using monomial divisor mirror map of Aspinwall-Greene-Morrison. It is shown that Arnold's strange duality for exceptional unimodal singularities reduces to this duality.

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