Stream discharge, suspended sediment and erosion rates in the Red Deer River basin. Alberta, Canada !. A. Campbell Abstract. The study of the relationship between stream discharge and sediment load and regional erosion rates in arid and semiarid environments is greatly complicated by the fact that fluvial activity within the drainage basins of such areas is concentrated in perhaps one or two events each year. Such patterns of fluvial activity present a major problem when attempting to estimate suspended sediment rating curves. In most humid drainage basins much of the sediment load originates with fluvial processes initiated by precipitation, or runoff, over large areas of the basin. High discharges are then usually associated with large sediment loads. Under arid and semiarid climates such situations are rare. Here, intense local convectional rainstorms, often falling on poorly vegetated and highly erodible material close to the channel system, result in large imputs of sediment often accompanied by relatively minor changes in discharge in the main channel. This additional factor further complicates the problem and highlights the general fact that in most drainage systems, in reality, the sediment yield is derived from a relatively small proportion of the total catchment area. In regions of moisture deficiency such a situation almost always pertains. These patterns are illustrated by data collected from the Red Deer River basin, Alberta, Canada. Here, suspended sediment and stream discharge data, as related to surface erosion measurements and regional erosion rates, show that typical rating curves significantly underestimate the occurrence of high sediment concentrations and that in most years the sediment concentrations greatly exceed those computed by rating curves. Such a situation poses potentially severe problems in terms of design criteria for river management projects especially in the arid world. Ecoulement fluvial, sédiments en suspension et vitesses d'érosion dans le bassin de la rivière Red Deer, dans f Alberta, Canada Résumé. L'étude de la relation entre écoulement fluvial, transport solide et vitesse d'érosion régionale en pays aride ou semi-aride s'avère très complexe du fait du type d'activité fluviale de ces bassins versants, concentrée en un ou deux événements par an. L'établissement des courbes de tarage de la charge en suspension dans un tel contexte soulève des problèmes majeurs. Dans la plupart des bassins versants des régions humides, l'essentiel du transport solide est imputable à des processus déclenchés par les précipitations ou le ruissellement sur de vastes étendues des bassins concernés. Par conséquent, les volumes ruisselés importants sont généralement associés à des charges solides élevées. Sous les climats arides et semi-arides, de telles situations sont rares. Dans ce cas, des orages convectifs locaux de forte intensité, s'abattant souvent sur des matériaux très sensibles à l'érosion et peu protégés par la végétation à proximité du lit du cours d'eau, se manifestent par d'importants apports de sédiments accompagnés souvent de modifications relativement faibles du débit du lit principal. Ce facteur complémentaire tend encore à compliquer le problème et met en lumière le fait général que dans la plupart des systèmes de drainage le transport solide provient en réalité d'une proportion relativement faible de la superficie totale du bassin. Dans les régions à déficit hydrique prononcé, cette situation prend un caractère presque permanent. Ces phénomènes sont illustrés grâce aux données collectées dans le bassin de la rivière Red Deer, dans l'Alberta au Canada. Dans ce cas, le transport solide en suspension et le volume d'eau ruisselé, mis en relation avec les mesures d'érosion superficielle et d'ablation régionale, montrent que les courbes de tarage classiques sous-estiment l'existence de charges solides élevées et que, la plupart du temps, les charges solides dépassent de beaucoup celles qui sont estimées à partir de ces courbes de tarage. Une situation de ce genre soulève des problèmes potentiellement graves en ce qui concerne les critères de conception des projets d'aménagements fluviaux, plus particulièrement en pays aride. 