This paper discusses the response of climate change impact on future streamflow availability in Upper Awash River basin, Ethiopia. The change of climate was built using the CORDEX, RCM daily precipitation, maximum and minimum temperature under RCP4.5 and 8.5 scenarios. The climate model was examined in the historical period 1996–2015 for its ability to capture observed precipitation and temperature. Bias correction was performed on RCM temperature and precipitation to minimize the uncertainties that may occur from climate model projection. After the successful calibration and validation of the HBV hydrological model, streamflow was simulated for the periods of 2021–2040 and 2041–2060 and compared to streamflow of the baseline period 1996–2015 to investigate the changes. The results suggested that overall, following the precipitation increment, streamflow is expected to increase under both RCPs. The average monthly changes of streamflow are expected to increase by 40.1 and 29.4% under RCP4.5 and 16.9 and 18.5% under RCP8.5 scenarios for 2021–2040 and 2041–2060, respectively. Annual streamflow would increase by 28.5 and 23.95% under RCP4.5 and 8.5, respectively. The results of this work can help and inform the water resources planner and designer to frame an appropriate plan and management for the effective use of water in the future.

  • This study focus on stream-flow response to projected climate change in the Upper Awash sub-basin, Ethiopia.

  • This paper coupled RCM with RCPs and HBV hydrological model.

  • Bias correction was performed on RCM temperature and precipitation.

  • Comparative analysis of the differences between projected and baseline stream-flow were discussed.

  • Overall projected stream-flow would increase under both RCP scenarios.

Graphical Abstract

Graphical Abstract
Graphical Abstract

Climate change refers to a change in the state of the climate that can be identified by changes in the mean and variability of its properties and that persists for an extended period, typically for a decade or more (IPCC 2007). Climate may be changed by internal processes such as changes in solar radiation and/or by external forcing within the climate system (IPCC 2007, 2014). Currently, the effect of climate change is the major global concern as is evidenced by the increase of the greenhouse gases concentration in the atmosphere (Seneviratne et al. 2012; IPCC 2013). Based on different climate models and emission scenarios, the temperature is expected to increase continuously while precipitation shows mixed change (IPCC 2014; Negash et al. 2020). The IPCC (2013) also suggested that the global mean air temperature will likely increase, ranging from 1.4 to 4.8 °C, under all emission scenarios by the end of the 21st century. The high latitudes regions, the equatorial Pacific and the mid-latitudes of wet regions will probably experience an increase in precipitation under the RCP8.5 scenario while in the mid-latitudes and sub-tropical dry regions it is expected to decrease (Elena et al. 2019). Climate change will have a profound effect on streamflow availability and variability due to frequent changes in precipitation and temperature patterns which are now becoming the research areas that need attention (IPCC 2007; Babur et al. 2016; Tadese et al. 2019). Precipitation and temperature are highly affected by climate change among the components of the hydrological cycle that alter the temporal and spatial availability of streamflow magnitude, variability and timing of occurrence (Babur et al. 2016). Regional hydrology is highly sensitive to changing climate conditions that make climate change projections essential to assess the likely availability of water resources to meet future demands (Brekke et al. 2009; Claudia 2012; Negash et al. 2020). Understanding the climate change effect enhances the flexibility and has net benefits in water resources management (IPCC 2014). The uncertainty of the availability of streamflow in the future could affect agricultural production, socioeconomic systems and threaten environmental sustainability (Daba et al. 2017; Elena et al. 2019). The impact of climate change has a significunt effect on developing countries, especially those whose economy is dependent on agriculture (IPCC 2014). Ethiopia's economy is directly subjected to climate change effects as a large portion of the land is arid and semi-arid and is dependent on rainfall. Hence it is practical to understand the effect of climate change on future streamflow changes to adapt different mitigation strategies. Numerous studies have been conducted on the impact of climate change on potential availability of water resources using different climate secenarios and climate models, for instance Babel et al. (2014), Mulligan (2015), Wanders & van Lanen (2015), Babur et al. (2016), Daba et al. (2017) and Gizaw et al. 2017). Many of them used Special Report Emmission Scenarios (SRES) linked with GCMs outout in different regions, including the present study area. The outcomes of these studies suggested that the projected temperature shows continuously increasing trends under all emissions while the precipitation and respective streamflow show mixed patterns (increasing and decreasing). Currently, SRES are known to be old emission scenarios and may not possess the present climate conditions (Höök et al. 2010). To overcome the shortcomings of the SRES scenarios, new emission scenarios (representative concentration pathways, RCPs) have been developed by integrating technological enhancement, economic development, demography, policy and future institutional challenges and adaptation and mitigation linked to exclusive socioeconomic assumptions which shows the present and future climate conditions (IPCC 2007; Getahun 2015). The RCPs allow better resolution over SRES which helps in performing local and regional comprehensive studies (Höök et al. 2010). In spite of all these advantages, no study has so far been conducted in the Upper Awash by combining the new emission scenarios (RCPs) with a high resolution regional climate model (RCM). Hence, investigation of the response of climate change impact on future streamflow availability using the new emission scenarios (RCPs) incorporated in a regional climate model (RCM) is essential. The main scientific question to be addressed in this work is whether the streamflow in Upper Awash sub-basin could be affected by climate change and how much the change could be. A common approach to achieve this goal is to use hydrological models with scenarios provided by climate model outputs downscaled at catchment level (Daba et al. 2017; Negash et al. 2020). To minimize the uncertainties that may occur in climate projections, the application of bias correction is very important for better hydrological simulation (Claudia 2012; Fanget et al. 2015; Min et al. 2018). Thus, the intent of this study was to investigate the potential response of climate change on streamflow in the future. This finding will be useful to plan, design and apply suitable water management and mitigation strategies to minimize the impact of the change.

