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Design Flood Estimation for Small Catchments in Southern Africa Using The Visual SCS-SA Software
Jeff Smithers and Roland Schulze School of Bioresources Engineering and Environmental Hydrology University of KwaZulu-Natal Pietermartizburg South Africa Tel:
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Introduction Your name Organisation
Background and expertise in design flood estimation What you would like to learn this morning
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Flood Drought Water in South Africa
We have either too much or too little! Flood Drought
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Regional Scale Floods
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Localised Floods Pietermaritzburg: 25 December 1999
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Floods in Pietermaritzburg: 1987
Floods of 1987 (Pietermaritzburg) RES2234
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FLOOD HYDROGRAPHS FOR A SMALL CATCHMENT
Different Peak Discharges Same Volumes Discharge (m3.s-1) Time (h)
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FLOOD HYDROGRAPHS FOR A SMALL CATCHMENT
Same Peak Discharges Different Volumes Discharge (m3.s-1) Time (h)
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FLOOD HYDROGRAPHS FOR A SMALL CATCHMENT
Different Peak Discharges Different Volumes Discharge (m3.s-1) Time (h)
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FLOOD HYDROGRAPHS FOR A SMALL CATCHMENT
Significance of peak capacities exceeded flood damage (local) Significance of volume fills dams transports sediments, nutrients etc flood damage (regional, inundation) Peak = f (volume) Implication / Conclusion need a model to simulate both stormflow volume and peak discharge need to be able to simulate the entire hydrograph
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Design Flood Estimation
What is a design flood? Magnitude of flood which has acceptable risk associated with the failure of the hydraulic structures Risk = probability of exceedance (Pe) Return Period: T = 1/Pe Not an observed event What are design floods used for? Design of hydraulic structures (e.g. waterways, culverts, bridges, dams etc) How do we estimate design floods in South Africa?
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Methods of Design Flood Determination in South Africa
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Design Rainfall Event Based Models
SCS, Rational, Unit hydrograph Widely used Lump complex, heterogeneous catchment processes into a single process Advantages Simple to apply Generally longer rainfall records at more sites, with better quality, than streamflow Areal extrapolation of rainfall Long flood series generally not available, often contain inconsistencies and are frequently non-homogeneous and non-stationary
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Design Rainfall Event Based Models
Disadvantages Uncertainties in inputs (e.g. storm duration, spatial & temporal distribution of design rainfall, model inputs) Probability of rainfall taken into account, probabilistic nature of other parameters ignored Antecedent soil moisture conditions Assume that the exceedance frequency of the estimated flood = frequency of input rainfall Design Rainfall Event Based Models Widely used Need to estimate design rainfall
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WHY SCS-BASED DESIGN PROCEDURES?
There is frequent need for hydrological information recording planning design of water resources management systems For most small catchments the design hydrograph needs to be modelled / estimated because direct measurements are usually not available SCS techniques were originally developed as a hydrological design tool on agricultural land uses to generate safe limits in hydraulic design to compare effectiveness of different agricultural/conservation systems Reasons equations are simple related to physical properties of catchment (soils, land use, wetness) provides uniform answers uses daily rainfall input
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WHY SCS-BASED DESIGN PROCEDURES?
