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Last modified
1/26/2010 3:18:29 PM
Creation date
10/12/2006 5:06:13 AM
Metadata
Fields
Template:
Water Supply Protection
File Number
8220.101.17
Description
Glen Canyon Dam/Lake Powell
State
AZ
Basin
Colorado Mainstem
Date
4/1/1995
Title
Measured and Predicted Velocity and Longitudinal Dispersion at Steady and Unsteady Flow / Colorado River / Glen Canyon Dam to Lake Mead
Water Supply Pro - Doc Type
Report/Study
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<br />1.2 <br /> <br />'" <br />'" <br />W <br />...J <br />Z <br />~ o.s <br />z <br />w <br />::I: <br />o 0.4 <br /> <br />... <br /> <br />o 0 <br /> <br /><Ii <br />'" <br />w <br />Z <br />:;= <br />W <br />'" <br />'" <br />o <br />:J <br />g -0.4 <br />o <br />W <br />> <br />o <br /> <br />o <br /> <br />... <br /> <br />... <br /> <br />-o.s <br />o <br /> <br />Graf <br /> <br />... <br /> <br />o <br /> <br />o <br /> <br />o <br /> <br />o <br /> <br />... Unsteady flow, May S-11. 1991 <br />o Steady flow. May 20-25, 1991 <br /> <br />20 <br /> <br />40 60 80 <br />TIME TO CENTROID. IN HOURS <br /> <br />100 <br /> <br />120 <br /> <br />Figure 9. Relation of Dye. Cloud Skewness to Traveltime or the Dye.Cloud Centroid. Grand Canyon Reach. <br /> <br />PREDICTED VELOCITY AND DISPERSION FOR <br />POTENTIAL DAM-RELEASE PATTERNS <br /> <br />Model Calibration <br /> <br />A one-dimensional unsteady-flow routing model <br />(DAFLOW) developed by Jobson (1989) was calibrat- <br />ed with stage and discharge data from two research <br />flow periods, February 1-7, 1991, and May 6-11, 1991, <br />to provide flow information needed for solute- <br />transport modeling. The model uses the diffusion <br />wave form of the momentum equation, which neglects <br />acceleration terms. The model has been found to give <br />good results for streams with relatively high slopes in <br />which severe backwater conditions and flow reversals <br />do not occur (Jobson, 1989). Discharge data from the <br />five streamflow-gaging stations at, and downstream <br />from, Lees Ferry (Figure 1) and stage data from tem- <br />porary stage recorders at river miles 35.9, 76.5, 115.0, <br />190.1, 214.8, and 248.5 were used to calibrate the <br />model. The calibrated model provides discharge esti- <br />mates at sampling sites for use in a solute-transport <br />model. <br />Dye-transport data from the steady-flow measure- <br />ment were used to calibrate a one-dimensional solute- <br />transport model (BLTM) developed by Jobson and <br />Schoellhamer (1987). The model, which solves the <br />one-dimensional convection-dispersion equation in <br />a Lagrangian reference frame, has been found to <br />estimate realistic values of longitudinal-dispersion <br />coefficients for a wide range of situations (Jobson, <br />1987). Estimates oflengths required for mixing in the <br />cross-stream direction made using the relations of <br /> <br />WATER RESOURCES BULLETIN <br /> <br />Yotsukura and Cobb (1972) are small compared with <br />the distance from the injection site to the first sam- <br />pling site downstream and from the mouth of the Lit- <br />tle Colorado River - the only major tributary to enter <br />the study reach - to the next sampling site down- <br />stream. For this reason, and because the empirical <br />analysis showed a one-dimensional model to fit the <br />data reasonably well, a one-dimensional mixing model <br />was assumed to be appropriate for this application. <br />Results of calibration show that the one-dimensional <br />model gives reasonable results for this application. <br />The calibration procedure (Jobson and Schoellhamer, <br />1987) yielded computed time-concentration curves <br />that fit the observed data for this study very well - <br />mean error (computed minus observed concentration) <br />ranged from -{).0062 to 0.073 J.1g/l for subreaches 3-8, <br />downstream from Nautiloid Canyon. Root mean <br />squared error was 0.12-0.14 J.1g/l for those subreaches. <br />The reach from Lees Ferry to Nautiloid Canyon <br />includes the initial mixing length, in which mixing <br />takes place in three dimensions, and mean and root <br />mean squared errors were larger for that reach - 0.13 <br />and 0.27 J.1g/l, respectively. <br />Longitudinal dispersion coefficients were computed <br />from the measured time-concentration curves by the <br />method of moments (Yotsukura et aI., 1970) and from <br />model results (Table 4). Dispersion coefficients com- <br />puted by the method of moments commonly differ <br />substantially from those computed by numerical rout- <br />ing because the method of moments is very sensitive <br />to the tails of the time-concentration curves, which <br />are commonly not well defined by sampling. Accord- <br />ing to Jobson (1987), dispersion coefficients computed <br />from model results represent the physical processes <br /> <br />, <br />, <br /> <br />276 <br />
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