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Spatial and Temporal Evolution of Low Water Flows in the Sassandra River Catchment Area in Cote d’Ivoire

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1. Introduction

Water resources are currently under the influence of many natural or anthropogenic phenomena. Of those, the low flow is probably one of the most important phenomena affecting the water resource. In fact, low water is defined as a natural phenomenon corresponding to a decrease in river flow, or even drying up over a certain period. In fact, low water is defined as a natural phenomenon corresponding to a decrease in river flow, or even drying up over a period ( Garcia, 2016 ). With population growth and socio-economic development, the demand for water continues to increase. This often results in an increase in pumping, irrigation, etc., which increases the water deficit, especially during these low water periods. The impact of low water levels on the volume of water available can lead to many problems. In Côte d’Ivoire, the Loka River that supplies the city of Bouaké in the center of the country dried up in 2018. This situation has led the Ivorian authorities to drilling water. Water drilling has not given important flows in this locality. The phenomenon of low water levels is therefore a concern through the problem of better water resource management and a better understanding of the processes that influence this phenomenon and their evolution. The progressive exploitation of water resources, therefore requires a thorough knowledge of the characteristics of low water flows (amplitude, duration and frequency), as well as the geographical and climatic specificities of the region ( Edgar, 2008 ). Depending on the field of study, different indices exist to describe low water levels ( Smakhtin , 2001

The watershed of the Sassandra River, which is the subject of this study, is continually under heavy human pressure because of agricultural activities, the construction of a hydro-electric dam, and water management linked to the water supply for the population. For rational management of the surface water resources of the Sassandra River, the assessment of low flow is important. Anticipation of low water periods is therefore necessary to improve water management and take appropriate measures to mitigate the socio-economic and ecological impacts of water use restrictions. In addition, the prospect of lower water levels in a climate change context highlights the need for appropriate management tools to predict low flows.

The objective of this study is to characterize and analyze the spatial-temporal evolution of low flows in the Sassandra catchment area of Cote d’Ivoire to improving water resource management.

2. Site Description

The Sassandra River watershed covers have an estimated 75,000 km^{2}. The Sassandra watershed lies in the northwestern, western and southwestern part of Côte d’Ivoire between latitudes of 5˚ and 10˚25'N and longitudes of 6˚25'W and 8˚27'W. It is limited to the north by the Niger River watershed, on the east of the Bandama River, on the West by the Cavally River and on the South by the Atlantic Ocean (Figure 1). The main tributaries of the Sassandra River are the Bafing and N’zo rivers on the right bank and the Lobo and Davo rivers on the left bank. Sassandra watershed spreads over four different climatic and hydrographic regions because its regime follows the rainy seasons ( Kouassi et al., 2018 ). Its northern part is characterized by dry sub-tropical climate (between 1000 mm and 1700 mm). This area has unimodal rainfall distribution or pattern with distinct wet (rainy) and dry seasons. The central (equatorial climate) and southern (humid equatorial climate) parts of the basin are characterized by two rainy seasons. In equatorial climate, the annual rainfall is greater than 1500 mm. The amount of rainfall is higher in the humid equatorial climate, with a yearly mean of 1800 mm. The western part is characterized by mountain climate (between

Figure 1.Geographic location of study area.

1000 mm and 1800 mm).

As described in previous studies (Goula et al., 2010), the lithology is characterized by the birimian formation, granitoid eburnean and archeen formation. Vegetation cover in Sassandra catchment varies for northen (Savannah) to south (forest). Topography of the Sassandra catchment is gentle, with a maximum of 1180 m about sea level.

3. Materials and Methods

3.1. Historical Time Series Data

Historical meteorological and hydrological data were collected from the department of meteorology and hydraulic infrastructure division, Government of Cote d’Ivoire. In this study, climate data include details of rainfall. The hydrological data include meaning the daily flow of the Sassandra river and its tributaries (Bafing, Boa, Davo, Guéri, Ko, Lobo, and N’zo). Meteorological and hydrological data cover the period from 1970 to 2015. The selection was based on the long record of data, less missing records, and functionality, the geographical position of hydroelectric dams and the consideration of the spatial climatic areas across in the Sassandra basin (Figure 2). The list of historical data as is presented in Table 1 and Table 2.