Has become an accepted / established model on small catchments procedure “used internationally several million times annually” (Hawkins, 1980) recommended institutionally and accepted in court judgements Tested / used widely in USA, Germany, France, mid-East, Australia, Africa Now being used increasingly for other purposes through modification / adaptations, e.g. daily water yield models remote sensing inputs environmental impact studies urban areas semi-arid areas agricultural management systems large catchments South African adaptions Regional differences in antecedent moisture conditions Joint association of rainfall and runoff
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Usage of surface runoff methods in SA (after Ward et al, 1989)
Question Rational Method (%) Time-area (%) SCS Kinematic (%) Other Use of method 90 34 30 10 26 Reason for use Easy to use 85 61 56 7 57 Not familiar with other methods 18 17 9 Method sufficiently accurate 55 50 38 46
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Assessment of Methods Available for Small Catchments in SA (SRK, 1985)
Rational method easy to use but, peak discharge only grossly overestimated peaks under all conditions Time area method (e.g. Illudas model) & Kinematic Method (e.g. Witwat model) neither performed consistently well nor gave improved simulations considering increased model complexity SCS based methods (esp. SA adaptations) performed well enough on a number of land uses and catchment sizes to be recommended for design in South Africa
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Background : Summary There is frequent need for estimates of stormflow volumes (Q) and peak discharges (qp) from small catchments for making economic and safe design of hydraulic structures Stormflow volumes and peak discharges are highly sensitive to a catchment’s “wetness” (i.e. antecedent soil moisture status, ASM) just prior to runoff producing rainfall events The SCS technique has become a standard method for estimating Q and qp from small catchments (<30 km2)
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HISTORY OF SCS METHODS IN SOUTHERN AFRICA
Concepts developed in USA in 1950s Reich proposed its application in SA in 1962 Schulze & Arnold produced manual in 1979 Accepted / recommended by NTC, NPA, consultants Considerable research effort at U of N, Pmb Cousens (1976), Arnold (1980), Schulze (1982), Hope (1983), Schulze (1984), Schmidt & Schulze (1984), Dunsmore, Schulze & Schmidt (1986), Weddepohl (1988), Topping (1993), Chetty (2001)
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HISTORY OF SCS METHODS IN SOUTHERN AFRICA
Water Research Commission / University of Natal contract 1984 – 1987 Update and revise SCS manual, integrating research findings Research into joint association of rainfall and catchment moisture status to provide design runoff for different regions in SA Production of manuals, technology transfer (700 sold) Courses at 12 venues, 230 participants
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HISTORY OF SCS METHODS IN SOUTHERN AFRICA
WRC and consultants requests led to development of PC version in 1992 400 sold; prescribed text; SA & IHE courses Visual SCS-SA (2004) Windows based, GUI Regional scale invariance design rainfall estimation option added SAIAE CPD 2004 SAIAE CPD 2005 Recent developments An internationalised version, based on concepts developed in SA
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The SCS Curve Number Model
SCS is the Soil Conservation Service of the USA Department of Agriculture It works like this… Rainfall occurs Initial abstraction includes all losses to surface depressions, interception and initial infiltration Then some water is infiltrated while some water is runoff
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Source: http://www.fao.org/docrep/U8480E/U8480E3k.jpg
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Runoff Two components SCS Stormflow (surface) Baseflow
Estimates stormflow only Empirical equation with some physical basis
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What factors influence stormflow depth ?
Rainfall Depth Intensity Initial abstraction Interception Surface storage Initial infiltration Antecedent soil water Soil properties Infiltrability Permeability Storage capacity Land cover Type Treatment, practice and condition
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Depressional Storage &
SCS Curve Number Model Initial Abstraction (accumulated losses before runoff commences) Rate, Depth per Unit Time Constant Intensity Rainfall Infiltrated Water Rainfall Excess Runoff Depressional Storage & Interception Constant Runoff Evaporation Time
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STORMFLOW GENERATION WITH THE SCS : CONCEPTS
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SCS Stormflow Volume Water balance Assume that ratio of
actual infiltration (F) to maximum retention (S) is equal to the ratio of runoff (Q) to potential maximum runoff (rainfall – initial abstraction) Solve Equation 1 and 2 to estimate Q
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The SCS Curve Number Model
Rainfall (P) measured or design amount Initial abstraction (Ia) occurs from: Surface depressions Water intercepted by vegetation Evaporation and infiltration Potential maximum retention of soil (S)
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The SCS Curve Number Model
Problem P known S & Ia unknown Ia tends to be quite variable! But after much experimentation: Ia = 0.2 x S in the USA Ia = 0.1 x S in SA So substitute it back into the runoff equation: But what about S ?
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The SCS Curve Number Model
How can we estimate S? where CN is a curve number according to the land use (from 0 to 100) 98 = Parking lot 39 = Grassed area on a very sandy soil CN is an index of hydrological response Use Table 5.1
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Curve Numbers Index of catchment response How were CNs determined?
From measurements for given land cover a soil type Plot of flood vs rainfall for annual maximum floods Overlay of SCS stormflow equation for various values of CN Median CN selected CNs for “Wet” and “Dry” conditions determined and procedures for adjusting CNs for these conditions were developed
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What Role do Soils Play?
