Abstract

The definitions of the critical flow condition in open channel hydraulics, based on the momentum and the energy equations, differ from each other if non-hydrostatic pressure and non-uniform velocity distributions are considered. The concept of minimum energy and minimum momentum yields two distinct critical flow conditions, both in terms of their magnitude and their position. Consequently, for a given discharge, there are two singular points in the water surface profile, derived from the momentum and the energy principles, respectively. Extended momentum and energy equations for non-uniform velocity and non-hydrostatic pressure distributions are presented and the critical flow condition is generalized in relation to those conservation laws.

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