Description of the study area

Awash River basin is one of the 12 Ethiopian River Basins which drains though the central and eastern highlands part of the country, covering a total catchment area of about 110,000 km2. The river starts from Ginchi town, west of Addis Ababa, travels though Rift Valley, and ends in Lake Abe on the border between Ethiopia and Djibouti. The basin altitude ranges from 250 to 3,000 m above mean sea level. The total average annual rainfall ranges from 160 mm in the lowlands to 1,600 mm in the highlands. According to the Awash Basin Authority (2017) report, the basin's total annual water demand for irrigation, domestic water supply, livestock and industry is estimated to be around 3.4 BMC (billion metric cube). Based on the agricultural activities, socio-economic system, climatological, physical and water resources characteristics, Awash River basin is divided into upper valley, middle valley and lower valley (Edossa et al. 2010). The Upper Awash sub-basin (study area) is one of the most highly populated sub-basins in the western highland part of the Awash River basin, including the capital city of Ethiopia. Large mechanized and private irrigated agricultural farms and rapidly expanding industries are located in this sub-basin. The increasing rate of population together with other factors will intensify the water consumption rates in the future (Edossa et al. 2010; Tadese et al. 2019). Hence, investigation of streamflow changes in the future in response to climate change is economically and environmentally important for the development of the sub-basin as well as the whole country. The geographical location lies between latitude 8°10′57″–9°13′54″N and longitude 37°57′–39°11′E. The total area of the sub-basin is about 11,232 km2 (Figure 1).

Figure 1

Map of Upper Awash sub-basin with selected meteorological and hydrological stations.

Figure 1

Map of Upper Awash sub-basin with selected meteorological and hydrological stations.

Close modal

Data and method

The daily meteorological data, precipitation, and maximum and minimum temperatures from 1996 to 2015 were collected from the Ethiopian National Meteorological Service Agency (NMSA). The streamflow from 1996 to 2015 for the selected stations were collected from the Ethiopian Ministry of Water, Irrigation and Energy office (MoWIE). The meteorological and hydrological stations were selected based on the standards of the length of record years, completeness (or fewer missing records) and the extent of the catchment network. Hence six rainfall and temperature and three streamflow gauging stations were used for this work. Sometimes, the collected data from both meteorological hydrological gauging stations may have missing or inaccurate records (Daba et al. 2017). In those cases, to improve the quality of the collected data, we applied different data quality test mechanisms such as filling missing data, homogeneity tests and consistency. Predominantly, the rainfall pattern is unimodal with the main rain occurring from June to September and the other months are mainly dry except for small rains from March to May. The total average annual rainfall is about 1,120 mm. The annual average temperature varies from 4.8 to 31.4 °C (Figure 2). Koka dam streamflow gauging station, which is located at the outlet of the sub-basin, was used for calibration and validation of the HBV hydrological model (Figure 3). A digital elevation map (DEM) 30×30 m resolution was obtained from the Ethiopian Ministry of Water Irrigation and Energy Bureau Department of GIS and processed in Arc-GIS to extract the drainage area and drainage network. Table 1 shows the meteorological and streamflow gauging stations used for this study.

Table 1

Selected meteorological and hydrological stations and their data periods (1996–2015)

NoName of stationLatitudeLongitudeElevation (m)
Addis Ababa 9.019 38.748 2,386 
Akaki 8.870 38.786 2,057 
Debre Zeiyt 8.733 38.950 1,900 
Ginchi 9.017 38.133 2,132 
Koka Dam 8.469 39.154 1,618 
Tulu bolo 8.655 38.204 2,190 
7a @Modjo 8.400 39.023 2,180 
8a @Hombole 8.430 39.020 2,194 
9b @Kokadam 8.358 39.062 1,618 
NoName of stationLatitudeLongitudeElevation (m)
Addis Ababa 9.019 38.748 2,386 
Akaki 8.870 38.786 2,057 
Debre Zeiyt 8.733 38.950 1,900 
Ginchi 9.017 38.133 2,132 
Koka Dam 8.469 39.154 1,618 
Tulu bolo 8.655 38.204 2,190 
7a @Modjo 8.400 39.023 2,180 
8a @Hombole 8.430 39.020 2,194 
9b @Kokadam 8.358 39.062 1,618 

aIndicates streamflow gauging stations.

bIndicates the streamflow gauging station used for calibration and validation.

Figure 2

Monthly average rainfall (mm) and temperature (°C) of study area (1996–2015).

Figure 2

Monthly average rainfall (mm) and temperature (°C) of study area (1996–2015).

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Figure 3

Monthly streamflow (m3/s) in the study area (1996–2015).

Figure 3

Monthly streamflow (m3/s) in the study area (1996–2015).

