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<br /> <br />. <br /> <br />41 <br /> <br />that is hetter suited to the des i gn engi neer' s needs. Appli cation of such <br /> <br />. <br /> <br />a methodology must he both accurate and efficient. <br /> <br />The design standard presents a sediment transport analysis method which <br /> <br />meets the above criteria. The determination of sediment transport as presented <br /> <br />in this design standard is based on easy to apply power relationships between <br /> <br />sediment transport rate and velocity and depth. <br /> <br />The sediment transport rate in a river can generally be presented by <br /> <br />a simplified equation relating to flow depth and velocity <br /> <br />C2 C3 <br />qs = C 1 y V <br /> <br />(3-1) <br /> <br />where, qs = sediment transport rate in cfs/foot, <br /> <br />Y = flow depth in feet, <br /> <br />V flow velocity in feet per second, <br /> <br />Cl, C2, C3 = constants. <br /> <br />Values of C1, C2, and C3 for sand materials are presented in Table 3-1 <br /> <br />with limitations of hydraulic parameters noted. Values of Cl, C2, and <br /> <br />C3 are also presented in Figure 3-1. The sediment transport rate should be <br /> <br />determined using the Meyer-Peter, Muller equation and the Einstein method as <br /> <br />presented in Section 2.5.3; however, the above simplified equation with the <br /> <br />recommended values for Cl, C2, and C3 will provide the design engineer <br /> <br />with a reasonable first-order estimate of sediment transport as long as it <br /> <br />is used within the specified limits of particle size and flow velocity. The <br /> <br />sediment transport rate should be determined for a variety of flow conditions <br /> <br />and sediment sizes likely to occur in the study reach. <br /> <br />The equilibrium channel slope is defined as the slope at which the <br /> <br />channel's sediment transporting capacity is equal to the incoming sediment <br /> <br />supply. Equilibrium slope should be determined for frequent flood flows, <br />