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The hyperlinks below link to descriptions of the variables and outputs used by each of the unit hydrograph methods used by the software.

**Method 3 – FEH Unit Hydrograph (ReFH Method) **

In-depth theory on how the hydrographs are created can be found ** Unit Hydrograph - Discussion**.

**Why Use Unit Hydrographs?**

Urban Drainage simulation programs are sometimes referred to as time-area methods. These methods are based on rainfall falling on mostly paved catchments and the runoff

generated routed through the pipe network. The urban runoff equations used are based on the Wallingford Procedure (or other values may be substituted). These methods

have traditionally concentrated on the portion of runoff that is “flash” or fast runoff. This runoff is important on developed sites as it contributes most to the

peak flows. The Wallingford Procedure was not intended for use on sites less than 20% paved.

The runoff from undeveloped or rural sites is slower. The method traditionally used to develop runoff hydrographs from these sites has been the unit hydrograph method.

It too requires rainfall and a runoff relationship to generate flows and for that reason is called a rainfall-runoff method. There are similarities with the urban

time-area methods and it is possible to set the variables of the Wallingford Procedure to give similar results but it relies heavily on the experience of the engineer.

However as the unit hydrograph method is available and comprehensive research has been conducted into its use on rural sites Innovyze has implemented the method

to allow engineers to use a more appropriate approach to undeveloped catchments (or parts of a catchment that are largely undeveloped).

Whether it be an urban or a rural catchment the response time of the site is very important. The faster the runoff reaches a point the higher the peak flow. In urban

drainage these response times are expressed as a Time of Concentration or Time-Area. In the Unit Hydrograph terminology variables such as Time to Peak and Lag Time are

used to define a catchments response time. More importantly the Unit Hydrograph method

has calibrated equations to determine the response time on undeveloped catchments. These may be predicted from catchment characteristics or if measured data exists

the methods of determining Lag are detailed in the FEH manual.

The other variable that is important in all drainage calculations is the percentage runoff. In urban drainage methods the percentage runoff model centres on the percentage

paved area as this is critical. However the rural models pay more attention to soil characteristics and the FSR and FEH unit hydrograph methods have more appropriate

equations for largely unpaved catchments. Urban drainage engineers may be surprised by the degree of runoff predicted by the FSR and FEH Unit Hydrograph models but they

must remember that the runoff is usually over a much longer time period i.e. rural sites have a much longer response time.

**When to use the UH method**

The unit hydrograph method may be used on partly urbanised catchments and here there may be an overlap with the urban simulation approach. However in these cases

it is a matter of judgement which method is best and no hard and fast rule exists.

The FEH advises that if the variable URBEXT exceeds 0.5 (Volume 4, chapter 9.3.) then the unit hydrograph method should not be used. This is not much help as it implies

that the site is very developed and the usual urban drainage approach should be taken. If the site is largely sewered and contains infiltration and storage structures then

the normal urban simulation approach is likely to be more accurate.

**How do UH relate to Peak Flow prediction?**

Methods for predicting peak flood flows using statistical methods differ in a number of respects from

the unit hydrograph method. Firstly they are not rainfall-runoff methods as they are not directly related to rainfall events. They are derived from the statistical

analysis of flows from catchments. Of course the flows have been generated from rainfall events but the analysis is based on the resultant flows. Secondly they generate peak

flows only, which cannot be used for simulations or volume calculations. However these peaks should relate to the peak flow generated by the unit hydrograph and because

of this they may be used to calibrate the unit hydrograph.

The problems associated with rural runoff determination are similar to those of urban runoff. The two principle variables are the runoff factor and the time to peak.

It is obvious that the larger the runoff factor (associated with urbanisation and soil) the larger the runoff. Also the shorter the time to peak the greater the flood

flow and this is also influenced by urbanisation. If a site has improved drainage or increased urbanisation the time to peak will be shortened and the peak flood flow

will also increase. This may not be apparent from the application of the general formulae and the Tp may have to be modified. If gauged data is available the lag

time can be measured and this information should be used in preference to the general formula for Tp..

**Which method? - The FSR, FEH or ReFH Unit Hydrographs**

The Revitalised Flood Hydrograph model (ReFH), July 2005, is the latest method published in the UK and therefore this method should be the preferred approach if the digital

input variables can be obtained.

The triangular instantaneous unit hydrograph of the FSR and FEH methods has been replaced by a kinked triangle. The equation for Tp has been modified and a variable

Base Flow introduced. The runoff equation has also been changed and is based on a loss model derived from the Probability Distributed Model (PDM) developed by Moore.

A detailed description of the ReFH model is contained in Revitalisation of the FSR/FEH rainfall runoff method, R&D Technical Report FD1913/TR.

The Flood Estimation Handbook Volume 4 may be referred to for a comprehensive discussion of the differences between FSR and FEH.

The FEH method is closely based on the FSR method. The biggest difference is that the FEH rainfall model can produce significantly different results to the FSR rainfall

generation. However as is discussed later, the FSR method may be used in the software with any rainfall including rainfall files generated using the FEH rainfall model.