244 Stream discharge, suspended sediment and erosion rates 245 INTRODUCTION The study of the relationship between stream discharge and suspended sediment load in arid and semiarid environments is greatly complicated by the concentration of fluvial activity in many basins of such regions in relatively few major runoff events each year. Years may pass between periods of bankfull or near bankfull discharge. Irregular patterns of flow events make collection and interpretation of discharge data difficult. A further problem, generally peculiar to dry regions, is the great difference between the theoretical limits of the basin, the divide or watershed, and the effective area which yields runoff and sediment (Dubief, 1953; Slayter and Mabbutt, 1964). The normally determined physical boundaries of the basin are usually far larger than the actual watershed. This is often due to interior depressions which in more humid climates would become part of an integrated drainage system. In arid, or even semiarid regions, such areas become non-contributory in terms of discharge or sediment yield and in regions of low relief they are hard to define. The factor of basin size appears to play a greater role in determining discharge and sediment yield in dry climates. Small basins usually contribute higher proportions of sediment yield per unit area than large basins (Gottschalk, 1964), partly because of the greater likelihood of storm s entirely covering a small basin, and because high intensity storms are usually of small size. A main factor causing problems in arid and semiarid regions is the dominance of intense local convectional storms on highly erodible areas close to the main channel that produce major inputs of sediment without corresponding major increases in discharge. Sediment input is not related or is poorly related to discharge. Morphological controls are also important. Greater length of channels means potentially greater losses are sustained in larger basins through channel infiltration and even evaporation. Smaller basins typically have higher mean slope values and a greater drainage density than larger basins: hence maximum peak discharges per unit area tend to be higher in smaller basins. Sediment yields per unit area are also greater (Hadley andSchumm, 1961). Climate may be a critical factor in determining sediment yields. Melton (1957) found drainage density increased with the percentage decrease in plant cover reaching a maximum in semiarid conditions. Langbein and Schumm (1958)found sediment yields, vegetation cover and annual precipitation combined to produce peak values in the zone between the semiarid and the arid climates. The general deficiency of water, the lack of a dense vegetation cover, and the fact that weathered debris may be produced over some areas of an arid basin for considerable periods before being removed means that discharge can actually decrease downstream while suspended sediment load increases (Renard and Keppel, 1966). In semiarid and arid climates, sediment concentration increases in streams at a far faster rate than in humid climates (Leopold et al, 1964; Schick, 1970). Schick (1974), referring to sediment concentration in arid regions, notes that significant increases occur as flow length increases. For very small areas a doubling of the basin size may involve a onethird increase in sediment concentration; as the length of flow increases sediment concentration may go up a hundred-fold (Schick, 1974). Increases in discharge do not, however, because of the nature of precipitation and infiltration, increase at anything like the rate of sediment concentration. These relationships also result from the variability of precipitation which causes an accompanying variability in discharge. A larger percentage of the load is carried in a few flow events often spread over a few days or hours. Semiarid and arid regions typically produce high suspended sediment yields per unit area and they are subject to great discharge variability. Generally, the larger the basin the less reliable will be any discharge-load relationship because of the 246 I. A. Campbell constantly large fluctuation in the sediment-discharge producing processes and the internally shifting nature of the sediment contributing area. As a result, large inputs of sediment into the channel-systems are not generally accompanied by commensurately high runoff. Rainfall of high intensity, which is usually the key generating factor in erosion and sediment yield, is not necessarily nor usually high in total amount in dry climates. A further factor, probably true in many basins under all climates is most sediment is derived from a comparatively small part of the basin (Gregory and Walling, 1973). Typically, this is from the channel walls and valley sides. This again raises the importance of drainage density, which, as noted by Melton (1957) and Gregory and Walling (1973, p. 272), is usually high in most semiarid regions. If these statements pinpoint some problems