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1/25/2010 6:49:39 PM
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Title
Ephemeral Streams Hydraulic Factors and Their Relation to the Drainage Net
Date
1/1/1956
Prepared For
State of Colorado
Prepared By
USGS
Floodplain - Doc Type
Educational/Technical/Reference Information
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<br /> <br />EPHEMERAL STREAMS <br /> <br />Horton (1945, p, 291) which, in his words, "supple- <br />ment Playfair's law and make it more definite and <br />more quantitative. They also show that the nice <br />adjustment goes far beyond the matter of declivities." <br />The equations listed above merely state the condition <br />of proportionality; for them to he definitive the con- <br />stants involved must be determined, In addition to the <br />values of certain exponents already discussed, data <br />collected during this investigation established the rela- <br />tions among order, slope, and width, as will now be <br />described. <br />Although channel depth, velocity, and discharge at <br />a particular cross section ean be measured only when <br />the stream is flowing, the important hydraulic var- <br />iables, channel "idth and channel slope, can be esti- <br />mated even in a dry stream bed. During the many <br />days when no thunderstorms were occurring in the <br />area studied, our field work included measurement of <br />width and slope in the dry channels, The proccdure <br />used will be described briefly. <br />The width was defined as width near bankfull stage. <br />In Eastern United States where the development of <br />the river flood plain is the rule rather than the excep- <br />tion, the bankfull width is relatively easy to define and <br />measure. It is the width which the water surface <br />would reach when at a stage equal to the level of the <br />flood plain: In dry arroyos where flood plains are the <br />exception and alluvial terraces exceedingly common, <br />it is difficult to point specifically at an elevation which <br />might be called bankfull. Nevertheless, field inspec- <br />tion allows fairly consistent estimates of width cor- <br />responding to an effective or dominant discharge, even <br />by different observers, The positions on the stream <br />banks representing the two ends of the cross section <br />were chosen independently by each of us, and the <br />recorded widths represent a compromise het\veen our <br />individual judgments, <br />Channel slope is somewhat easier to determine, <br />Although there are local dry pools or deeps resulting <br />from both definite patterns of flow and random channel <br />il-regularities, a smooth profile of channel bed drawn <br />through several points in a reach provides an estimate <br />of channel slope which is reproducible by successive <br />measurements. Our procedure was to place the plane- <br />table in the center of the dry stream bed and take a <br />series of sights both upstream and down as far as the <br />stadia rod could be read with a leveled instrument. <br />In Inost instances this gave a measurement of slope <br />through a reach of about 600 feet. <br />'Width and slope were measured at more than 100 <br />channel cross sections. Because of the widespread <br />geographic distribution of measured cross sections and <br />because of the lack of adequate maps, we have not <br /> <br />21 <br /> <br />determined the order of the streams on which many of <br />these are located. The graphs of figures 17 and 19 <br /> <br />.50 <br /> <br /> <br />" 10 <br />0 <br />~ <br />~ <br />~ ,os <br />~ <br />" <br />~ <br /> <br /> <br />........ <br /> <br />044 <br />0" <br /> <br />. <br />'" <br />~ <br />g <br />~ <br />d .01 <br />z <br />z <br />< <br />" <br />0.005 <br /> <br />26 <br />o <br /> <br />-- <br /> <br />01' <br />0, <br /> <br />001 <br />I <br /> <br /> <br />13 <br /> <br />FIGURE l1,-Relation of channel slope to stream order, shOWing the individual <br />measurements and the mean relation (solid line) derived from other parameters. <br />~umber beside point is serial1dentitlcation keyed to data in appendix. <br /> <br />were plotted from data on cross sections of streams of <br />known order. As cxpected, order is related to width <br />and slope by equations of the type, <br /> <br />O=k log wand O=k log s <br /> <br />The relation between width and slope can be determined <br />by equating the relations above or by direct plotting <br />of the data as in figure 18. To represent the relation <br />in larger streams, a straight line on logarithmic paper <br />has been drawn through the numbered points (fig. 18). <br />The equation of this line is <br /> <br />8=O,12w-O.5 <br /> <br />This means that for the area studied, channel slope <br />decreases downstream approximately as the reciprocal <br />of the square root of channel width. This expresses an <br />interrelation and does not imply a direct dependence be- <br />tween these two parameters. <br />Establishing the relations among width, slope, and <br />order merely requires collecting and plotting the appro- <br />priate data. It should be possible to combine those <br />factors which are most easily and definitively measured, <br />and t,hereby arrive at approximations of other factors <br />which are more difficult to measure. Such a scheme <br />would expand the usefulness of the techniques now <br />available, An example to illustrate this possibility will <br />now be cited. <br />
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