Close modal
Climate data were downloaded from the African CORDEX domain for present and future periods under RCP4.5 and 8.5 scenarios on a daily basis from http://cordexesg.dmi.dk/esgf-web-fe/ under a regional climate model, RACMO version 2.2, which was developed in the Koninklijk Meteorologisch Institute (KNMI) (The Netherlands) for climate projections. The selected climate model was based on vintage, resolution, validity and representativeness of the area (Gleckler et al. 2008; Räisänen et al. 2009). Also, the performance of the selected model to reproduce observed precipitation and temperature in the baseline period was evaluated by Yacouba et al. (2017). The downloaded data were minimum and maximum temperature and precipitation. The driving scenarios were RCP4.5 and 8.5 in W/m2 which approximately represents the medium and high carbon emission concentrations scenarios, respectively. The data from 1996 to 2015 was considered as the baseline period and 2021–2040 and 2041–2060 data were used as near and far future periods, respectively, to impact studies. The data derived from the climate models may not exactly possess the statistical characteristics of the ground stations data of a particular catchment (Schaefli 2015). Hence, application of bias correction is very important to improve climate model prediction and to minimize the discrepancy between observed and simulated precipitation and temperature that may be in turn seen in the streamflow simulation (Graham et al. 2007; Fanget et al. 2015). This study employed linear scaling (LS) and a bias correction method in daily time steps. That is, the temperature was typically bias corrected by adding the monthly difference between the recorded and RCM in the baseline period to the daily RCM temperature in the future (Equation (1)) and precipitation was corrected by multiplying the ratio of monthly recorded and RCM precipitation in the baseline period by the RCM precipitation in the future (Equation (2)) (Min et al. 2018).
(1)
(2)
where Pdaily,future and Tdaily,future are bias corrected precipitation and temperature in future periods, respectively; TRCM,daily,future and PRCM,daily,future are bias raw temperature (°C) and precipitation (mm) in future periods, respectively; TRCM,obs,monthly and Tobs,monthly are raw and observed temperature in baseline periods, respectively; PRCM,obs,monthly and Pobs,monthly are raw and observed precipitation in baseline periods, respectively; and m denotes the mean value. Monthly differences are determined using observed and raw RCM in the baseline period. The performance of RCM/GCM(s) can be assessed by a number of statistical techniques. Not a single technique is taken as best, rather many statistical techniques are accompanied together to provide a comprehensive overview of model performance (Gordon & Shaykewich 2000). For this study, we applied percent bias (PBIAS), root mean square error (RSME) and correlation coefficient (R2) to check the performance of selected climate models for climate prediction as illustrated by Equations (3)–(5), respectively. These statistical measures were recommended by the World Meteorological Organization (WMO) as reported in Gordon & Shaykewich (2000).
(3)
(4)
(5)
where RCM and OBS are model output and observed temperature and precipitation in the baseline period, respectively; i refers to the given time period and N is total number of data years in such pairs. PBIAS measures whether the climate model overestimates or underestimates a particular climate variable in a given catchment. Positive values indicate overestimation whereas negative values indicate underestimation of the model output compared to that recorded in the reference period. The smaller the absolute value of RMSE the better climate model performance and vice versa. R2 indicates the strength of the relationship between the climate model outputs (temperature and precipitation and the recorded station precipitation and temperature. R2 value greater than 0.5 is taken as a good relationship. The performance of the model was checked for both precipitation and temperature. Table 2 shows a summary of the data and the sources used in this study.
Table 2

Summary of data used and sources

DataSources of dataDescriptions
Terrain Ethiopian Ministry of Water, Irrigation and Energy (MoWIE) Department of GIS DEM (digital elevation model) 30×30 m 
Recorded climate data Ethiopian National Meteorological Service Agency (ENMSA) from 1996 to 2015 Maximum and minimum temperature, rainfall 
Climate model data (baseline and future) http://cordexesg.dmi.dk/esgf-web-fe/ historical data (1996–2015) and future (2021–2060) for RACMO22T (RCM) model under RCP4.5 and 8.5 Maximum and minimum temperature and precipitation 
Hydrological data Ministry of Water, Irrigation and Energy (MoWIE) Streamflow (m3/s) (1996–2015) 
DataSources of dataDescriptions
Terrain Ethiopian Ministry of Water, Irrigation and Energy (MoWIE) Department of GIS DEM (digital elevation model) 30×30 m 
Recorded climate data Ethiopian National Meteorological Service Agency (ENMSA) from 1996 to 2015 Maximum and minimum temperature, rainfall 
Climate model data (baseline and future) http://cordexesg.dmi.dk/esgf-web-fe/ historical data (1996–2015) and future (2021–2060) for RACMO22T (RCM) model under RCP4.5 and 8.5 Maximum and minimum temperature and precipitation 
Hydrological data Ministry of Water, Irrigation and Energy (MoWIE) Streamflow (m3/s) (1996–2015) 