of sediment supply and discharge into the channel system, what of the measurement values obtained from the events that do occur? In most arid, and in many semiarid regions, adequate records of hydrometeorological events are unavailable. Where they are it is often for areas that have undergone significant human interference in the landscape with all the effects this can have on runoff and sediment yields (Douglas, 1967). These observations seem to indicate that, for a variety of reasons in dry climates, great difficulty exists in attempting to define precise relationships between stream discharge and sediment loads for any particular basin. The computation of erosion rates based on such data becomes highly speculative. WORLD AND REGIONAL EROSION RATES There have been several attempts to produce maps showing regional or worldwide patterns of erosion. A notable early attempt by Dole and Stabler (1905) is probably still the standard against which others are gauged. As more data have become available, there have been significant contributions by Fournier( 1960), Menard (1961), Livingstone (1963), Corbel (1964), Judson and Ritter( 1964), Strakhov (1967), and Holeman(1968). Generally all use the same basic data, stream sediment loads (usually only suspended load is used), though in some cases, (Livingstone, 1963; Corbel, 1964), solution load is also used, to calculate sediment yield per unit area of basin. Empirical equations may be derived to reflect variations in climate, relief and slope. The results, though producing broadly similar patterns, often differ by an order of magnitude (Stoddart, 1969). Choice of basins, weighting of variables, human influences and other related problems result in widely differing estimates. Interestingly, neither Fournier ( 1960) nor Strakhov (1967), indicate that the semiarid regions produce the maximum sediment yields while the data collected by Melton (1957), and Langbein and Schumm (1958) indicate that they should. The problem lies in the assumptions associated with the concept of sediment yield per unit area. Apart from the previously noted effects of basin size on sediment yields, especially in dry regions, the assumption that sediment is derived uniformly from a basin is misleading. Gibbs (1967), for example, has claculated that over 80 per cent of the suspended sediment of the Amazon, at its mouth, is derived from the Andes. The problems involved in accurately determining regional erosion rates are immense even presuming that the data on which they are based justify the exercise. In the arid and semiarid regions of the world these problems are very important. In these regions much of the data needed to calculate sediment yield and erosion rates are lacking and the semiarid world faces the problem that relatively minor changes in climate, to which the area is prone, have drastic effects on sediment yield. These climatic variations effect the entire basin hydrology. Also, and of immediate social and economic importance, increased human pressures placed upon these fragile areas makes Stream discharge, suspended sediment and erosion rates FIGURE 1. Canada. 247 Location and physical characteristics of the Red Deer River basin, Alberta, it imperative that accurate information on sedimentation, siltation and erosion be available so that successful engineering and land use schemes can be developed. An example of the specific problems encountered in calculating regional erosion rates, sediment yields and other related components of the basin in a semiarid climate is shown for the Red Deer River basin in Alberta, Canada. THE RED DEER RIVER BASIN The Red Deer basin occupies an area of about 43 000 km2 of south-central Alberta, Canada (Fig. 1). Within its perimeter are parts of three of the major physiographic zones of Alberta and western Canada; prairies, foothËls and mountains (Fig. 1). Its source area in the Rocky Mountains includes glacial and non-glacial fed streams that originate at elevations up to 3500 m. In its 780 km length from its headwaters to the Alberta-Saskatchewan boundary the river transverses four ecosystems that reflect changes in climatic environment typical of this section of Alberta (Fig. 1). These ecosystems trend generally north-south, corresponding to the gradual east-west rise in elevation and its accompanying climatic zonation (Fig. 1). The eastern half of the basin receives generally less than 350 mm of precipitation each year while the western half generally gets well over 400 mm annually. The basin can be divided i n t o a humid (or sub-humid section) and a semiarid section. Most of the