= Kolmogorov refined similarity hypothesis
{c}
{title2=$S_p=C_pr^{p/3}\langle\epsilon_r^{p/3}\rangle$}
= K62 refined similarity
{c}
{synonym}
= Refined similarity
{synonym}
<Refined similarity> writes $\Delta v=(r\epsilon_r)^{1/3}V$ with universal normalized conditional statistics at high local <Reynolds number>. Then $S_p=C_pr^{p/3}\langle\epsilon_r^{p/3}\rangle$. The distribution of <coarse-grained energy dissipation> need not be universal. <Refined similarity> itself does not prescribe that distribution.
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