HBV hydrological model

The HBV (Hydrologinska brans Vattenbalansavdelning) model is a semi-distributed conceptual hydrologic model developed at the Swedish Metrological and Hydrologic Institute (SHMI) in the 1970s. It is a tool that is used to forecast and simulate runoff in nearly 200 basins throughout Scandinavia and it has been applied in more than 30 countries, including Ethiopia. The advantage of this model over the others is the possibility of disaggregating the basin into a number of sub-basins, elevation and vegetation cover zones and it requires less data input for simulation. The HBV model consists of snow accumulation and snowmelt routine, soil moisture accounting routine, routines for runoff generation and a simple routing routine (SMHI 2008). The snow accumulation routine is an important process in the study of catchment where the snow is present and melts to contribute to the runoff generation. Another important process is the soil moisture accounting routine part which controls runoff formation. It is a process where rainfall goes to the root zone and to groundwater as recharge depending on the relation between field capacity (FC) and moisture content in the root zone (SM) (Equation (6), and actual evaporation is estimated depending on soil moisture availability using the relationship between SM and FC (Equation (7)). The impact of this routine in contribution to runoff from snowmelt and rain is high in wet conditions and small in dry soil. Likewise, the response routine is a function responsible for transforming excess water from soil moisture zones to generate runoff (Equation (8)). Finally, the routing routine (transformation routine) is the generated runoff from the response routine routed through a transformation routine in order to obtain the proper shape of the hydrograph at the outlet of the sub-basin. The transformation function is given in mm/day (Equations (9) and (10)), using a triangular weighting function defined by the parameter MAXBAS (Seibert 2005):
(6)
(7)
(8)
(9)
where
(10)
where P(t) is the precipitation at time t, FC is the field capacity (maximum soil moisture storage in mm); β is a parameter that determines the relative contribution to runoff or to increase soil moisture storage from rain or snowmelt; Eact is the actual evapotranspiration; Epot is the potential evapotranspiration; LP is the soil moisture value above which Eact reaches Epot; QGW is the groundwater recharge; Qsim is the simulated runoff; and Ki is the recession constant.
The required input parameters for HBV model are; daily areal rainfall, daily average temperature (°C), daily estimated potential evapotranspiration and streamflow for calibration and validation of the model. For this study, potential evapotranspiration was estimated by the Hargreaves method. This method was adopted because of its simplicity and it requires less data compared to other methods (Hargreaves & Riley 1985). The Hargreaves method was compared to the Penman method to estimate evapotranspiration and the result indicated that the two methods showed almost similar output. The authors suggest that in the case of data limitation, it is possible to use Hargreaves's method to estimate evapotranspiration (Equation (11)):
(11)
where λ is the latent heat of vaporization (MJ kg−1); Eo is the potential evapotranspiration (mm day−1); Ho is the extraterrestrial radiation (MJ m−2 day−1); and Tmax,Tmin and Tavg are the maximum, minimum and average air temperature (°C) for a given day, respectively. The predictive ability, reliability and accuracy of the hydrological model to simulate the recorded streamflow has to be checked (Rientjies 2007). Normally 5–10 years of streamflow is sufficient to calibrate the HBV model (Bergström 1992). The total streamflow used to develop the model was 16 years (2000–2015). The first two years (2000–2001) were used for warming up periods to initialize the model before calibration starts. The calibration and validation were done manually by optimizing the parameters that could significantly affect the performance of the model for the years 2002–2010 and 2011–2015, respectively. The performance of the model was evaluated by three statistical parameters: correlation coefficient (R2), Nash–Sutcliffe efficiency (NSE), and percent bias (PBIAS), as suggested by Krause et al. (2005). Equations (12)–(14) describe the mathematical illustrations of the statistical parameters used. Nash–Sutcliffe efficiency shows how fine the graph of recorded flow plots fit to the simulated one. Both R2 and NSE ranges from 0 to 1, with the high values indicating less error variance, and typically the value greater than 0.5 was accepted. Percentage bias measures the average tendency of the model simulated flow to be smaller or larger than their respective recorded flow. A positive value indicates overestimation while a negative value shows underestimation. Typically, the values between –15 and +15% are within acceptable ranges (Srinivasan et al. 2010):
(12)
(13)
(14)
where Reff is coefficient of efficiency; Qobs(t) and Qsim(t) are recorded and simulated flow at a given time t; Qobs is average recorded flow of respected time; and PBIAS is percentage biases. The optimized parameters during the calibration and validation period were kept constant during future streamflow simulation. Then, the simulated streamflow changes were evaluated against streamflow in the reference period on the basis of monthly, seasonal and annual time steps. The general water balance of the HBV model is described in Equation (15) and Figure 4:
(15)
where P is precipitation; SM is soil moisture routine; E is evapotranspiration; UZ is upper ground water zone; Q=runoff; LZ is lower ground water zone; and SP=snowpack accumulation.
Figure 4

General structure of the HBV model (Seibert 2005).

Figure 4

General structure of the HBV model (Seibert 2005).

Close modal
Finally, the trends of both rainfall and streamflow simulated from the RCM climate model and the HBV hydrological model, and recorded based on ground stations, were analyzed by non-parametric Mann–Kendall test. The Mann–Kendall trends test is used to detect whether the data series in hydro-climatic variables are consistently increasing or decreasing. The null hypothesis test shows there is no monotonic trend in the data series and the alternate hypothesis shows that the trend exists (Hess et al. 2001). The World Meteorological Organization (WMO) recommended a non-parametric Mann–Kendall trend test to assess the trends in meteorological and hydrological data as a result of its simplicity, allowing missing values and less sensitivity to outliers. There is no assumption of statistical distribution and it reduces the chance of errors during statistical analysis which makes it robust. However, the results of the test may have an error if autocorrelation exists in the data series. In such cases, a pre-whitening procedure is performed to remove autocorrelations in the time series (Equations (16) and (17)) (Hess et al. 2001; Tekleab et al. 2013). R represents the first autocorrelation (lag-1) coefficient of the time series Xt mean, Xt represents mean of the data and n is the number of data points in the time series:
(16)
(17)
If the lag-1 autocorrelation coefficient is found to be within the interval defined by Equation (17), it can be summarized that the time series does not exhibit a significant autocorrelation. On the other hand, if the estimated lag-1 autocorrelation coefficient is found to be outside of the interval, it can be said that the time series exhibits a significant autocorrelation at the 5% significance level. In this case, the Mann–Kendall test is applied on pre-whitening series obtained as (X2RX1, X3RX2XnRXn–1) where X1, X2, X3Xn are the data points of the series. Then, after autocorrelation was checked, the Mann–Kendall's statistical test was applied (Equations (18) and (19)):
(18)
where S is the rating score (Mann–Kendall sum); X is the observation value; n is the number of observation values in the time series; Xi and Xj are the sequential hydro meteorological values in the years i and j (j>i), respectively. Positive and negative values of S dictate increasing and decreasing trends in the data series, respectively. The standard normal Z is calculated by:
(19)

The statistical value Z determines the significance of trend at a selected significance level. For this study the 5% significance level was selected. The slope of n pairs of data points was estimated using the Sen's slope estimator (Equation (20)):

(20)
where Xj and Xk are data values at times j and i, respectively.

Ti is a Sen's estimator of slope which is the median of these N values. T indicates the increasing or decreasing values in trends. The whole methodology and procedures are summarized in the flowchart as shown in Figure 5.

Figure 5

Data used and framework of the methodology.