basin lies within the Bsk region of Kôppen though parts of the western and northern sections come within the Z>Z>/category. The mountain section lies within the Highland climates. On the basis of discharge records from gauging stations, and for the purposes of this discussion, the Red Deer can be considered as consisting of four sections (sub-basins) delimited by stations at Sundre, Red Deer, Drumheller and Bindloss (Fig. 1). The 248 I.A.Campbell TABLE 1. Mean annual discharge and contributary areas Red Deer River, Alberta Gauging Mean annual station discharge [m 3 /s] ' Incremental measure for sub-basin [m 3 /s] Sundre 34.27 Red Deer 51.55 Drumheller 60.05 Bindloss 69.12 Total/Mean 69.12 34.27 17.28 49.60 25.00 2442 8873 20.60 440 61 8.50 9.07 12.30 13.10 13414 18271 31.20 42.50 19 15 69.12 100.00 43000 99.90 50 Mean annual discharge as a percentage of the total 2 Contributing Contributing Mean area as a area annual percentage runoff [km 2 ] 3 of the [mm] total 4 5.60 1. As measured at the station (Alberta Research Council 1972). 2. Calculated as the amount that each station gauges as a percentage of the total measured at Bindloss. 3. The area as determined by the outline of the sub-basin between successive gauging stations, or, in the case of Sundre, above Sundre to the outlines of the watershed. 4. Calculated as the amount of the area above each station as defined in (3) expressed as a percentage of the total. respective contributing areas and discharge data are shown in Table 1. Evidently a very minor portion of the basin contributes much of the total discharge. The mountain and foothills section above Sundre, about 6 per cent of the total area, contributes almost 50 per cent of the total mean annual discharge and Bindloss, over 40 per cent of the Red Deer Basin, contributes only about 13 percent of the mean annual discharge. These results reflect the climatic variation of the basin, and are seen in the mean annual runoff values (Underhill, 1962), shown on Fig. 1. Table 1 shows the calculated runoff values derived from dividing the basin area into the mean daily discharge values in m3/s and multiplying these by the number of seconds in a year of 365 days. The values are close to those obtained by Underhill (1962). Geology Most of the Red Deer basin is formed within Upper Cretaceous and Tertiary deposits (Green, 1970). Only in the mountains and parts of the foothills are rocks older than Cretaceous exposed. These consist of Devonian and Upper Palaeozoic limestones and shales. The Upper Cretaceous lithological units are very uniform. They consist almost entirely of shales, poorly indurated sandstones, thin clay ironstone beds, and coal seams. Many beds are rich in bentonite. The surficial cover consists of a variable thickness of deposits largely associated with the Wisconsin glaciation. These comprise till, lacustrine deposits, and glacial outwash and small patches of post-glacial eolian deposits (Atlas of Alberta, 1969). In places surficial deposits exceed 75 m, but over much of the basin they are less than 30 m thick; often post-glacial erosion has removed them entirely. The valley of the Red Deer, at least downstream of the foothills, is entirely postglacial though in places the river has reexcavated portions of its old pre-glacial course. Post-glacial erosion has been rapid. The river is incised over 100 m into the prairie surface (Fig. 2) and much of this cutting has occurred within the last 10 000 years. This rapid rate of downcutting was aided initially by glacial meltwater released as the continental ice-sheet retreated and ablated. Erosive processes were enhanced by the ïi S o c m jo S» 5 o 3 | i I I I i 250 I.A.Campbell unconsolidated glacial deposits and the generally incompetent nature of the shales and sandstones that dominate the regional bedrock. A combination of the dry climate in the southern and eastern portion of the basin and its adverse effects on vegetation cover, and the highly erodible bedrock have produced extensive areas of badlands along the Red Deer stretching from Nevis, (near Red Deer), to Atlee, (near Bindloss), (Stelck, 1967). This stretch is shown on Fig. 2 as one of marked valley incision. These badlands play a major role in the sedimentdischarge relationships of the river. They contribute massive amounts of sediment from a very small area of the basin (Campbell, 1970a, 1973, 1974). The badlands regional significance and their role in the sediment load-discharge patterns of the Red Deer River are seen in the maps produced by Stichling (1973). He showed that the suspended sediment concentrations of the Red