We investigate the scaling form of appropriate timescales 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 timescales, 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.

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• Rotating geophysical flows
• Turbulence
• Dynamical systems