Open Channel Hydraulics Specific Energy & Discharge Control Structures Environmental Hydrology Lecture 13.

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Open Channel Hydraulics Specific Energy & Discharge Control Structures Environmental Hydrology Lecture 13

Potential and Kinetic Energy in Open Channels Total head (H) = Z + P/  + v 2 /2g Bernoulli equation Elevation above datum Pressure of fluid column (P =  gy =  y) Velocity head y1y1 y2y2 Z=0 (datum) V 1 2 / 2g V 2 2 / 2g Z1Z1 Z2Z2 H1H1 Water surface energy grade line

Specific Energy See also Ward & Trimble, Fig 8.1 Specific energy (E) = y + v 2 /2g

Froude Number Fr = v √g y where: V = average velocity g = acceleration due to gravity (9.81m/sec 2, 32.2 ft/sec 2 ) y = flow depth Fr < 1 subcritical flow Fr = 1 critical flow Fr > supercritical flow

Specific Energy See also Ward & Trimble, Fig 8.1 Specific energy (E) = y + v 2 /2g

“Meatgrinder” – So. Fork American River Image source: Greg Pasternack, UC Davis Hydraulic Jump

Image Source: l

Measuring Discharge Images: U.S. Geological Survey

Discharge Control Structures V-notch weirParshall flume

Discharge Control Structures

Stilling well Weir or Flume

Weir equations Ward & Trimble, Figure 8.6 Q = CLH 3/2 where C is a weir coefficient; other terms defined in illustration. Note: weir and flume equations vary by structure design! See: