  We outline our proposal for a field theory description of steady state
incompressible fluid turbulence at the inertial range of scales in a general
number of space dimensions. The theory consists of a Kolmogorov linear scaling
mean field theory dressed by a Nambu-Goldstone dilaton mode that induces a
random measure on the inertial range. We derive a KPZ-type formula for the
anomalous scalings of the velocity structure functions, the velocity gradients
and the local energy dissipation, and relate the dimensionless intermittency
parameter to the boundary conformal anomaly.