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What Role do Soils Play? Soil absorbs
Retains water Releases water Soil therefore a prime regulator of catchment response to rainfall Evaluate soils from agriculturalist mechanical strength viewpoint hydrological response
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RES6511
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RES6517
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RES6519
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RES6521
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RES6523
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Soil Categorisation in the Original USA SCS Model
There are 4 basic hydrological soil groups Group A Low runoff potential, high infiltration rates, sand, loamy sand and sandy loams Group B Moderate infiltration rates, loams, silt loams Group C Low infiltration rates, sandy clays Group D High runoff potential, very low infiltration rates, clay loams, clays, etc…
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Hydrological Classification of Soils in SA
Wide spectrum of properties in South African soils Four-fold grouping too course Intermediate soil classification A/B, B/C, C/D to give 7 groups
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Soil Classification System in SA
Binomial System (Macvicar et al., 1977) Soil form and series Taxonomic System (SCWG, 1991) Soil form, family and textural class
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Hydrological Classification of Soils in SA
Classification procedure: Binomial System Each soil placed in one of seven groups based according to the soils properties Series graded up or down dependent on Texture Leaching Water Table Crusting Classification procedure: Taxonomic System Similar procedure
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Taxonomic System (Table 5.2)
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Binomial System (Table 5.3)
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Sensitivity of Hydrological Response to Soil Properties
For a given catchment: Area = 2 km2 Mean slope = 8% Hydraulic length = 1500 m Rainfall = 50 mm Land use: veld cover : fair, i.e. plant cover % Soil moisture status : initial Clovelly Oatsdale (Cv16) : A/B Stormflow depth : 1.73 mm Peak discharge : > 1 m3.s-1 Glenrosa Robmore (Gs18) : B/C Stormflow depth : 9.22 mm Peak discharge : 4 m3.s-1 Estcourt Estcourt (Es36) : D Stormflow depth : mm Peak discharge : 7 m3.s-1
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Land Cover and Treatment
Land cover also makes a difference Parking lots run off more than golf courses Hydrologic condition makes a difference Good or poor condition
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Urban Stormflow
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Sensitivity of Land Use on Hydrological Response
For a given catchment Area = 2 km2 Rainfall = 100 mm Response time (lag) = 0.5 h Intensity Distribution Type = 3 A/B : Griffin Farmhill, Veld in good hydrological condition CN-II = 51 Stormflow volume = m3 Peak Discharge = 6.7 m3.s-1 A/B : Griffin Farmhill, Veld in poor hydrological condition CN-II = 74 Stormflow volume = m3 Peak discharge = 19.2 m3.s-1 B : Clovelly Clydebank, Veld in good hydrological condition CN-II = 61 Stormflow volume = 57000m3 Peak discharge = 11.4 m3.s-1 B : Clovelly Clydebank, Veld in poor hydrological condition CN-II = 79 Stormflow volume = m3 Peak discharge = 22.8 m3.s-1
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Adjustment of Initial Curve Numbers: Original Procedure
Stormflow is highly sensitive to a catchment's "wetness" (i.e. soil moisture status, SMS) just prior to the rainfall event
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Adjustment of Initial Curve Numbers: Original Procedure
Stormflow is highly sensitive to a catchment's "wetness" (i.e. soil moisture status, SMS) just prior to the rainfall event "Classical" categorisation of SMS This is an oversimplification …. ET considered only in gross terms Drainage ignored Discrete “jumps” in SMS vs CN AMC – 5 days? SMS by water budgeting needed SMS class Accumulated 5-day Antecedent Rainfall Dormant Season Growing Season SMS-I (CN-I) < 12 mm < 36mm SMS-II (CN-II) 12-28 mm 36-53 mm SMS-III (CN-III) >28mm >5 3mm
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Adjustment of Initial Curve Numbers: Hawkins Procedure
ΔS = P – E –Q – D Adjustment of CN-II therefore requires CN-II consideration of soil depth, soil texture, vegetation cover regional climatic conditions
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Adjustment of Curve Numbers to Account for Antecedent Soil Moisture Conditions in SCS-SA
Median Condition Method Joint Association Method
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Method 1: Median Condition Basic Premise
Final CN (CNf)needs to be determined from soil moisture budgeting considerations Compute the soil moisture status expected (statistically) to occur most frequently at a location prior to a design event (50th percentile, median) Use this SMS information in CNf calculations to determine design Q
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Method 1: Median Condition Procedure
For a combination of input of location (one of 712 hydrologically homogeneous zones in SA) CN-II soil depth category (one of 3) soil texture category (one of 3) vegetation category (one of 3) Compute a change in soil moisture storage (ΔS) by the ACRU model from an initial soil moisture storage for a 30-day antecedent period for the 5 highest rainfall events of a year for each year on record The median condition of ΔS is computed
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Method 1: Median Condition Computations
