  We investigate the quantum properties of 1D quantum systems whose classical
counterpart presents intermittency.
  The spectral correlations are expressed in terms of the eigenvalues of an
anomalous diffusion operator by using recent semiclassical techniques. For
certain values of the parameters the spectral properties of our model show
similarities with those of a disordered system at the Anderson transition. In
Hamiltonian systems, intermittency is closely related to the presence of
cantori in the classical phase space. We suggest, based on this relation, that
our findings may be relevant for the description of the spectral correlations
of (non-KAM) Hamiltonians with a classical phase space filled by cantori.
  Finally we discuss the extension of our results to higher dimensions and
their relation to Anderson models with long range hopping.
