Lets $E_{\tau}^{\rho}$ be the elliptic curve with complex structure given by $\tau$ in upper half plane and complexified Kahler form $\rho \frac{dz\wedge d\bar{z}}{2}$.( $\rho$ is in upper half plane too)

Then mirror symmetry says that mirror to $E_{i}^{\rho}$ in A-side is $E^{i}_{\rho}$ in B-side.(see the paper of Polishchuk and Zaslow)

then what is the mirror for general $E_{\tau}^{\rho}$ in A-side (i.e. when we change the complex structure on A-side from the one given by $i$ to something else)??