  A noncompact (oriented) surface satisfies the condition $(\star)$ if their
isolated ends are ''accumulated by genus''. We show that every surface
satisfying this condition is homeomorfic to the leaf of a minimal codimension
one foliation on a closed $3$-manifold whose generic leaf is not simply
connected. Moreover, the above result is also true for any prescription of a
countable family of noncompact surfaces (satisfying $(\star)$): they can
coexist in the same minimal codimension one foliation as above. All the given
examples are hyperbolic foliations, meaning that they admit a leafwise
Riemannian metric of constant negative curvature.
