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Table 2.--Particle size statistics for sediment in the <br />Deerlodge Park study reach <br />Silt- and clay- si-ze content <br />Median grain size (percent, by weight, finer <br />(dso in millimeters) than 0.062 millimeter) <br />Type of Sample Standard <br />sediment size Mean deviation <br />Standard <br />Mean deviation <br />Bed material---- 34 0.61 0.17 O.I 0.1 <br />Bedload--------- 32 .57 .12 .1 .1 <br />Suspended <br />sediment------ 34 ---- ---- 60.0 23.7 <br />in the sand-size range. Virtually all silt- and clay-size material in the <br />Yampa River at Deerlodge Park was transported in suspension. Silt- and clay- <br />size material in bed-material samples averaged less than 1 percent by weight <br />(table 2). <br />The Yampa River at Deerlodge Park had a mobile bed for the duration of <br />this study; movement of bed material- was observed over the entire range of <br />discharges measured in 1982 and 1983. Material comprising the channel bed at <br />Deerlodge Park was in the sand-size range and relatively uniform in size. <br />Bedforms could not be observed due to turbidity and the depth of water. No <br />coarse grain lag deposits were detected at the section where discharge and <br />sediment measurements were made, and it appeared that all sizes of bed- <br />material particles in the channel could be transported by the prevailing flow <br />regime. The Shield's dimensionless shear stress relation (Shields, 1936) may <br />be used to estimate the particle size of bed material at the threshold of <br />movement for a given shear stress; therefore, the competence (maximum particle <br />size transportable) of the Yampa River at Deerlodge Park may be estimated for <br />various discharges. By definition: <br />do = <br />where: <br />c of movement, <br />D =mean channel depth in ft, <br />S =channel slope, <br />DS <br />(Ys/Y - 1) tic <br />(304.8 mm/ft} <br />d =particle size of bed material in mm at threshold <br />Ys/Y = ratio of specific weights of sediment and water = 2.65, and <br />z*c =dimensionless critical shear stress. <br />14 <br />