My WebLink
|
Help
|
About
|
Sign Out
Home
Browse
Search
WSP07730
CWCB
>
Water Supply Protection
>
Backfile
>
7001-8000
>
WSP07730
Metadata
Thumbnails
Annotations
Entry Properties
Last modified
1/26/2010 2:28:42 PM
Creation date
10/12/2006 2:35:20 AM
Metadata
Fields
Template:
Water Supply Protection
File Number
8062
Description
Federal Reserved Water Rights
State
CO
Basin
Statewide
Date
1/1/2000
Author
USGS
Title
Analysis of the Magnitude and Frequency of Floods in Colorado - USGS - Water Resources Investigations Report 99-4190
Water Supply Pro - Doc Type
Report/Study
There are no annotations on this page.
Document management portal powered by Laserfiche WebLink 9 © 1998-2015
Laserfiche.
All rights reserved.
/
38
PDF
Print
Pages to print
Enter page numbers and/or page ranges separated by commas. For example, 1,3,5-12.
After downloading, print the document using a PDF reader (e.g. Adobe Reader).
Show annotations
View images
View plain text
<br />ODJ237 <br /> <br />Peak discharges for selected recurrence intervals <br />were detennined for each gaging station from a fiood- <br />frequency curve based on a Log-Pearson Type III <br />probability distribution as recommended by the <br />Interagency Advisory Committee on Water Data <br />(lACWD) (1982), These peak discharges are listed in <br />table 3 (in the "Supplement~1 Data" section at the back <br />of the ieport). TllI"t:t: parameters required for fitting a <br />Log-Pearson Type III probability distribution to a <br />series of annual peak discharges are the mean, stan- <br />dard deviation, and skew coefficient of the logarithms <br />of the peak discharges. The skew of a frequency distri- <br />bution has a large effect on the resulting shape of the <br />distribution. The skew coefficient of the station record <br />is sensitive to extreme events, making it difficult to <br />obtain an estimate of an accurate skew coefficient <br />from a small sample. The accuracy of the estimated <br />skew coefficient can be improved by weighting the <br />gaging-station skew with a generalized skew coeffi- <br />cient estimated by pooling infonnation from nearby <br />sites. Generalized skew coefficients of logarithms <br />of annual maximum streamfiow from a generalized <br />skew map developed by the IACWD (1982) (fig. 2) <br />were weighted with gaging-station skew to determine <br />a weighted skew coefficient, Using the assumption <br />that the generalized skew coefficient is unbiased <br />and independent of the gaging-station skew, the <br />mean square error of the weighted estimate is mini- <br />mized by weighting the gaging-station and the <br />generalized skew coefficients in inverse proportion <br />to their individual mean square errors (Tasker, <br />1978). <br />Historical adjustments to the recorded gaging- <br />station data were used where applicable, and low <br />outliers were deleted using the low-outlier test <br />recommended by the IACWD (1982). Low outliers <br />are small peak discharges (less than a given base) that <br />depart from the low end of a fitted flood-frequency <br />curve. Low outliers can have an adverse effect on <br />computed flood-frequency curves for gaged sites by <br />causing a large negative skew coefficient that can <br />distort the upper end of the fiood-frequency curve, <br />Flood-frequency curves for gaging statiolls within <br />about 50 miles of the Colorado State line that were <br />developed by other investigators ill neighboring States <br />may differ from the flood-frequency curves developed <br />for this analysis because of the use of a different skew- <br />coefficient map or the deletion of different low <br />outliers. <br /> <br />4 Analysis of the Magnitude and Frequency at Floods in Colorado <br /> <br />A flood-frequency curve (fig. 3) graphically <br />depicts the relation of annual peak discharge to annual <br />exceedance probability as determined from the Log- <br />Pearson probability distribution. Annual exceedance <br />probability is the probability, in percent, that a given <br />fiood magnitude would be exceeded in any 1 year, <br />A recurrence interval is the reciprocal of the annual <br />exceedance probability multiplied by 100 and is <br />the average time interval, in years, between exceed- <br />ances of a given fiood. For example, a fiood having <br />a I-percent exceedance probability has a recurrence <br />interval of 100 years. Because recurrence intervals <br />are long-tenn averages, fiood magnitudes greater <br />than those of a specific recurrence interval may have <br />occurred more or less frequently than indicated by <br />the recurrence interval. For example. to-year floods <br />may occur in successive years at some sites and may <br />not occur for more than 10 years at other sites. In <br />this report, the term "recurrence interval" is used to <br />describe the exceedance probability of a fiood magni- <br />tude. Flood-frequency curves were developed for <br />328 gaging stations on unregulated streams having a <br />minimum of 10 years of record. The fiood magnitudes <br />that were determined from the fiood-frequency curves <br />for each gaging station are listed in table 3 (in the <br />"Supplemental Data" section at the back of the report). <br />Included are data for recurrence intervals of 2, 5, to, <br />25, 50. 100, 200. and 500 years. <br /> <br />., <br />c.-I <br />~:'-I <br />e~ <br />el <br />, <br />el <br />e' <br />e <br />e. <br />e <br />e <br />e <br />el <br />el <br />e' <br />e! <br />e' <br />e <br />e, <br />e <br />e <br />e <br />e <br />e <br />e <br />e <br />e <br />e I <br />e <br />e <br />e <br />e <br />e <br />e <br />e <br />e <br />e <br />e <br />e- <br />e- <br />~ <br />e <br />e <br />~"\ <br /> <br />Regional Flood-Frequency Analysis <br /> <br />The regional regression equations discussed in <br />this report relate flood magnitude, the dependent vari- <br />able, to easily measured drainage-basin and climatic <br />characteristics, the independent variable. The study <br />area was divided into five distinct hydrologic regions; <br />each region representing an area of similar basin phys- <br />iographic and climatic characteristics. The hydrologic <br />regional boundaries were defined by McCain and <br />Jarrett (1976) and Kircher and others (1985). These <br />boundaries were detennined by plotting the regression <br />residuals (the difference between the discharge <br />predicted from the regression equation and the <br />discharge determined from the station flood-frequency <br />curve) on a map and drawing boundaries around phys- <br />iographic regions in which the regression residuals <br />were similar. Examination of regression residuals for <br />the cUrrent study did not indicate any need to change <br />the previously defined regional boundaries. <br />
The URL can be used to link to this page
Your browser does not support the video tag.