  We consider Cauchy problem for a divergence form second order parabolic
operator with rapidly oscillating coefficients that are periodic in spatial
variables and random stationary ergodic in time. As was proved in [24] and [12]
in this case the homogenized operator is deterministic. The paper focuses on
non-diffusive scaling, when the oscillation in spatial variables is faster than
that in temporal variable. Our goal is to study the asymptotic behaviour of the
normalized difference between solutions of the original and the homogenized
problems.