Figure 5

Data used and framework of the methodology.

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Performance of RCM in the baseline period (1996–2015)

One of the objectives of this study is to evaluate the quality of selected climate model to reproduce precipitation and temperature in the baseline period (1996–2015). Accordingly, Figure 6 shows the average monthly precipitation cycle and percentage change of RCM from that recorded in the baseline period. The result indicates that the precipitation cycle from RCM is overlapped with the recorded precipitation in all months except from the middle of June to September (Figure 6(a)). However, after bias correction the differences were significantly minimized. The difference before bias correction varied from –64.97 to +78.65%. However, this difference reduced to –6.45 to +8.72% after bias correction (Figure 6(b)). Similarly, Figure 7 depicts the average monthly RCM temperature cycle and its change compared to recorded temperature. The model totally underestimated both minimum and maximum temperatures. Nevertheless, after bias-correction, the shape of the simulated and observed graph overlapped well. The changes range from –46.6 to –14.1% before bias correction and from –3.2 to 3.5% after bias correction for maximum temperature. Bias correction significantly improved the quality of climate model prediction which may in turn minimize the uncertainties that may occur in hydrological simulation. Similar results were depicted by Fanget et al. (2015) and Ahmed et al. (2017). The correlation between observed rainfall and RCM rainfall, shown in Figure 8, indicates that strong correlation exists after an application of bias correction.

Figure 6

Average monthly precipitation cycle (a) and percentage change (b) in the baseline period (1996–2015).

Figure 6

Average monthly precipitation cycle (a) and percentage change (b) in the baseline period (1996–2015).

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Figure 7

Average monthly RCM versus recorded temperature (°C) (a) minimum, (b) maximum and percentage change (c) minimum and (d) maximum in the baseline period (1996–2015).

Figure 7

Average monthly RCM versus recorded temperature (°C) (a) minimum, (b) maximum and percentage change (c) minimum and (d) maximum in the baseline period (1996–2015).

Close modal
Figure 8

Correlation plots of monthly recorded and RCM rainfall in mm (1996–2015).

Figure 8

Correlation plots of monthly recorded and RCM rainfall in mm (1996–2015).

Close modal

Table 3 provides a summary of statistical parameters to evaluate the performance of the climate model (RCM).

Table 3

Results of statistical parameters to evaluate RCM

Statistical parametersBias corrected
Raw model uncorrected
Prep.TmaxTminPrep.TmaxTmin
Correlation 0.86 0.78 0.72 0.71 0.59 0.67 
PBIAS +0.81 +1.02 +0.22 –18.4 –19.21 –24.43 
RSME 18.7 6.3 8.75 69 20.68 26.62 
Statistical parametersBias corrected
Raw model uncorrected
Prep.TmaxTminPrep.TmaxTmin
Correlation 0.86 0.78 0.72 0.71 0.59 0.67 
PBIAS +0.81 +1.02 +0.22 –18.4 –19.21 –24.43 
RSME 18.7 6.3 8.75 69 20.68 26.62 

Projected precipitation and temperature results

Another specific objective of this study was to analyze the projected changes in precipitation and temperature based on the RCP4.5 and 8.5 scenarios for the period of 2021–2040 and 2041–2060 compared to the baseline period 1996–2015. Figure 9 depicts the general pattern of average monthly projected rainfall. The projected rainfall for both scenarios is expected to increase in the months of February, June, July, August and November, while in March, April, May, October, September, December and January it is expected to decline. Relatively, in summer (June–August) rainfall is projected to increase more than the other months (Figure 9(a) and 9(b)). Figure 10 shows the percentage change in precipitation between the reference period (1996–2015) and projected periods of 2021–2040 and 2041–2060. Overall, average annual rainfall is projected to increase by 11.97 and 20.67% under RCP4.5 and 8.5, respectively. For the period of 2021–2040, the projected rainfall is expected to increase to 3.22% under RCP4.5 and 16.21% under RCP8.5. The maximum increment will be expected in November (69.51%) under RCP4.5 and in February (66.6%) under RCP8.5. The maximum reduction will be expected in March under RCP4.5 and in April under RCP8.5 (Figure 10(b)). Likewise, for the period of 2041–2060, mean annual rainfall is projected to increase by 20.72 and 25.13% under RCP4.5 and 8.5, respectively. Relatively, in this time period, the rainfall increment will be high compared to the period 2021–2040. The maximum increment in this time period will be expected every November and the maximum reduction will be in March under both scenarios. Generally, the result clearly indicates that for both future periods and under both scenarios, the projected mean annual rainfall is expected to increase over the study area. However, the increment will vary among the scenarios and periods. The IPCC (2013) also suggested that, in the case of increasing temperature, the mean annual precipitation is expected to increase up to 20%.

Figure 9

Average monthly projected precipitations (mm) of the future periods, (a) 2021–2040 and (b) 2041–2060, compared to rainfall in the baseline period (1996–2015).

Figure 9

Average monthly projected precipitations (mm) of the future periods, (a) 2021–2040 and (b) 2041–2060, compared to rainfall in the baseline period (1996–2015).

Close modal
Figure 10

Projected percentage changes in rainfall compared to baseline period for: (a) 2021–2040 and (b) 2041–2060.

Figure 10

Projected percentage changes in rainfall compared to baseline period for: (a) 2021–2040 and (b) 2041–2060.

