Sediment yield variability in Spain: a quantitative and semiqualitative analysis using reservoir sedimentation rates
Introduction
In many parts of the world, soil erosion affects the stability of ecosystems, often causing irreversible land degradation. Both on-site and off-site problems can be related to the variety of soil erosion processes. On-site effects refer mainly to a loss of agricultural and economical productivity, and to land degradation as a whole, whereas one of the most important off-site effects is certainly the sedimentation of reservoirs and their corresponding loss in water storage capacity. It is estimated that the annual loss in storage capacity of the world's reservoirs due to sediment deposition is around 0.5–1% (WCD, 2000). For many reservoirs, however, annual depletion rates are much higher and can go up to 4% or 5%, such that they lose the majority of their capacity after only 25–30 years. These high rates of storage loss pose a serious threat to the economic sustainability of the reservoir. A reduction in the volume of sediment delivered to the reservoir can be achieved by reducing soil erosion, or sediment production, as well as by minimizing the sediment delivery from the hillslopes to the rivers. On the other hand, an accurate estimate of reservoir sediment deposition rates should be made during the planning of new reservoirs.
At present, sediment yield predictions are achieved mainly through simple empirical models that relate the annual sediment delivery by a river to catchment properties, including drainage area, topography, climate and vegetation characteristics (e.g. Flaxman, 1972, Walling, 1983, Hadley et al., 1985, Onstad, 1984, Bazoffi et al., 1996, Lixian et al., 1996, Verstraeten and Poesen, 2001). Catchment area is probably the most important of all and, in many cases, it is the only explanatory variable used to predict SSY (e.g. Strand, 1975, Dendy and Bolton, 1976, Lahlou, 1988). Area-specific sediment yield (SSY) usually decreases with increasing catchment area following a power function, which can be easily explained by the theory of sediment sources and sinks (Walling, 1983). With increasing catchment area, the relative proportion of flat and gentle slopes that promote sediment deposition and, thus, act as a sediment sink (e.g. floodplains) will increase, whereas these areas will normally not contribute to sediment production such that the relative proportion of sediment sources will decrease. Such a relation may be valid for regions with homogenous land use, climate, topography and soils, and where the range in catchment areas is large. For the central Belgian Loess Belt, for instance, Verstraeten and Poesen (2001) showed that in such environmental conditions, catchment area behaves like a black box parameter. In such a case, no information about the basic variables that control soil erosion and sediment delivery within the catchment are included, and the use of such a relation for catchments with other environmental characteristics is impossible.
For two catchments with similar sizes but with contrasting climates and geomorphologies, the production and delivery of sediment may be completely different, i.e. the system is equifinal. Therefore, in regions with a large variability in climate, topography, land use and soil, a unique relation between SSY and catchment area will not be observed. This is also the case for Spain. Avendaño Salas et al. (1997) presented a dataset of SSY values for 60 catchments distributed throughout Spain, which were derived from reservoir sediment deposition records. Catchment area only explains 17% of the observed variability in SSY (Fig. 1). The relation between SSY (t km−1 year−1) and catchment area (A, km2) for the 60 catchments is:with an R2 value of 0.17 (model significance <1%). A large variability in SSY can be observed for catchments with similar size. For a catchment area of around 1000 km2, SSY in Spain can range from 20 up to 1000 t km−2 year−1. The relation between SSY and catchment area as presented in Fig. 1 is, therefore, not a valid tool for predicting sediment deposition rates for planned reservoirs. This means that other variables need to be included in the prediction of SSY.
The objectives of this study are (1) to analyse the spatial variability in area-specific sediment yield for catchments in Spain and (2) to understand the major factors controlling this variability. This will be made first through a classical multiple regression approach whereby climate, topography and land use variables will be related to SSY. The collection of such environmental data has become easier nowadays as many global or regional environmental datasets are freely available. Lu and Higgitt (1999), for instance, have applied such datasets for analysing the sediment yield variability in the Upper Yangtze, whereas Summerfield and Hulton (1994) were the first to make use of global geophysical data to study topographic control on denudation rates in large river basins. Within this study, some of these datasets will be used as well and an evaluation of their use to examine the various controlling variables of SSY throughout Spain will be made. It was, however, also tested whether a more simple assessment of the erosional susceptibility of a catchment through short field surveys can provide as much information on the SSY compared to a lumped regression approach. For a rapid assessment of SSY, a simple geomorphic interpretation of the catchment may be accurate enough. Stocking and Elwell (1973; cited in Morgan, 1995), for instance, produced a soil erosion risk map using a factorial scoring system for Zimbabwe. Since this study explores this type of approach, 22 catchments out of the 60 catchments in the dataset of Avendaño Salas et al. (1997) were surveyed and used in this analysis.
Section snippets
Sediment yield data for Spain
Avendaño Salas et al. (1997) provide a list of mean annual sediment deposition rates for 60 reservoirs that are spatially distributed throughout Spain, and for a time span of at least several decades. The reservoirs are located in the various climatic, geologic and geomorphologic regions of Spain. In this study, 22 of these reservoirs and their catchments were surveyed and used to analyse the spatial variability in catchment sediment yield (Fig. 2). The selection of the catchments was made such
Quantitative analysis of sediment yield variability
Table 5 shows the Pearson's correlation coefficients between SSY and the recorded catchment properties. Since SSY values exhibit a strong logarithmic distribution, also the naperian logarithm of SSY was analysed. From Table 5, it is clear that only a few parameters are significantly correlated with SSY or the naperian logarithm of SSY. The most important variables are catchment area and topography represented by the relief ratio or the mean slope gradient. None of these individual parameters,
Factorial scoring to analyse sediment yield variability
The relation between sediment yield and the five factors (i.e. topography, gully density, vegetation cover, lithology and shape) was investigated only for the prediction of the area-specific sediment yield. Indeed, all these semiqualitative factors are independent from catchment area and only give a rough indication about the intensity of the erosion and sediment delivery processes operating within these catchments, not of the total volumes of sediment that are being delivered to the reservoir.
Discussion
Table 6 provides the most important statistics on the various models that were analyzed in order to predict SSY. Fig. 8 shows the comparison of observed versus predicted SSY for the predictions made by (1) catchment area (Eq. (1)), (2) the index model , and (3) the multiple regression model , . The introduction of an index with semiqualitative information has strongly increased the efficiency in the way SSY can be predicted compared to predictions made with catchment area alone. The observed
Conclusions
In this study, the spatial variability in area-specific sediment yield (SSY) for 22 reservoired catchments distributed throughout Spain was investigated. Catchment area alone could explain only 17% of the observed variability in SSY. In order to explain the remaining variability in SSY, a dual approach was followed. First, a classical multiple regression model was constructed using a variety of parameters, including climate, topography and land use, which were derived mostly from global or
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