The purpose of this paper is to study an aspect of a topological mirror symmetry on elliptic curves starting from the paper of \textit{A. N. Tyurin} [Izv. Math. 64, No. 2, 363--437 (2000; Zbl 1039.53058)] which compares the moduli spaces of stable bundles and supercycles. The stable bundles of certain topological type are deformed to standard holomorphic bundles on a noncommutative complex torus, along deformation quantization procedure. The authors show that the deformation is mirror symmetric to an irrational rotation algebra and they conclude that a mirror reflexion of a noncommutative complex torus is an elliptic curve equipped with a Kroneker foliation.