  We prove an equivalence of two A-infinity functors, via Orlov's
Landau-Ginzburg/Calabi-Yau correspondence. One is the Polishchuk-Zaslow's
mirror symmetry functor of elliptic curves, and the other is a localized mirror
functor from the Fukaya category of the 2-torus to a category of noncommutative
matrix factorizations. As a corollary we prove that the noncommutative mirror
functor realizes homological mirror symmetry for any translation parameter $t$.
