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<br />, <br /> <br />172 <br /> <br />WATERSHED MANAGEMENT <br /> <br />ESTIMATING EROSION <br /> <br />173 <br /> <br />TABLE 5.--MEASURED AND PREDICTED ANNUAL SEDIMENT YIELD (AC-FT/M12) FOR <br />SELECT SEMIARID RANGELAMl WATERSHEDS . <br /> <br />TABLE 6.--1lEGRESSION OF ACTUAL VERSUS PREDICTED SEDIMENT YIELDS: <br />PREDICTED = a(actual)+b <br /> <br />Tank Measured Predicted .yield <br />number yield PSIAC Dendy/Bolton Fl axma n Renard <br />1 0.49 .0.29 <br />201 B 0.83 -0.180 0.68 <br />G 0.13 0.19 <br />207 0.11 0.18 0.73 0.049 0.61 <br />208 0.13 0.16 0.75 0.313 0.62 <br />212 0.11 0.30 0.62 0.142 0.53 <br />213 0.09 0.18 0.69 0.375 0.58 <br />214 0.37 0.38 0.70 0.154 0.59 <br />215 0.70 0.42 0.85 0.249 . 0.69 <br />216 0.51 0.28 0.76 0.341 0..63 <br />223 0.30 0.29 0.83 0.085 0.68 <br />1 The B and G refer to brush and grass cover associated with the 1971 <br />treatment of -th~ watershed. <br /> <br />----- <br />METHOD N a b r2 <br />PSIAC 10 .326 .172 0.63 <br />Dendy-Bo lton 9 .226 .685 0.39 <br />Fl axman 9 .077 .147 0.01 <br />Renard 9 .158 .577 0.39 <br /> <br />REPRESENTATIVENESS OF SHORT RECORDS <br /> <br />The Flaxman method also agreed fairly well with the measured data <br />because it was developed using data from a wide range of watershed con~ <br />ditions in the western United States including three watersheds in Ari- <br />zona. In contrast with two of the other methods, it does rot have a <br />term reflecting drainage ar.ea. Historically, most sediment yield esti- <br />mating equations include either runoff o~ watershed area_ or both. <br />The Dendy-Bolton method overestimated sediment yield in all cases. <br />PrediCtion might have been IOOre accurate if actual runoff data had been <br />available to use in equation L Because the method involves only two <br />parameters, it would oot be expected to explain as rrtJch of the observ~d <br />variance as other methods. <br />The Renard method also overestimated the sediment yield in all but <br />one case. Predictions might improve if the techntque was used to simu- <br />late the yield usi ng channel characteristics and observed runoff for <br />each individual watershed rather than the average conditions with which <br />the IOOdel was calibrated. For example some of the ponds had grass <br />swails; in other locations, the channels 'were roore rectangular and con- <br />tained large amounts of sand, which more nearly duplicated the comfi- <br />tions of the large watersheds. Thus sediment accumulation in tanks with <br />sand channe.ls (208, 214, 215, 216., .and 223) would be expected to be <br />closer to the predicted, as observed on all but tank 208. <br />A linear regression was computed between the measured and predict- <br />ed sediment yields for each of the methods tested. The results are sum- <br />marized in Table 6. It is 'not -surprising that the r2 values are as low <br />as they are partly because of the relatively narrow range of sediment <br />yield values for the data sets. At the same time, the very low value <br />for the Flaxman method is surpriSing. This test indicated that the <br />PSIAC method is statistically the best method to use. <br /> <br />When relatively short records are used in developing and -testing <br />predl ct i on schemes such as the sedi ment yi e 1 d method tested herei n, one <br />immediately wonders whether the sample includes all extremes- of the cli- <br />mate and if the-mean value indicates a long term mean. In the southwest- <br />ern United States the coefficient of variation of annual precipitation <br />is maximum for ~ny of the locations considered by Hershfield (6). <br />Knisel et aT. (7) investigated methods to evaluate the length of record <br />necessary for water resource data collection. One of the methods inves- <br />tigated involved a cumulative surplus/deficit analysiS of the annual <br />precipitation. The surplus/deficit analysis depicts trends ~hat may <br />otherwise be obscure and is obtained by cumulating departures from a <br />long term mean. <br />Figl!re 2 illustrates the long-tenn a,~nual rainfall amounts. and cum- <br />ulative surplus/deficit from the 13.66-1n. mean for the ralngage at <br />Tontlstone within the Walnut Gulch Experimental Watershed. In only one <br />year was ~ainfall above the long term mean for the period c~nsidered for <br />most of the watersheds used in the evaluation. The negatlve slope..to <br />the surplus/deficit graph for the periOd since 1957 illustrates the gen- <br />eral dry trend during the study period, which since 1957. has been about <br />8% below normal. Thus. the vegetation cover would be poor and n.lfloff <br />mi9ht be less than the long term mean. <br />The importance of an unusual storm in affecting long. tenn trends <br />has been well documented. Thus it is entirely poSSible that some of the <br />observed yields are low because of low precipitation/runoff. Stock <br />tanks 214, 215, and 216, on the other hand, have had some large storms <br />during their short recordS, which may partly explain why the obs~rved <br />yields for these ponds are larger and somewhat closer to the predlcted <br />values. <br /> <br />CONCLUSIONS <br /> <br />2912 <br /> <br />1. Predicting sediment yields in the western United States is dif- <br />ficult. Relatively large differences in the characteristics of the con- <br />tributing watershed area over very short distance add to the prOblem. <br />2. Of the four methods investi9ated, the PSIAC method seems to <br />provide the best results. Experienced people IIllst select values of the <br />nine parameters, which can then prOduce results consistent with observa- <br />tions. The PSIAC method is the only one tested which has factors which <br />relate to management. Thus, it affords the opportunity to evaluate <br /> <br />, <br />