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<br />r <br /> <br /> <br />Andrews and Nelson <br /> <br />473 <br /> <br />MODEL INPUTS: <br />INITIAL CHANNEL PLANFORM <br />INITIAL CHANNEL TOPOGRAPHY <br />SEDIMENT SIZE <br />DISCHARGE OR ST AGEl <br />JISCHARGE AS A FUNCTION <br />OF TIME <br /> <br />flUID <br />DYNAMICAL <br />MODEL <br /> <br /> <br />ENGELUND.HANSEN <br />TOTAL LOAD <br />EauA TION <br /> <br />CAlCULATE <br /> <br />V.~, H- <br /> <br />NO <br /> <br />CHOOSE A I SUCH <br />THAT b.h<<h AND <br />CHANGE IN PLANFORM IS <br />SMALL. CALCULATE <br />NEW GEOMETRY. <br /> <br /> <br />III <br /> <br />Fig. 3. Iterative computation scheme. <br /> <br />in the Engelund-Hansen total load equation in order to obtain vector (Le., <br />downstream and cross-stream) sediment fluxes over the bed. The divergence of <br />these fluxes yields the rates o( erosion and deposition on the bed. If the stage and <br />discharge are constant, the erosion and deposition on the bed are the only. temporal <br />changes. In this case, a time step is chosen such that the change in bed elevation is. <br />a small fraction of the flow depth at each point. This specified time step in <br />conjunction with the calculated erosion and deposition rates gives the predicted <br />channel topography after one time step has elapsed. The new topography is then <br />input to the flow model, and the entire procedure is repeated in an iterative manner. <br />If the stage and discharge also vary in time, the changes to the bed are <br />calculated from the erosion equation as above, and then the new channel <br />morphology is calculated using the "slicing" technique described above. In this <br />case, the time step chosen is such that both the change in bed elevation and the <br />change in planform due to stage variation are relatively small. <br />