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PCWA-L 467.pdf - PCWA Middle Fork American River Project ...

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132 MEASUREMENT OF STAGE AND DISCHARGE<br />

1. Vertical-velocity curve.<br />

2. Two-point.<br />

3. Six-tenths-depth.<br />

4. Three-point.<br />

5. Two-tenths depth.<br />

6. Subsurface-velocity.<br />

7. Surface-velocity.<br />

8. Integration.<br />

Less commonly used are the following multipoint methods of determining<br />

mean vertical velocity:<br />

9. Five-point.<br />

10. Six-point.<br />

VERTICAL-VELOCITY CURVE METHOD<br />

In the vertical-velocity curve method a series of velocity observations<br />

at points well distributed between the water surface and the<br />

streambed are made at each of the verticals. If there is considerable<br />

curvature in the lower part of the vertical-velocity curve, it is advisable<br />

to space the observations more closely in that part of the depth.<br />

Normally, the observations are taken at O.l-depth increments between<br />

0.1 and 0.9 ofthe depth. Observations are always taken at 0.2,<br />

0.6, and 0.8 of the depth so that the results obtained by the verticalvelocity<br />

curve method may be compared with those obtained by the<br />

more commonly used methods of velocity observation, Observations<br />

are made at least 0.5 ft (O.15m) below the water surface and above the<br />

streambed when the Price AA meter or the vane meter is used and<br />

are made at least 0.3 ft (0.09 m) from those boundaries when the Price<br />

pygmy meter is used; those meters underregister velocity when<br />

placed closer to the water surface or streambed.<br />

The vertical-velocity curve for each vertical is based on observed<br />

velocities plotted against deptb (fig. 88). In order that verticalvelocity<br />

curves at different verticals may be readily compared, it is<br />

customary to plot depths as proportional parts of the total depth. The<br />

mean velocity in the vertical is obtained by measuring the area between<br />

the curve and the ordinate axis with a planimeter, or by other<br />

means, and dividing tbe area by the length of tbe ordinate axis.<br />

The vertical-velocity curve method is valuable in determining coefficients<br />

for application to the results obtained by other metbods but<br />

is not generally adapted to routine discharge measurements because<br />

of tbe extra time required to collect field data and to compute the<br />

mean velocity.<br />

Intensive investigation of vertical-velocity curves by Hulsing,<br />

Smith, and Cobb (1966) resulted in table 2 wbicb shows average<br />

ordinates of the vertlcal-velocity curve.

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