Close modal

Figure 11 shows monthly projected average temperature cycle and percentage change under both scenarios. As can be seen under both scenarios, both maximum and minimum temperature is expected to increase. On average, the projected minimum temperature is expected to increase by 9.6 and 11.7% under RCP4.5 and 8.5, respectively. Maximum temperature change could be +6.3% under RCP4.5 and +7.6% under RCP8.5. Moreover, the increment of minimum temperature is relatively high compared to the maximum. The results clearly show that the projected air temperature under RCP8.5 is higher than that of under RCP4.5 which confirms that RCP8.5 is a higher greenhouse carbon concentration emission scenario with a higher degree of global warming. The forecasted temperature in both the near and far future period is within the range forecast by IPCC (2007), i.e. average temperature increases from +1.4 to +20% at the end of the 21st century.

Figure 11

Monthly projected average temperature: (a) minimum and (b) maximum, and percentage change (c) minimum and (d) maximum, compared to the baseline period 1996–2015.

Figure 11

Monthly projected average temperature: (a) minimum and (b) maximum, and percentage change (c) minimum and (d) maximum, compared to the baseline period 1996–2015.

Close modal

Table 4 shows the monthly average change in percentage of precipitation, maximum and minimum temperature for the periods 2021–2040 and 2041–2060 compared to the baseline period (1996–2015). The result indicated that the temperature and precipitation increment is higher for the far future period (2041–2060) than the near future period (2020–2040) under both scenarios. The percentage increment of the maximum temperature would be less than that of minimum temperature under both scenarios. In general, both the projected temperature and precipitation would increase for the study area.

Table 4

Likely percentage changes for projected future precipitation and temperature

ScenariosTime periodTmin.Tmax.Prep.
RCP4.5 2020–2040 +6.34 +4.43 +3.21 
2041–2060 +12.58 +7.03 +20.31 
RCP8.5 2020–2040 +7.94 +4.81 +16.20 
2041–2060 +16.39 +8.27 +25.01 
ScenariosTime periodTmin.Tmax.Prep.
RCP4.5 2020–2040 +6.34 +4.43 +3.21 
2041–2060 +12.58 +7.03 +20.31 
RCP8.5 2020–2040 +7.94 +4.81 +16.20 
2041–2060 +16.39 +8.27 +25.01 

Hydrological model calibration and validation results

The HBV model calibration and validation was carried out manually by optimizing the model parameters in each subroutine that has a significant effect on the model performance. Based on this, several runs were performed to select the most optimum parameter sets in order to compare the observed to simulated hydrograph. The results of each run were evaluated based on: visual inspection by comparing the simulated and observed hydrograph, NSE, PBIAS and R2. The calibration and validation was conducted in monthly time series. Figure 12 shows monthly recorded and simulated runoff cycles for the calibration and validation period over the reference period. The shape of the simulated hydrograph is well captured by the shape of recorded flow using the optimized model parameters during the calibration period (2002–2010) and validation period (2011–2015). However, some of the peak and low flows were underestimated and overestimate recorded flow. All performance evaluation variables are within acceptable ranges for both calibration and validation periods, as displayed in Figure 12. The most sensitive parameters and their optimum values sets during the calibration and validation periods are shown in Table 5.

Table 5

Most sensitive parameters and their optimum value sets during the calibration (2002–2010) and validation (2011–2015) periods

ParametersDescription of parametersOptimum value during calibration period
FC Maximum soil storage(mm) 200 
PERC Percolation (mm/day) 0.1 
Beta (βIt is a parameter that determines the relative contribution to run off from rain/snowmelt 1.4 
LP Limit for potential evaporation 0.8 
K1 Recession coefficient for upper response box 0.01 
K2 Recession coefficient for lower response box 0.02 
MAXBAS To transform rainfall to simulated runoff using a triangular weighting function 2.5 
ParametersDescription of parametersOptimum value during calibration period
FC Maximum soil storage(mm) 200 
PERC Percolation (mm/day) 0.1 
Beta (βIt is a parameter that determines the relative contribution to run off from rain/snowmelt 1.4 
LP Limit for potential evaporation 0.8 
K1 Recession coefficient for upper response box 0.01 
K2 Recession coefficient for lower response box 0.02 
MAXBAS To transform rainfall to simulated runoff using a triangular weighting function 2.5 
Figure 12

Streamflow: (a) calibrated (2002–2010), (b) validated (2011–2015).

Figure 12

Streamflow: (a) calibrated (2002–2010), (b) validated (2011–2015).

Close modal

Projected streamflow result

One of the key objectives of this study was to evaluate simulated streamflow under RCP4.5 and 8.5 scenarios for two consecutive periods (2021–2040 and 2041–2060) compared to the baseline period (1996–2015). Thus, the time series of bias corrected precipitation, temperature and estimated evapotranspiration of the periods 2021–2040 and 2041–2060 under both RCPs were used as input for streamflow simulation. The optimized model parameters during calibration and validation were transferred with the intention to simulate future streamflow to investigate the changes from the baseline period. Projected streamflow in June, July and August is expected to increase more rapidly than the rest of the months under both scenarios (Figure 14(a) and 14(b)). Overall, streamflow is expected to increase under both scenarios and time periods (Figure 13(c) and 13(d)). On average, annual streamflow is expected to increase 28.5% under RCP4.5 and 23.9% under RCP8.5. In the near future period (i.e. 2021–2040), it is expected to increase up to 40.1% under RCP4.5 and 29.4% under RCP8.5. Likewise, for the far future period (2041–2060) it will increase to 18.5 and 16.9% under RCP4.5 and 8.5, respectively. However, for this period there will be a slight decrease in streamflow compared to the near future yet it will relatively increase compared to the reference period. Most of the change in streamflow is in line with the changes in rainfall and temperature (see also Figure 10). The maximum increment will be expected in October under both scenarios while the maximum reduction will be expected in March under RCP4.5 and in January under RCP8.5. The increment suggested by the RCP4.5 scenario is more marked than under RCP8.5. This is due to the fact that increasing temperature under RCP8.5 increases evaporation which would lead to a reduction in streamflow. The projected seasonal change of streamflow from the baseline period was computed for winter, spring, summer and autumn seasons. In winter (DJF) and spring (MAM) the streamflow is expected to decrease except for the spring season under RCP4.5 for the period 2041–2060. Similarly, in summer (JJA) and autumn (SON) the projected seasonal streamflow is expected to increase under both climate scenarios and time periods (see Figure 14(a) and 14(b)). Generally, the average expected change in streamflow shows variations between months, seasons and annually. The average seasonal and annual change streamflow is relatively less compared to monthly change. In some months like October and July a higher magnitude of streamflow change may be expected which could lead to floods. On the contrary, in some months like January, February and March a significant reduction in streamflow may lead to water scarcity in the area. Table 6 shows the average change in streamflow for the periods 2021–2040 and 2041–2060 compared to the baseline period (1996–2015). The projected streamflow in all cases (monthly, seasonal and annual) is expected to increase. The increment of streamflow under RCP4.5 is higher than that under RCP8.5.

