  For any pair of integers $n\geq 1$ and $q\geq 2$, we construct an infinite
family of mutually non-isotopic symplectic tori representing the homology class
$q[F]$ of an elliptic surface E(n), where $[F]$ is the homology class of the
fiber. We also show how such families can be non-isotopically and
symplectically embedded into a more general class of symplectic 4-manifolds.
