A sediment delivery ratio (SDR) is that fraction of gross erosion that is transported from a given catchment in a given time interval. In essence, a SDR is a scaling factor that relates sediment availability and deposition at different spatial scales. In this paper, we focus on hillslope-scale SDR, i.e. the ratio of sediment produced from hillslopes to that delivered to the stream network. Factors that affect hillslope water movement, and thus entrainment or deposition of sediments, ultimately affecting the SDR, include upslope area, climate, topography, and soil cover. In erosion models, SDR is usually treated as a constant parameter. However, the use of spatially variable SDRs could improve the spatial prediction of the critical sources of sediment, i.e. identification of those areas directly affecting stream water quality. Such information would improve prioritisation of natural resource management effort and investment. Recent literature has described several landscape approaches to represent SDR variability in space, some of which account only for topography, whilst others consider topography and soil cover characteristics. The aim of this study was to evaluate four landscape approaches for their ability to depict spatial patterns of SDR in the Avon-Richardson catchment in the semi-arid Wimmera region (Victoria, South-east Australia). Erosion was assessed using a semi-distributed model (CatchMODS) with disaggregation based in subcatchments of around 40 km2 area. Hillslope gross erosion was assessed with a RUSLE approach. By applying the four landscape approaches using DEM and estimates of land use cover, four landscape index subcatchment distributions were calculated. These were normalised into standard distributions. Then, a sigmoid function was used to transform the standardised indices into SDR-index distributions ranging from zero to one. Finally, subcatchment SDRs were estimated as the product of the SDR-index by a whole-of-catchment SDR value that was estimated by calibration against sediment loads measured at five gauging stations of the study area. The major sources of hillslope erosion were modelled to be located in the southern hilly areas of the catchment. However, a topographic convergence approach predicted as well important contribution of hillslope-erosion sediment loads coming from the eastern flatter cropping land. The introduction of landscape-variable SDRs improved the overall goodness-of-fit of modelled versus observed sediment loads at five gauging stations located in the catchment for only the topographic convergence approach. However, the limited number of observations (11), the location of some gauging stations downstream of active gully erosion, and the lack of gauging stations monitoring the north-eastern part of the catchment hindered the assessment of which spatial distribution of hillslope erosion best represented the real catchment conditions. Further research is needed to define the relationship between landscape indices and SDR; and to evaluate the spatial distribution of erosion against more complete field evidence.
[1]
Ian P. Prosser,et al.
Modelling sediment delivery ratio over the Murray Darling Basin
,
2006,
Environ. Model. Softw..
[2]
Ian P. Prosser,et al.
Prediction of sheet and rill erosion over the Australian continent, incorporating monthly soil loss distribution
,
2001
.
[3]
Billy J. Barfield,et al.
Design Hydrology and Sedimentology for Small Catchments
,
1994
.
[4]
H. Abdi.
The Kendall Rank Correlation Coefficient
,
2007
.
[5]
Neil Salkind.
Encyclopedia of Measurement and Statistics
,
2006
.
[6]
Anthony J. Jakeman,et al.
Review of techniques to estimate catchment exports
,
1999
.
[7]
Bofu Yu,et al.
Spatial and seasonal distribution of rainfall erosivity in Australia
,
2002
.
[8]
Mario Minacapilli,et al.
Sediment delivery processes at basin scale
,
1995
.
[9]
Dino Torri,et al.
Prolegomena to sediment and flow connectivity in the landscape: A GIS and field numerical assessment
,
2008
.
[10]
I. Moore,et al.
Length-slope factors for the Revised Universal Soil Loss Equation: simplified method of estimation
,
1992
.
[11]
Anthony J. Jakeman,et al.
A framework for integrated hydrologic, sediment and nutrient export modelling for catchment-scale management
,
2004,
Environ. Model. Softw..
[12]
Jaroslav Hofierka,et al.
Modelling Topographic Potential for Erosion and Deposition Using GIS
,
1996,
Int. J. Geogr. Inf. Sci..
[13]
Rabin Bhattarai,et al.
Estimation of Soil Erosion and Sediment Yield Using GIS at Catchment Scale
,
2007
.
[14]
L. W. Kimberlin,et al.
PREDICTING SOIL EROSION
,
1977
.
[15]
Ian P. Prosser,et al.
Spatial patterns of sediment delivery to valley floors: sensitivity to sediment transport capacity and hillslope hydrology relations
,
2001
.
[16]
G. R. Foster,et al.
Predicting soil erosion by water : a guide to conservation planning with the Revised Universal Soil Loss Equation (RUSLE)
,
1997
.