Answers are grounded in this paper and cite their sources.
The probability distribution of velocities in idealized parabolic channels and in regular and highly irregular natural stream cross sections follows a power law: F(v )=( v/V ) c , where F(v ) is the cumulative frequency distribution of velocity v, V is the maximum velocity in the cross section, and c is a shape parameter. Values of V and c can be estimated from current meter measurements via moments, maximum likelihood, or regression analysis; maximum likelihood is most precise. The distribution is useful in stream habitat studies because it provides immediate information about the fraction of a cross section containing velocities in any range. For stream gaging, one can use this distribution to estimate the mean cross‐sectional velocity E(v ), where E(v )=[ c/(c + 1)] V without invoking assumptions about the location of the mean velocity in each profile. One can also immediately determine the energy coefficient α as α=( c + 1) 3 /[ c 2 ( c + 3)] and use this information to improve the accuracy of field measurements of reach resistance.
No takes yet. Share an insight, caveat, or question.
Stephen Dingman (1989) studied this question.
Synapse has enriched 10 related papers. Consider them for comparative context: