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Hydraulic jump in a rectangular channel, also known as classical jump, is a natural phenomenon that occurs whenever flow changes from supercritical to subcritical flow. In this transition, the water surface rises abruptly, surface rollers are formed, intense mixing occurs, air is entrained, and often a large amount of energy is dissipated.
In rectangular channel, such conservation equation can be further simplified to dimensionless M-y equation form, which is widely used in hydraulic jump analysis in open channel flow. Jump height in terms of flow Dividing by constant ρ {\displaystyle \rho } and introducing the result from continuity gives
It is important to note that the gradually varied flow equations and associated numerical methods (including the standard step method) cannot accurately model the dynamics of a hydraulic jump. [6] See the Hydraulic jumps in rectangular channels page for more information. Below, an example problem will use conceptual models to build a surface ...
Hydraulic calculation; Hydraulic chainsaw; Hydraulic clearance; Hydraulic diameter; Hydraulic drive system; Hydraulic drop; Hydraulic engineering; Hydraulic fluid; Hydraulic jump; Hydraulic jumps in rectangular channels; Hydraulic Launch Assist; Hydraulic power network; Hydraulic roughness; HydroCAD; Hydrological optimization; Hydropneumatic device
The boundary between the two areas is called a "hydraulic jump". The jump starts where the flow is just critical and Froude number is equal to 1.0. The Froude number has been used to study trends in animal locomotion in order to better understand why animals use different gait patterns [ 15 ] as well as to form hypotheses about the gaits of ...
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