  We introduce the concept of fuzzy sheaf as a natural generalisation of a
sheaf over a topological space in the context of fuzzy topologies. Then we
prove a representation for a class of MV-algebras in which the representing
object is an MV-sheaf of lattice-ordered Abelian groups, namely, a fuzzy sheaf
in which the base (fuzzy) topological space is an MV-topological space and the
stalks are Abelian $\ell$-groups.
