  It is known that Lagrangian torus fibers of the moment map of a toric Fano
manifold $X$, equipped with flat $U(1)$-connections, are mirror to matrix
factorizations of the mirror superpotential $W:\check{X}\rightarrow\bC$. Via
SYZ mirror transformations, we describe how this correspondence, when $X$ is
$\bP^1$ or $\bP^2$, can be explained in a geometric way.