Deer were anomalously high for the prairie region. The Red Deer recorded average annual values in excess of 1000 mg/1. based on the formula. annual suspended load =— a annual stream flow Adjacent basins showed values below 400 mg/1. The map of suspended sediment yield (Stichling, 1973) showed, however, that the Red Deer was identical to its neighbours with values of between 51 and 250 tons mi - 2 year -1 (17.8 — 87.5 Mg km - 2 year -1 ). The discrepancy between the two maps illustrates the effects of averaging sediment yields over an entire drainage basin when in actuality the sediment was derived from a relatively small part of the Red Deer basin and where large areas within the basin boundaries contribute neither runoff nor sediment to the river. concentration = SUSPENDED SEDIMENT RATING CURVES Suspended sediment rating curves have been used to predict stream loads where longterm data are lacking. One early attempt was by Campbell and Bauder ( 1940) with their 'silt-discharge rating curve'. The technique involves plotting a line through data points on a graph relating load and discharge. Many variations are in vogue and usually logarithmic values are used. Seasonal climatic effects and other hydrometeorological factors often produce a considerable degree of scatter. The derivation of accurate prediction curves could be of great value where long-term records are not available. But they are subject to certain problems in terms of their derivation and interpretation. The values most used are simple plots of log load against log discharge with load generally considered the independent variable. Abrahams and Kellerhals (1973), however, noted in their study of four Canadian prairie rivers (of which the Red Deer was one,) that load is not the originally measured variable; it is usually concentration that is measured. Since load is computed from concentration and discharge, L = CQ, this amounts to correlatingx withx xy and it may produce erroneous conclusions concerning C (Benson, 1965). Abrahams and Kellerhals (1973) using multiple linear regression for the eight month summer period only, to avoid problems associated with river-icing, found that an equation of the form logC = «+Mog<2 produced a reasonably close relationship between concentration and discharge. The Red Deer, however, produced problems in their predictive model. They noted that '... the rate at which fine material is supplied to the river and to the immediate vicinity of the channel is independent ofQ (my italics), and that most of this material is moved downstream immediately on rising stages.' Stream discharge, suspended sediment and erosion rates TABLE 2. Bindloss 251 Predictions of load and concentration from rating curves for t h e Red Deer at Average error in predicting mean monthly concentration [%}1 Average error in predicting mean monthly load [%] 2 Error in predicting sediment load in 7 - 8 summer months 1967 1968 1969 1970 1971 49.5 40.6 35.5 42.6 52.0 45.2 41.7 29.7 43.8 50.6 5.9 -52.2 2.6 -52.2 54.6 After Kellerhals et al (1974) 1. Using rating curves for 1967-1969 period 2. Using rating curves for 1970-1971 period (Abrahams and Kellerhals, 1973, p. 104). They attributed this independency to the badlands upstream of Bindloss. Kellerhals et al. (1974) came to simUar conclusions. Observations on the Red Deer showed that predictions of sediment transport from rating curves gave errors that were consistently large, generally between 35 to 50 per cent for mean monthly concentrations and between 30 and 50 per cent for mean monthly loads (Table 2). They further found that rating curves for the Red Deer significantly underestimated the recurrence of high sediment concentrations. Table 3 shows that for virtually every year used, the highest concentrations and the mean of the ten highest concentrations observed exceeded those computed by the rating curves. High sediment concentration was consistently underestimated and statistical tests showed that the number of days recording high concentrations were significantly greater than the number computed. For stations with short or unreliable records, or both, and for streams like the Red Deer where major local inputs of suspended sediment are unaccompanied by similarly high discharges, the potential predictive error for sediment rating curves, sediment yields or allied information becomes very large. Table 4 gives some indication of the effects of local injection of sediment into the Red Deer River to show its lack of relationship to discharge values. At Red Deer, the correlations and other values show generally that the two factors are