Table 6

Average percentage changes of streamflow compared to base period

ScenariosMonthlySeasonalAnnual
RCP4.5 (+)34.75% (+)18.51% (+)28.5% 
RCP8.5 (+)17.73% (+)8.45% (+)23.9% 
ScenariosMonthlySeasonalAnnual
RCP4.5 (+)34.75% (+)18.51% (+)28.5% 
RCP8.5 (+)17.73% (+)8.45% (+)23.9% 
Figure 13

Projected monthly average streamflow: (a) 2021–2040; (b) 2041–2060 and percentage change: (c) 2021–2040 and (d) 2041–2060, compared to the baseline period 1996–2015.

Figure 13

Projected monthly average streamflow: (a) 2021–2040; (b) 2041–2060 and percentage change: (c) 2021–2040 and (d) 2041–2060, compared to the baseline period 1996–2015.

Close modal
Figure 14

Average seasonal change of streamflow: (a) 2021–2040 and (b) 2041–2060, compared to the baseline period (1996–2015).

Figure 14

Average seasonal change of streamflow: (a) 2021–2040 and (b) 2041–2060, compared to the baseline period (1996–2015).

Close modal

Trend analysis results

This study was also aimed at examining trends. Accordingly, trends were tested in terms of annual time series for observed rainfall and streamflow and projected rainfall and corresponding streamflow using the non-parametric Mann–Kendall trend test at a significance level of 5%. The time series (trends) of observed annual streamflow and rainfall are presented in Figure 15 and projected rainfall and corresponding simulated streamflow for the period of 2021–2060 under RCP4.5 and 8.5 are presented in Figures 16 and 17. The observed mean annual flow and rainfall shows decreasing trends. The reduction was –7.73 mm/year for rainfall and –5.6 m3/s/year for streamflow (Figure 15). However, the forecasted rainfall and streamflow under both RCP scenarios shows an increasing trend. The projected rainfall is expected to increase about 0.35 mm/year under RCP4.5 and 1.86 mm/year under RCP8.5. The forecasted streamflow under RCP4.5 is expected to increase by 6.34 and 7.63 m3/s/year under RCP8.5. However, as presented in Table 7, the results of the calculated |Z| values are less than the tabulated |Z| at the significance level of 5%, which is 1.96. This shows that the trends for both recorded and simulated precipitation and streamflow are statistically insignificant under both RCPs.

Table 7

Statistical parameters for trend analysis and their results

VariablesYearsSZSens SlopeTrends
Rainfall (observed) 1996–2015 –34 –1.07 –7.73 Insignificant 
Streamflow (observed) –28 –0.88 –5.6 Insignificant 
Rainfall (RCP4.5) 2020–2060 20 0.22 0.35 Insignificant 
Rainfall (RCP8.5) 102 1.18 1.86 Insignificant 
Streamflow (RCP4.5) 2020–2060 106 1.22 6.34 Insignificant 
Streamflow (RCP8.5) 120 1.39 7.63 Insignificant 
VariablesYearsSZSens SlopeTrends
Rainfall (observed) 1996–2015 –34 –1.07 –7.73 Insignificant 
Streamflow (observed) –28 –0.88 –5.6 Insignificant 
Rainfall (RCP4.5) 2020–2060 20 0.22 0.35 Insignificant 
Rainfall (RCP8.5) 102 1.18 1.86 Insignificant 
Streamflow (RCP4.5) 2020–2060 106 1.22 6.34 Insignificant 
Streamflow (RCP8.5) 120 1.39 7.63 Insignificant 
Figure 15

Mean annaul trends of obseved rainfall and streamflow in the reference period (1996–2015).

Figure 15

Mean annaul trends of obseved rainfall and streamflow in the reference period (1996–2015).

Close modal
Figure 16

Annual trends of projected rainfall from 2021 to 2060 under RCP4.5 and 8.5.

Figure 16

Annual trends of projected rainfall from 2021 to 2060 under RCP4.5 and 8.5.

Close modal
Figure 17

Annual trends of simulated discharge from 2021 to 2060 under RCP4.5 and 8.5.

Figure 17

Annual trends of simulated discharge from 2021 to 2060 under RCP4.5 and 8.5.

