  We investigate the scaling form of appropriate time-scales extracted from
time-dependent correlation functions in rotating, turbulent flows. In
particular, we obtain precise estimates of the dynamic exponents $z_p$,
associated with the time-scales, and their relation with the more commonly
measured equal-time exponents $\zeta_p$. These theoretical predictions,
obtained by using the multifractal formalism, are validated through extensive
numerical simulations of a shell model for such rotating flows.
