  The problem of one-dimensional randomly forced Burgers turbulence is
considered in terms of (1+1) directed polymers. In the limit of strong
turbulence (which corresponds to the zero temperature limit for the directed
polymer system) using the replica technique a general explicit expression for
the joint distribution function of two velocities separated by a finite
distance is derived. In particular, it is shown that at length scales much
smaller than the injection length of the Burgers random force the moments of
the velocity increment exhibit typical strong intermittency behavior.
