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the flow at the study site is confined with the baseflow channel; locally, this produces relatively <br />high mean velocities and high values of shear stress. The two points that lie far above the curve <br />in Figure 25 correspond to the riffle located in the span between cross sections 5, 6 and 7. At a <br />discharge of 125 m3/s, the flow through these sections is only about 1 m deep; however, because <br />the velocity is very high (up to 2.5 m/s), the energy slope through these sections is also relatively <br />high, i.e. roughly 50% higher than the reach average. With a slight increase in discharge at these <br />sections, flow begins to overtop the bar surface, causing an abrupt increase in width and <br />roughness, and a corresponding drop in velocity and shear stress. At a discharge of 175 m3/s the <br />flow through these sections still has an average depth of only about 1 m; however the area of the <br />channel bed that is inundated at this flow is considerably higher, thus the velocity and friction <br />slope decrease and rapidly converge on the reach-average values. <br />The smooth curve running through the data in Figure 25 defines a reach-average relation <br />for the boundary shear stress as a function of discharge, <br />ti=2.93Q1.40 (rz=0.51) <br />where r is in N/m2 and Q is in m3/s. The exponent in this equation (0.40) is somewhat lower than <br />values derived from field studies in other reaches of the Colorado River, but not anomalous in a <br />hydraulic or geomorphic sense (Pitlick et al., 1999; Pitlick and Cress, 2000). This equation can <br />be used with information on grain size to assess the validity of previous estimates of the <br />threshold for initial motion, based on (1), the relation for dimensionless shear stress, r*. Recall <br />that the relation for r* represents a force balance between the fluid stress, z, acting on the bed <br />versus the resistance provided by the unit weight of the grains, which scales with their diameter, <br />D. The stress given in the above equation represents the total fluid force averaged over the entire <br />channel reach; thus a reach-average estimate of r* can be obtained by balancing this force <br />51