Use median ΔS to compute a final Curve Number, CNf Use CNf to compute find potential maximum retention, Sf Use Sf with design rainfall to compute final design stormflow
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Method 2: Joint Association Method Basic Premise
Assumption that T-year return period rainfall produces T-year return period stormflow is invalid 2nd, 3rd, 4th or 5th ranked daily rainfall may produce highest annual Q, depending on antecedent SMS Conclusion : "Assumption inherent in current flood design methods of simulating the T-year return period flood from the T-year return period rainfall does not provide the engineer with a sound basis for analysis in small catchments" (Dunsmore, Schulze, Schmidt, 1986) Compute the highest daily Q per year, with a model, and use the series of simulated Q to determine design Q
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Method 2: Joint Association Method Procedures & Computations
For a combination of input of location (one of 712 homogeneous zones in SA) CN-II soil depth category (one of 3) soil texture category (one of 3) vegetation category (one of 3) Compute a change in soil moisture storage (ΔS) by the ACRU model from an initial soil moisture storage for a 30-day antecedent period for the 5 highest rainfall events of a year for each year on record
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Method 2: Joint Association Method Procedures & Computations
For CN-II’s of 50, 60, 70, 80 and 90 Use ΔS to compute CNf for each of 27 land use/soil combinations Calculate Qf for all combinations Frequency analysis of Qf 50, 80, 90 and 95 perentiles 2, 5, 10 and 20 year return periods
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Estimation of Daily Design Rainfall in South Africa
Option 1 Search database containing Adamson’s (1981) TR102 report which accesses a rainfall station information base for southern Africa 5 closest stations reported Use select most appropriate station
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Estimation of Daily Design Rainfall in South Africa
Option 2 Design rainfalls up to 20 year return periods computed for the representative station chosen for each of 712 zones Zone number determined from user input latitude and longitude Option 3 User input design rainfall depths
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Estimation of Daily Design Rainfall in South Africa
Option 4 (recommended) Design rainfall estimated using a regional, scale invariance approach (Smithers and Schulze, 2003) Methodology to estimate design rainfall at 1’ x 1’ lattitude/longitude grid in South Africa durations 5 minutes to 7 days 2 to 200 year return periods WRC reports Visual SCS-SA : 1 day design rainfall
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What Factors Affect Peak Discharge?
Different Peak Discharges Different Volumes Discharge (m3.s-1) Time (h)
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Estimation of Peak Discharge Using SCS Procedures
Unit Hydrographs The T-hour Unit Hydrograph (TUH) is defined as the surface runoff hydrograph resulting from a unit depth of effective rain falling uniformly in T hours over a catchment Characteristic response from a catchment Response is invariable qp = f (Q) SCS Procedures Based on dimensionless Unit Hydrograph developed from large number of natural UHs Shape of UH idealised to be triangular
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SCS Triangular UH qp Tp Tr Tb
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Time Distributions Of Design Rainfall Intensity
The timing and magnitude of peak discharge in relation to rainfall intensity Small catchments short catchment response time short design storm duration critical (Why?) high intensity storms are critical Large catchments long catchment response time long design storm duration critical (Why?) lower intensity storms Regional design rainfall intensity f (regional rainfall producing mechanisms) f (regional synoptic conditions) result in synthetic time distribution curves
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Synthetic Time Distributions Of Rainfall Intensity In SA
One - day rainfall is distributed over time Distribution assumed symmetrical over time Element of conservatism built into procedures Distribution based on PD : P24 h ratios Four general types of time distribution curves identified for SA
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Regionalisation of Temporal Distribution of Rainfall in SA
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Synthetic Time Distributions Of Rainfall Intensity
Using SCS outside South Africa Determine dominant design rainfall producing storms Convective? : Type 3 General rains / frontal / longer duration? : Type 2
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Synthetic Time Distributions Of Rainfall Intensity In SA
Semi-stochastic rainfall disaggregation developed by Knoesen and Smithers (2005) not incorporated yet
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Visual SCS-SA Visual SCS-SA IS
A computerised version of the 1988 SCS documentation for southern Africa designed specifically for southern Africa, but applicable (with limitations) universally essentially a user manual a "small" catchments design hydrograph technique areas < 30km2 no ARF applied where specific characteristics of precipitation land use soils physiography dominate the hydrograph size and shape
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Visual SCS-SA Visual SCS-SA IS NOT
A comprehensive flood estimation package for multiple hydrographs flow routing An estimator of the PMF A comprehensive theory document on the SCS techniques A "large" catchments design hydrograph technique
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Hands On Exercises
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