well-related. At Bindloss, however, this pattern becomes less clear and the level of correlation drops. When the Bindloss load and discharge data are treated independent of the contributions from Red Deer the relationship between load and discharge is poor. The slope of the regression is near zero indicating that load and discharge show little correlation except in a very general sense. CALCULATING DENUDATION RATES FROM SEDIMENT LOADS The sediment load transported by a stream can be used as a measure of the denudation rate of the basin using a formula of the following type: denudation [m3 k m - 2 year *] total stream load [Mg] area [km ] X specific density There are clearly several sources of potential error, some major, involved in the conversion. The measurement of actual total stream load is difficult, except within certain limits. Typically only suspended sediment load is measured and even this is difficult to do accurately unless stringent sampling procedures are followed. Additional weighting I.A.Campbell o o o o I o as m -3399 ^H -5000 252 É OS •S c 3 3 Ou I S 3 lis -^ _ J3 C -£ "•a »> S .2 as •v, ^ i .—I ^ rH ;z3 i—i 1—4 -^ "S M C tD c 4J S c •si's 3 as Stream discharge, suspended sediment and erosion rates r^ —* O •a >. & i-i fU .5 e 3 S •a E •2 I 1 e -a c tu c3 cfl t/î â s 5 5 o .5 o .S ers 2 « "» s -a ï3 tu ^ tu Q ~ '3 & .2 Oï tu P « 8 » o c r — - CQ w> _ 2 50*2 tu S T3~ k M 60 0 * o a O £2 •^i" W •4 <»f SS "3 m < .S H « â 60 C S, ^ <u o M ta •c o A- 7 j ^ i ^» 5 ^ td o 13 ,_ n M — o« &3I1 a*. 03 a tu o tU tso CD t 3 =* — a ra £ M a> t i *te M a) "d .S -c! .5 tu .g ° Q " -O o -a .S » û « "3 CD ^ _^ -ri "T3 " £ *a Pi g -a ai _ sc 13 g *o-* »c c£JÛ*dOr o c « tu 3 60 £< 60 S- 6 0 ^" ; M « " ^ 1> ES SP S* S o Vs (D XJ ° 3 ° § i—I £« Wï g - . g g'e h-3 V5 G J 253 254 I.A.Campbell TABLE 5. Erosion rates and correlation Red Deer badlands, July 1969 - October 1976 Plot Number of values Correlation r2 Regression slope Mean surface change July 1969-October 1976 [mm] 1 2 3 4 5 6 7 8 9 15 15 15 15 15 15 15 15 15 -0.72 0.85 0.74 -0.82 -0.77 -0.08 -0.57 -0.82 -0.90 0.52 0.72 0.56 0.68 0.60 0.00 0.33 0.67 0.82 -0.15 0.33 0.14 -0.19 -0.16 -0.01 -0.10 -0.22 -0.40 -23.5 29.3 5.1 -37.8 -34.3 - 6.9 -28.3 -27.4 -63.1 * mean surface lowering — 31.6 * mean of negative values only factors may be added to allow for bed and solution load if these are not determined. The calculation of basin area is fairly easy though determination of effective area that portion of the basin that actually produces the sediment — may be difficult. Specific density of parent lithological units varies over a wide range and is a possible major source of error. Corbel (1964) suggested that a figure of 2.5 be used as a measure of specific density. This means each cubic metre of sediment source material would have a mass of 2500 kg. Hadley and Schumm (1961), however, used a conversion factor equivalent to 881 kg/m3 in their study of sediment yields from badlands in the Cheyenne River basin, Wyoming. Dole and Stabler (1905) used a value equivalent to 2643 kg/m3 in their classic study. Schumm (1963), for comparative purposes, retained the same value in his study of the disparity between present erosion rates and orogeny. Campbell (1970a) on the basis of mean bulk density samples from the Red Deer badlands, found that a value of 1826 kg/m3 represented a reasonable average. That figure is retained here. These figures represent values commonly used for the determination of suspended sediment conversion from some lithological unit, or units. If, however, the sediment yield is mainly derived from a weathered mantle, or a soil, then they are probably far too high and a value near 1.0 ( 1000 kg/m 3 ) may be more applicable. The result is a possible three or even four-fold variation in conversion depending on the values used. Such a variation would produce a similarly high range of regional erosion rates if applied to the same set of suspended sediment load data. RED DEER BADLAND EROSION RATES Detailed measurements of erosion in the Red Deer badlands have been in progress since 1969. The techniques employed are described elsewhere (Campbell, 1970b, 1974). During the study period, and on the basis of 3375 point measurements, the mean erosion rate has been 31.60 mm. The study period is slightly longer than seven years so the mean erosion rate is 4.51 mm/year. Measurements are taken within 9 — 1 m2 plots with 25 sample points in each. Readings are taken twice each year, in spring and autumn. Fifteen sets of readings for each plot are available to date. Some statistical presentation of the