Close modal

The impact of climate change studies on streamflow by coupling climate models (RCM/GCM) with hydrological models involves a range of uncertainties (Graham et al. 2007; Fanget et al. 2015; Ahmed et al. 2017). Selection of a GCM/RCM model and plausible scenarios are the greatest sources of uncertainty on climate change analysis in addition to hydrological model simulation (Yacouba et al. 2017; Min et al. 2018). Despite these limitations, in this work every effort was made to minimize the uncertainties on climate prediction and hydrological simulation to understand the potential impact of climate change on future streamflow changes, such as best climate model (RCM) selection, most plausible climate scenarios (RCP4.5 and 8.5), selection and bias correction climate model output. This study coupled a single climate model (RCM) under RCP4.5 and 8.5 emission scenarios with a semi-distributed hydrological model (HBV) to investigate future streamflow changes in the Upper Awash sub-basin. However, it is often recommended to apply different RCMs and ensemble models with all possible emission scenarios, including RCP2.6 and RCP6.0, to explore a wide range of climate changes. However, the results of this work are consistent with other similar studies (Getahun 2015; Mulligan 2015; Ahmed et al. 2017; Gizaw et al. 2017). Overall, projected temperature and precipitation is expected to increase in the study area. The increment in minimum temperature would be higher compared to maximum temperature and such changes are common globally. Similar findings were reported by IPCC (2013), Tekleab et al. (2013) and Negash et al. (2021). The temperature change is more severe under RCP8.5 than RCP4.5, confirming that RCP8.5 is the highest carbon emission scenario and this creates an active hydrological cycle which leads to heavy rainfall (IPCC 2013). The application of bias correction improved the projected temperature and precipitation accuracy. This finding is also in harmony with the results of Fanget et al. (2015), Ahmed et al. (2017) and Daba et al. (2017). On average, annual projected streamflow is expected to increase by 28.5% under RCP4.5 and 23.9% under RCP8.5. This result seems to be in line with similar studies that have been conducted by Mulligan (2015), Babur et al. (2016), Daba et al. (2017), Gizaw et al. (2017), Tadese et al. (2019) and Negash et al. (2021). However, it is in contradiction to the study by Kefeni et al. (2019). This may be due to differences in hydrological model, climate model resolution and bias-correction methods. Apart from this, further investigation is required to verify the results using a multi-climate model with different resolution and possible climate scenarios. The projected streamflow is expected to be high in July and October under both RCPs while a significant reduction is expected in January and April for the period 2021–2040 and in March for the period 2041–2060 under both RCPs emmision scenarios. A similar finding was depicted by Tadese et al. (2019). This study used an HBV hydrological model, which requires relatively less input data compared to the others to simulate streamflow. Thus, this method can be adapted and may be helpful especially to data limited regions to estimate likely streamflow changes in future (see also Endalkachew & Asfaw (2019)). Generally, on average, the expected change in streamflow varies among months, seasons and years. The expected streamflow variations in months and seasons are relatively less compared to annual changes.

Ethiopia is a country which is highly dependent on agricultural products for development. The availability of water resources in the future could be highly influenced by climate change. In this study, the potential response of climate change impact on streamflow availability in the Upper Awash sub-basin was assessed and quantified. A regional climate model (RCM) under RCP4.5 and 8.5 climate scenarios was used to obtain projected precipitation and maximum and minimum temperature in the future. Bias correction was employed to RCM temperature and precipitation to minimize uncertainties in climate projection before being fed into the HBV hydrological model to simulate streamflow. The application of bias correction improved the performance of climate model output (precipitation and temperature) in reproducing station-based recorded temperature and precipitation. Hence, it is practical to apply bias correction to the climate model output for better streamflow simulation for further study. The HBV hydrological model was calibrated and validated to simulate future streamflow. The streamflow response of two typical future periods (2021–2040 and 2041–2060) was predicted based on the bias corrected projected temperature and precipitation and estimated evapotranspiration was compared to the baseline period to assess the change. The predictive ability of the HBV model was evaluated by R2 and NSE for both the calibration and validation periods. The results of R2 and NSE were 0.89 and 0.88 for calibration and 0.74 and 0.85 for validation, respectively. Under both climate scenarios (RCP4.5 and 8.5) precipitation and temperature shows increasing trends and the temperature change is most severe under RCP8.5 confirming that RCP8.5 is the highest carbon emission scenario. The change of the maximum temperature is larger than the minimum temperature under both scenarios. Likewise, the change of precipitation is larger under RCP8.5 than the RCP4.5 change and the result agreed with the results of IPCC (2013). The average annual streamflow following an increase in precipitation is also expected to increase to 28.5 and 23.95% under RCP4.5 and 8.5, respectively. In the near future period (2021–2040), it could be increased to 40.1 and 29.4%, and 16.9% and 18.5% for the far future (2041–2060) under RCP4.5 and 8.5, respectively. A large increment of streamflow could be expected in October while a significant decline could be in March under both RCPs. There could be a slight decrease in streamflow in the far future (2041–2060) compared to the near future (2021–2040), yet will relatively increase compared to the reference period. Unlike the precipitation and temperature change, the projected streamflow suggested under the RCP4.5 scenario is increasingly more marked than that for RCP8.5. This may be due to the fact that increases in temperature under RCP8.5 resulted in high evaporation losses which could lead to a reduction in streamflow. The study conducted on the whole Awash River basin to evaluate climate change impact on future streamflow suggested that there will be slight decreases in streamflow. This may be due to the middle and lower part of the basin being historically subjected to water deficiency in all seasons and this could lead to an overall reduction in streamflow of the basin, but in the Upper basin (study area) projected streamflow is expected to increase. This study used the HBV hydrological model, which requires relatively less input data to predict future streamflow. Thus, adapting this kind of approach will be helpful for other basins, especially in data limited regions, to estimate likely future streamflow change. The results of this work can also help to inform the water resources planners and designers to frame appropriate planning and management strategies for the effective use of water in the future.

We express our sincere gratitude to the Ethiopian National Meteorological Services Agency (ENMSA) and Ministry of Water, Irrigation and Energy (MoWIE) for providing meteorological and hydrological data respectively. We would like to thank all colleagues for their encouragement throughout this study.

All relevant data are included in the paper or its Supplementary Information.

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