The FSR approach implemented in the software is that modified by the IoH 124 document for small catchments (less than 25km2). It has the advantage that most of the variables

are readily understandable and available. If you are new to the unit hydrograph approach it may help your understanding to work through the FSR method and identify the comparable

variables in the FEH and ReFH methods.

The ReFH and FEH approaches rely on the digitally derived data available on the FEH CD. It can be difficult to obtain data for a small catchment from the CD and it is

important to check the data with a local site survey. If the boundary of a river catchment were a few metres out it would make little difference to a 300km2 catchment

but it could be very significant for a 50ha catchment adjacent to that boundary.

The ReFH method is the latest approach and as such may be used if the site can be identified on the FEH CD. However small catchments can present particular difficulties

and the choice of variables may be more important than the choice of methods. Local information on existing watercourses and culvert capacity and the frequency of exceedance

should be sought to verify the model. Any measured data available on the site or adjacent sites should be sought. Further information on the performance of the rainfall-runoff

method is available in FEH, Volume 4, Chapter 7 and R&D Technical Report FD1913/TR.

**Return period of flow and the return period of the rainfall**

The return period of a flooding event depends on a number of factors. If a flooding event is caused by a combination of saturated or snow covered ground, with an usually

high water level in the receiving water and a moderate rainfall then the return period of the event is significantly greater than that of the rainfall return period alone.

The hydrological rainfall runoff models contained in FSR and FEH typically use a 81 year RP rainfall in combination with other factors to produce a 50 year flood

flow for rural catchments. The relationship between return period of the rainfall and the flood flow peak is detailed in the following table:

Flood Peak Return Period (years) | 2.33 | 10 | 30 | 50 | 100 | 1000 |
---|---|---|---|---|---|---|

Rainfall Return Period (years) | 2 | 17 | 50 | 81 | 140 | 1000 |

(Based on FEH Table 4.3.1. Chapter 4, page 44).

However urban drainage models like the Wallingford Procedure assume that the return period of the flow and the rainfall are the same.

The Ciria report on the design of flood storage reservoirs (Book 14, Ciria, page 41, 1996) uses the same assumption in its design example, which utilises an updated

FSR method on a partly urbanised catchment.

Further work on partly urbanised catchments was reported in FSSR 5 which suggested that these catchments were less variable in response and the return period of the

rainfall may be taken as equal to the return period of the flood. FEH therefore recommends that for catchments more than 25% urbanised (URBAN > 0.25 or URBEXT >

0.125) the rainfall return period is set equal to the design flood return period and the summer rainfall profile is appropriate. On rural catchments with less urbanisation

then FEH table 4.3.1 should be used together with the rainfall winter profile. If URBEXT > 0.5 then the catchment is likely to be sewered and it should be modelled

as an urban drainage model.

For consistency, when the model is automatically generating return period analysis across a site (which may contain elements of FEH and Wallingford procedure runoff

analysis) the same storm is used throughout the model and, in line with the FEH assumption for partly urbanised catchments, the return period of the rainfall and runoff are

assumed to be the same. Rural hydrographs may be generated separately and added into the model if the above assumptions are not to apply to a particular site. Also

a different Areal Reduction Factor may be specified for the urban and unit hydrograph (FSR/FEH Input) methods. In this way an 81 year return period storm may be run

and adjusted using the ARF for the network to an equivalent 50 year return period and this set-up would effectively

allow different return periods to be run together.

There is not a one to one correlation between rainfall return periods and runoff return periods in the FEH and FSR methods. In rural areas (URBEXT<0.125), for example,

a 140 year rainfall RP is needed to produce a 100 year runoff. This poses a difficulty when combining the Wallingford procedure with these unit hydrograph methods. This

is resolved in ReFH as both the Wallingford Procedure and ReFH produce the same return period runoff as the rainfall event used to generate the flows.

**Other Rainfall Parameters**

The FEH method of generating statistical rainfall may produce significantly different results. Therefore, if FEH rainfall data is used for the urban element then the FEH

methodology will also be used for unit hydrograph generation and likewise if FSR rainfall is specified it will be used for all runoff. Where rainfall hyetographs

are specified then either method may be used to generate the unit hydrograph as the hyetograph is used in lieu of the statistical rainfall for both the urban and rural

runoff generation.

The ReFH method modifies the FEH DDF design rainfall by a seasonal correction factor for summer and winter.

__Section Pages__

- Green Roof Runoff Method
- Time of Concentration
- SCS
- Santa Barbara Urban Hydrograph
- Time Area Diagram
- UK Unit Hydrographs
- FSR Unit Hydrograph
- FEH Unit Hydrograph
- ReFH Unit Hydrograph
- Laurenson
- Simplified Modified Rational Method

**Workflow - What's next...?**

** Inflows** connect to either ** Junctions** or **Stormwater controls** via **Inlets** . Specify an** UK Unit Hydrographs** on these objects then choose to connect to another Junction or Stormwater Control.