collected data is given in Table 5. Of the nine plots two (numbers 2 and 3) were sited on alluvial fan surfaces to show rates of aggradation. These values were not included in the erosion rate calculation. Stream discharge, suspended sediment and erosion rates 255 Given a mean erosion rate of 4.51 mm/year the equivalent in suspended sediment yield using a conversion of 1826 kg/m3 (Campbell, 1970a), produces a rate of 8.23 kg/m2 or about 8230Mg km" 2 year -1 . Comparative areas of the western United States show mean annual erosion rates of between 15 and 45 mm (Hadley and Schumm, 1961), which are 3 to 10 times higher than the rates obtained here. Schumm (1956a) quotes erosion rates of 20 — 38 mm over a two year period in the badlands of North Dakota. This area is highly analogous to the Red Deer badlands. In fact, the rates of erosion in the Red Deer badlands are lower than might be expected. Strakhov (1967) gives data for mechanical erosion of from 0.OO1 to 4.00 mm/year in large basins, but in extensively man-altered small basins the rate rises to 85 mm/year. Bridges and Harding (1971) found erosion rates on spoil heaps in South Wales (United Kingdom) in the order of 24 mm/year and Schumm (1956b) found erosion rates on badlands in New Jersey to be between 10 and 35 m m in a 10 week period! A summer only study in 1968 using runoff plots (Campbell, 1970) gave mean sediment yields of 1.40 kg/m2 for badlands surfaces. The data shown on Table 6 indicate that 1968 was a low year for sediment production and runoff so the mean annual values found for the 1969-1976 period of 8.23 kg/m2 are reasonable. For the Red Deer badlands, with an estimated area of 800 km2 (which is probably high), an average erosion rate of 4.51 mm/year would produce a sediment yield of 6.58 X 106 Mg. Table 6 shows, on the basis of available information on sampled suspended sediment, the mean annual load at Bindloss is 3.31 x 106Mg. About 900 per cent probably originates in the stretch of river between Red Deer and Bindloss, (that stretch lined by badlands). On that basis, the mean annual sampled load at Bindloss should be about 2.92 x 106 Mg if sediment already in the river at Red Deer is ignored. The difference between the calculated annual sediment yield from the badlands and the mean annual suspended sediment load of the river is in the order of t w o times. There are several possible explanations for this. (1) The measured erosion rates for various reasons (instrumental) are too high. This is possible but measurements made in similar areas show the erosion rates are not unreasonable and in fact are conservative. (2) The measurements are biased towards highly eroding surfaces rather than being truly representative of the surface in the badlands. This is possible because it is unfeasible to sample all units, slope angles, divide distances etc., which all in theory effect erosion rates. The data (Table 5) show a 10-fold variation in erosion rates. Plot 9 erodes quickly, at a mean rate of 9.00 mm/year, whereas Plot 6 lowers at only about 1.00 mm/year. Plots 1,4,5,7 and 8 are consistent; their average is only 30.26 mm over the total period, or 4.32 mm/year, slightly less than the 4.51 mm/year average rate for all eroding plots. The rates measured seem reasonable given the natural variations. (3) The total amount eroded does not get into the Red Deer immediately. This problem of 'sediment-delivery ratio' is a very real one. Roehl (1962) found for some basins in the southern and southeastern United States, that it varied between about 90 and 3 per cent. Given the intermittent nature of runoff in the region, erosion, entrainment and deposition of the same material frequently occurs within a short distance. While there is no extensive build-up of deposits Table 5 does show that of the two fan surfaces one underwent a net aggradation of almost 30.00 mm. This would amount to 4.18 mm/year and, if it were a general tendency, the 'sediment-delivery ratio' for the badlands would be only about 8 per cent. There is no field evidence to suggest this, and the second alluvial fan surface (Plot 3, Table 5) accumulated only 5.10 mm in total. The Red Deer may act as a major storage system for sediment derived from the badlands. Figure 2 shows a conspicuous 'hump' in the river long- 256 I.A.Campbell m ~-< < z Z o \£> -H \£> -H Z z z z ^ =3 c3 •is T3 S « •"* O "O , ^<*£> O ^ ° • O T J X C S " g-"S M « o •S « >> es "g SG- ^<""-—. O _C « g en Ï fins 111? JI 2s; 5 -s "" « -a » c c Q Stream discharge, suspended sediment and eorsion rates 257 profile downstream of Nevis — the upper limit of the badlands. This