SIMHYD is a conceptual rainfall-runoff model that estimates daily stream flow from daily rainfall and areal potential evapotranspiration data.
The model contains three stores for interception loss, soil moisture and groundwater. The model has seven parameters.
Scale
SIMHYD operates at a functional unit scale and daily time-step.
Principal developer
Cooperative Research Centre for Catchment Hydrology. SIMHYD is a simplified version of the daily conceptual rainfall-runoff model, HYDROLOG, that was developed in 1972 (see Porter 1972; and Porter & McMahon 1975) and the more recent MODHYDROLOG (Chiew & McMahon 1991).
The SIMHYD model has seven parameters as compared to the 17 parameters required for HYDROLOG and the 19 for MODHYDROLOG.
The current model was developed by Francis Chiew in Fortran and converted to C# in TIME by Jean-Michel Perraud.
Scientific provenance
SIMHYD has been widely applied to a large number of Australian catchments by several hydrologists (Peel et al., 2000; Chiew et al., 2008). The extent of its use outside of Australia is unknown but the conceptual structure is not particularly limited to Australian catchments and with appropriate calibration and testing it is likely that it could be successfully applied in other countries.
Version
Source v2.10
Dependencies
None.
Availability/conditions
SIMHYD is automatically installed with Source. SIMHYD is also available through the Rainfall Runoff Library on eWater Toolkit http://www.toolkit.net.au/Tools/RRL.
Flow phase
The structure of the simple lumped conceptual daily rainfall-runoff model, SIMHYD, is shown in Figure 17.
In SIMHYD, daily rainfall first fills the interception store, which is emptied each day by evaporation. The excess rainfall is then subjected to an infiltration function that determines the infiltration capacity. The excess rainfall that exceeds the infiltration capacity becomes infiltration excess runoff.
Moisture that infiltrates is subjected to a soil moisture function that diverts the water to the stream (interflow), groundwater store (recharge) and soil moisture store. Interflow is first estimated as a linear function of the soil wetness (soil moisture level divided by soil moisture capacity). The equation used to simulate interflow therefore attempts to mimic both the interflow and saturation excess runoff processes (with the soil wetness used to reflect parts of the catchment that are saturated from which saturation excess runoff can occur). Groundwater recharge is then estimated, also as a linear function of the soil wetness. The remaining moisture flows into the soil moisture store.
Evapotranspiration from the soil moisture store is estimated as a linear function of the soil wetness, but cannot exceed the atmospherically-controlled rate of areal potential evapotranspiration. The soil moisture store has a finite capacity and overflows into the groundwater store. Base flow from the groundwater store is simulated as a linear recession from the store.
The model therefore estimates runoff generation from three sources - infiltration excess runoff, interflow (and saturation excess runoff) and base flow.
The fundamental equations of the model are shown in Equation 49 through Equation 56.
Equation |
Equation |
Figure 12 |
Figure 14 |
Equation |
Equation |
Equation |
Input data
The model requires daily rainfall and potential evapotranspiration data. The rainfall and evaporation data sets need to be continuous (no gaps) and overlapping. Catchment area in km2 is required to provide flow output volumes.
Daily rainfall data may be obtained from rain gauges or rainfall surfaces but will need to be converted to a time series record that is spatially representative of the whole catchment. Note that the time that rainfall data is collected may be important. Very often rainfall data is collected in the morning, the usual time is 9 am, and may be more representative of the previous day’s rainfall. |
Daily flow data in ML/day, m3/s or mm/day may be required to calibrate the model.
Selecting stream flow data to use in a river-basin-scale simulation study needs information about the reliability of the data. It is best to use data which are most representative of the stream flow from the catchment. Observed data would normally be selected, except where the data are of poor quality or of unknown reliability. |
Parameters or settings
Model parameters are summarised in Table 8.
The relative sensitivity of parameters will vary between catchments but generally the model is most sensitive to the soil moisture store capacity, pervious fraction and base flow index |
Output data
The model outputs daily surface and base flow. This may be saved in ML/day, m3/s or mm/day.
Configuration
This model requires calibration and validation.
Reference list
Porter, JW 1972, The synthesis of continuous streamflow Department of Civil Engineering, Monash University, Melbourne, p. 222.
Porter, JW & McMahon, TA 1975, ‘Application of a catchment model in southeastern Australia’, Journal of Hydrology, vol. 24, pp. 121-134.
Chiew, FHS & McMahon, TA 1991, ‘Improved modelling of the groundwater processes in HYDROLOG’, Proceedings of the 20th Hydrology and Water Resources Symposium, Perth, October 1991, Institute of Engineers Australia, pp. 492-497.
Bibliography
Rainfall Runoff Library v1.0.5, June 25, 2004 (http://www.toolkit.net.au/Tools/RRL).
Chiew, F. H. S., M. J. Stewardson and T. A. Mc Mahon (1993). "Comparison of six rainfall-runoff modelling approaches." Journal of Hydrology 147: 1-36.
Chiew, F. H. S. and T. A. McMahon (1994). "Application of the daily-runoff model MODHYDROLOG to 28 Australian catchments." Journal of Hydrology 153: 383-416.
Chiew, FHS, Peel, MC & Western, AW 2002, ‘Application and testing of the simple rainfall-runoff model SIMHYD’, in VP Singh & DK Frevert (eds), Mathematical models of small watershed hydrology and Applications, Water Resources Publication, Colorado, pp.335-367.
Chiew FHS, Vaze J, Viney NR, Jordan PW, Perraud J-M, Zhang L, Teng J, Young WJ, Penaarancibia J, Morden RA, Freebairn A, Austin J, Hill PI, Wiesenfeld CR and Murphy R (2008) Rainfall-runoff modelling across the Murray-Darling Basin. A report to the Australian Government from the CSIRO Murray-Darling Basin Sustainable Yields Project. CSIRO, Australia. 62pp
Peel, M. C., F. H. S. Chiew, A. W. Western and T. A. McMahon (2000). Extension of Unimpaired Monthly Streamflow Data and Regionalisation of Parameter Values to Estimate Streamflow in Ungauged Catchments. Canberra, National Land and Water Resources Audit.
Vaze, J., J.-M. Perraud, N. R. Viney, D. A. Post, J. Teng, B. Wang, J. Lerat and M. Goswami (2010). "Rainfall-runoff modelling across southeast Australia: Datasets, models and results." Australian Journal of Water Resources 14(2): 101-116.
Table 8. Model parameters
Name | Description | Units | Default | Min | Max |
---|---|---|---|---|---|
Baseflow coeff. | Base flow Coefficient | 0.3 | 0.0 | 1.0 | |
Impervious Threshold | Impervious Threshold | mm | 1 | 0 | 5 |
Infiltration Coeff. | Infiltration Coefficient | 200 | 0 | 400 | |
Infiltration shape | Infiltration Shape | 3 | 0 | 10 | |
Interflow Coeff. | Interflow Coefficient | 0.1 | 0.0 | 1.0 | |
Perv. Fraction | Pervious Fraction | 0.9 | 0.0 | 1.0 | |
RISC | Rainfall Interception Store Capacity | mm | 1.5 | 0.0 | 5.0 |
Recharge coefficient | Recharge Coefficient | 0.2 | 0.0 | 1.0 | |
SMSC | Soil Moisture Store Capacity | mm | 320 | 1 | 500 |