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1 <br />cross section showed an annual scour and fill cycle of about 3 m durin the assa a of the s rin <br />g P g P g <br />flood (Figure 3). Scour occurred on the ascending limb of the hydrograph, and filling occurred <br />during the descending limb and subsequent low flows. As described below, this pattern of scour ' <br />and fill was similar to the pattern that was observed at some cross sections within the detailed <br />study reach, both in terms of depth of scour and timing of scour and fill. <br />For sand-bedded rivers, bedload is typically 10 to 35 percent of the suspended sediment <br />load [Lane and Borland, 1951 ], so that most sediment is transported by suspension. Bed scour in <br />sand-bedded rivers occurs during floods by the entrainment of bed sediment, and the sediment in ' <br />motion moves at a much slower rate than the water flow. Increased sediment concentrations <br />reduce water velocities, further decreasing the rate of transport. Thus, large volumes of sediment <br />maybe in transport, but the net change in sediment storage within a reach may be small [Leopold ' <br />et al., 1964]. It should be noted that, even for rivers transporting large quantities of sediment, the <br />amount of sediment transported is small compared to the amount of sediment stored on the bed, <br />banks, and in the floodplain. ' <br />Long-Term Channel Response <br />The response of rivers to disturbance is of concern to geomorphologists, ecologists, and , <br />engineers. A "disturbance" to a river maybe either natural, such as the passage of a very large <br />flood, or human induced, such as the closure of a dam. Regime theory considers a river to be an <br />equilibrium expression of the long-term average of the hydrology of a basin [Yu and Wolman, ' <br />1987], but on a year-to-year scale natural rivers are highly variable. <br />Yu and Wohnan [ 1987] developed a conceptual model to simulate the dynamic <br /> <br />adjustment of alluvial river width. They modeled channel width as a function of present ' <br />discharge and past high flow events; the most recent events were given greater weight in the <br />model, and the geomorphic importance of past events decreased with time. Yu and Wolman's ' <br />[1987] model simulated channel widening caused by high flow events and the subsequent <br />recovery, or narrowing, during later lower flows. This model shows that the expected channel <br />form of natural rivers varies over time and is not static; increases in channel width occur when ' <br />certain threshold discharges are exceeded. In addition, channel narrowing continues until the <br />peak discharges are sufficient to maintain or increase channel width. <br />Prior to dam closure, the higher magnitude, but highly variable, flood peaks of the Green ' <br />River formed a channel that was wider than that the current river [Andrews, 1986; Lyons et al., <br />1992]. Channel widening and narrowing have both occurred since closure of Flaming Gorge <br /> <br />Dam [Lyons et al., 1992], but the net trend has been narrowing due to lower mean channel- ' <br />formmg flows, a result consistent with the simulation model results of Yu and Wolman [1987]. <br />Numerical Modeling of Flow and Sediment Transport in Natural Channels ' <br />To design flood flows that will improve and enhance habitats, it is necessary to predict <br />bar and bed response to high flows and bed evolution during passage of a flood. The 3- ' <br />dimensional flow of water in rivers is very complex. Empirical models of river flow reduce this <br />complex system to a simpler 1- or 2-dimensional system with empirically derived coefficients. <br />An often employed example of this type of model is the HEC-2 model developed by the US , <br />Army Corps of Engineers [HEC, 1982]. Cross-sectional data and a channel roughness <br />coefficient are used in the HEC-2 model to calculate water surface profiles for river reaches. <br />This model assumes steady, uniform flow and predicts water surface elevations. However, this , <br />A-8 ' <br />