may represent incoming sediment being delivered at such a rate that the river is incapable of removing it except at periods of major flood. (4) Sediment sampling procedures at Bindloss may not be measuring correctly the total suspended sediment. Sediment is sampled at Bindloss by the Water Survey of Canada. The station has been operating for about 45 years. Most Alberta streams are ice-covered from about mid-November to early or mid-April, making sampling difficult. At Bindloss, usually no suspended samples are taken in the winter four months and very few reading are taken in March. These months typically are ones of low flow and low sediment loads. Break-up and melting are often rapid, occurring within a few days. In 1974, mean daily discharge rose from 27.4 m3/s on 11 April to 328.48 m 3 /s on 16 April during the break-up period. Mean concentration of suspended sediment rose from 107 to 8700 mg/1. in the same period (Water Survey of Canada, 1976, Suspended Sediment Data for 1974). In order to determine daily load of the streams, an average concentration, L, is determined for each 24-h period and combined with the mean daily discharge, Q, to give the daily transport rate. The Water Survey of Canada gives this rate in short tons/ day. L [short tons/day] = 2.7 Q [cfs] X C [g/1.]. Samples measure instantaneous concentration (CI), and the rivers are sampled often at irregular intervals. Measurement frequency is determined by the prevailing transport rate and its variability (Kellerhals etal., 1974), e.g., in 1974 the Bindloss station took the following number of samples, January (1); February (1); March (1); April ( 17); May (31); June (30), July (24); August (16); September (15); October (15); November (11); December (6). Interpolation between the observed, often irregularly spaced CI values is used to produce estimated values for non-sampled periods. Because these values are given in terms of C(average concentration) and because L is, to a degree itself a function of Q, high Q values tend to produce high C values, especially in streams like the Red Deer that receive massive amounts of sediment from comparatively low runoff events. The sediment sampling programme may therefore produce errors. (5) Any combination of some or all of these may be true. EROSION RATES IN THE RED DEER BASIN If the mean annual suspended sediment load as measured at Bindloss is distributed evenly over the Red Deer basin, the regional erosion rate becomes 0.0397 mm/year assuming a conversion factor of 1826 kg/m3 and an average annual load of 3.31 X 106Mg at Bindloss with a basin area of 43 000 km2. This value of mean annual denudation is between the values of 0.021 and 0.04 mm/year (clastic load only) shown by Slaymaker and McPherson (1973) for the Red Deer, and is between the regional values of 0.0205 and 0.204 mm/year shown by Founder (1960). The mean annual load at Red Deer is about 12 per cent of the total load measured at Bindloss, that is, about 400000 Mg. It is derived from the basin above the town of Red Deer, an area of 11315km 2 . This produces an average yield of about 35Mg k m " 2 y e a r _ 1 a representative figure for mountains and foothills in this region. Strakhov ( 1967) shows this portion of the Rocky Mountains as producing between 50 and lOOMg k m - 2 y e a i - 1 . Luk (1975), found that sediment yields in the foothills and mountain section of the Bow River watershed in southern Alberta varied from 16 to 146 Mg km""2 year - 1 . The load measured at Bindloss minus the amount passing at Red Deer is about 2.92 X 10 6 Mg/year. In theory it is derived from an area of about 31 600 km 2 . This would give an average sediment yield of about 70 Mg km - 2 year -1 . But, of the total 31 600 km2 below Red Deer, about 800 km 2 of badlands, 2.5 per cent of the area below Red Deer town and less than 2.0 per cent of the entire basin, has the potential to produce the total suspended sediment load measured at Bindloss. 258 I.A.Campbell Calculations of regional erosion rates and sediment yields should be related only to the characteristics of the portion of the basin producing it (Wigham and Stolte, 1973). It is unreal and unwise to estimate regional erosion rates based on suspended load data where nothing is known of the erosional patterns within the basin. REFERENCES Abrahams, A.D. and Kellerhals, R. (1973) Correlations between water discharge and concentrations of suspended solids for four large prairie rivers. In Fluvial Processes and Sedimentation, (Proceedings of Hydrology Symposium no.9), pp. 96 — 113: Nat. 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