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<br /> ,- <br />" , <br /> TABLE S. Summary of Effect of One-Factor, Two-factor, and Three-Factor Variation on PMF - - <br /> Numbers of " HMR52 opti, Percent <br /> factors varied mum storm.area Volume of change in <br /> from baSe Storm-center Storm T empora\ rainfaU Isohyetal pattern size rain1all PMF PMF trom <br />point location orientation distribution axes ratio (SQ mil (in,) (cts) base point <br />(1) (2) (3) (4) , (5) (6) (7) (8) \...- (9) <br /> (a) Results [or Seneca Oeek. <br /> o (base point) (0,0) ~ by (29,1. 181' ~ by 234' center-Peaked 2.5 to 1 100 26,63 114.227,69 0 <br /> 5,7) <br />I (0. - 3,83) $ by 181' ~ by 227' center-peaked 2,5 to 1 175 25.41 108.520,89 -4,99 <br /> (27,56.4,0) . <br />2 (0. - 3,83) ~ by 181' ~ by 227', ea"rIy-peaked 2,5 to 1 175 25.41 97.662.58 -14,50 <br /> . (27,56,4,0) <br />3 (0. - 3,83) ~ by 270' ~ by 317' early-peake~ 2.5 to 1 450 21.88 87,354,51 -23.53 <br /> , (27,56.4,0) <br /> (b) Results for Hypothetical Drainage Basin <br /> o (base point) (0,0) 1810 center-peaked 2.5 to 1 50 23,19 136.085 to 0 <br /> 173.742 <br />I (0. - 3,83) 181" center-peaked. 2.5 to 1 100 21.61 124,885 to -8,23 <br /> 159.953 <br />2 (0,,-3.83) 181" . . cady-peaked 2.5 to 1 100 21.61 111,310 to -19.25 <br /> . 138.111 <br />3 (0.--:3,83) ,270' I ' early-peaked 2.5 to 1 300 17,36 88.162 to -36,01 <br /> , ' 110,291 <br /> <br />Note: To convert sq rrii to km2. multiply by 2.59; to convert inches to mm, mulitply'by 25.4; and to convert efs to m3/s, multiply by 0.02832. <br />,.. ~. <br /> <br />in PMF, from the base point PMF, was conducted betwee~ <br />the hypothetical drainage basin and Seneca Creek, The per- <br />cent change from the base, pointPMF resfllts from a one-, <br />twO:", and. three-factor variation. Selection ,pf, the;, ,meteoro.,. <br />logical fact()rs to vary is discussed in Shalaby (1986), Table <br />5, part a. 'gives the values for th~"optimum storm,-area ~ize" <br />'the volume of rainfall, and the PMF resulting from a one- <br />factor. two~factor. and three-factor variation foi' Seneca Creek. <br />Table 5, part b, gives the corresponding values for the hy- <br />Pothetical 60 sq mi (155.5 km') drainage basin assumed in <br />this research. A subjective comparison of the res~lt~',indic;ates <br />Ihat the percent changes from 'the base point PMF, for the <br />two drainage basins, for a one-factor, two.:.factor. and, three- <br />factl?r variation are. not very different.. , Therefore, th,e, ad- <br />justment factorS for anyone-factor, two-factor, or three-fac-, <br />tor variation may be assumed valid for drainage basins similar <br />to the ones studied herein, Furthermore, a comparison of the <br />values between parts a and b of Table 5 reveals that the <br />smaller the drainage area [i.e" the 60 sq mi (155.5 km') <br />hypothelical drainage basin as compared to the 129 sq mi <br />(334.4 km') Seneca Creek drainage basin], the more sensitive <br />Ihe PMF is to the coniributing factors. But, however, it would <br />be useful to conduct a more extensive verification of the ad- <br />justment factors using both smaller and larger drainage ba- <br />sins. <br /> <br />CONCLUSIONS <br /> <br />The major goal of this research is to ,obtain an accurate <br />estimate of the PMF for high hazard hydrologic design prob- <br />lems. A set of guidelines was developed, herein to assesS the <br />effects of each factor on the PMF. Use of the guidelines <br />provides greater assurance that the optimum PMF will be <br />found and reduce the effort to find the optimum PMF, which <br />is required for design_ <br />The sensitivity analysis conducted yielded important in-.- <br />fonnation concerning the interactions between the factors <br />that are needed to estimate a PMF. A significant interaction <br />exists between the temporal rainfall distribution and both the <br />storm-center location and the land-cover distribution. When <br />variables have strong interdependence, it is }nadequate to try <br />to estimate the design variable by varying each variable sep- <br /> <br />arate1y, Awareness:of'the engineer of the importance of the <br />interaction effects will provide greater assurance that the op- <br />timum PMF will be found. <br />Each of the factors contributing to the PMF may be as- <br />sess"ed in teriiis of its contribution'to the volume, spatial dis- <br />tribulion, and iemporal distribution of both the rainfall and <br />the runoff and, thus, the resulting PMF, Understanding the <br />na'tunb of the contribution of each factor in' estimating the <br />PMF allows the designer to identify which factors must be <br />carefully chosen, Relatively high accuracy in the values of <br />insensitive inputs is not important to the overall accuracy of <br />the computed PMF,: " <br />, Jbe guidelines presented in this research allow the design <br />enginee:r aud(or policymaker to obtain either a planning es- <br />timale or a design estimate of the PMF, A planning estimate <br />of the PMF is obtained by using a single HMR521HEC. I <br />computer run and the adjustment factors based on the re- <br />search results just presenled. When a design estimate of the <br />PMF'is required, the designer must conduct a site-specific <br />sensiIivity analysis, which can be guided by the research re- <br />sults, presented herein. Obtaining a design value of the PMF <br />would be guided by the infonnalion concerning the interac" <br />tion between factors and the effects of each faClor on the <br />PMF, in Qrder to identify those variables whose values must <br />be varied and/or carefully selected in the PMF estimating <br />procedure. <br />A preliminary verification of the adjustment factors was <br />conducted ,using Seneca Creek as a case study. A comparison <br />of the resulIs between the hypothetical drainage basin of this <br />research" and Seneca Creek for a one-. two-, and three-factor <br />var~ation was conducted. A subjective comparison of the per- <br />cent change in PMF from Ihe base poinl PMF between the <br />hypothetical drainage basin and Seneca Creek, revealed Ihat <br />the adjustment factors may be assumed val\d for recommen- <br />dation for drainage basins similar to the ones used in this <br />study. However, further study is needed for a validation in <br />recommending the adjustment factors on a more general ba. <br />sis. <br /> <br />APPENDIX. REFERENCES <br />CH2M Hin. (1983), "Seneca phase-II watershed study," Rep_ prepared <br />for Maryland Nat, Capital Park and PIng. Commission, Md_ <br /> <br />3361 JOURNAL OF IRRIGATION AND DRAINAGE ENGINEERING 1 SEPTEM8ERIOCTOBER 1995 <br />