Figure 2. Network of meteorological and hydrological stations used in this study.

Table 1. Characteristics of the hydrological stations.

Table 2. Characteristics of the hydrological stations.

3.2. Low-Flows Indices

Various indices have been defined to characterize low water levels and the impacts they can have on water resources (Dkengne, 2006; Lang, 2007; Benyahya et al., 2009; Pushpalatha et al., 2012; Mekhloufi, 2014; Doucet-Généreux, 2015; Nicole et al., 2015; Garcia, 2016). These low-flow indices are statistically derived from a chronic flow. In this study, we used low-flow severity indices. The following indices were selected: Q_{90}, MAM_{3}, MAM_{7}, MAM_{10}, QMNA, and ALW.

· Q90 is derived from the flow-duration curve, calculated over all the available years. Q90 is the discharge exceeded 90% of the time.

· MAM3, MAM5, MAM7, and MAM10 are the mean annual 3-, 5-, 7- and 10-day minimum discharge, respectively. The annual minimum has derived from a daily flow series by selecting the lowest flow every year and the mean of the minima calculated. The monthly periods from January to March and February to May, according to the climatic zone. Minimum of different durations can be determined, with 3, 5 7 and 10 days is commonly used (Lang, 2011; Garcia, 2016; Thomas et al., 2019). The number of days is often chosen to smooth the effects of measurement errors in the flow or the effets of human activities.

· QMNA is the annual minimum monthly discharge. The low-flow indice is widely used (Catalogne, 2006; Lang, 2007; Lang, 2011; Traoré et al., 2012; Gailliez, 2013; Garcia, 2016) for low-flow management and drought management plans.

· Absolute low water: The minimum daily flow per year

3.3. Autocorrelation Coefficient

Before applying the statistical tests, an exploratory analysis consisting of the study of the basic statistics and the serial dependence of the low-flow index was carried out. The analysis of serial dependence is based on the calculation of the first-order autocorrelation coefficient using the Wald-Wolfowitz non-parametric test (Wald & Wolfowitz, 1943). The significance level of this test is 5%.

${r}_{1}=\frac{{\displaystyle \underset{i=1}{\overset{n-1}{\sum}}\left({x}_{i}-\stackrel{\xaf}{x}\right)\left({x}_{i+1}-\stackrel{\xaf}{x}\right)}}{{\displaystyle \underset{i=1}{\overset{n}{\sum}}{\left({x}_{i}-\stackrel{\xaf}{x}\right)}^{2}}}$ (1)

where,

r1: 1 order autocorrelation coefficient.

x: annual low-flow i;

$\stackrel{\xaf}{x}$ : mean low-flow over the period observation.

$Z=\frac{{r}_{1}-\left(-1/n\right)}{\sqrt{\sigma}}$ (2)

where,

n: number of the value

$\sigma $ :Variance

“No autocorrelation” if Z < 1.96; “autocorrelation” if Z ≥ 1.96.

3.4. Mann-Kendall Trend Test

Evaluating the presence and absence of trends in low flow for the selected stations were carried out by using the Mann and Kendall (MK) trend test (Kendall, 1975). MK trend test (Equations (3)-(5)) evaluates and indicates the absence and presence of the monotonic increasing/decreasing trend. This statistical test has a variety of applications for trend analysis (Temesgen et al., 2014; Assefa & Moges, 2018; Thomas et al., 2019). The non-parametric Mann-Kendall statistical test has been affected and the most used to assess the significance of the trend in low-flow indices. That means that we will not make any assumptions about the distribution of the random variable. Its results are relevant as long as n (n − range of the ﬁle). The data must be ordered chronologically in terms of one or more criteria. This test is based on the calculation of a special statistical value S. Comparing each of the couples yi, yj, (i > j) of the random value Y, it is possible to determine if yi > yj or yi < yj. Let’s define the number of the first type as P and of the second as M. Now S can be defined as:

$S=P-M$ (3)

The next Mann-Kendall statistic Z has a normal distribution, where

$\begin{array}{l}Z=\frac{S-1}{\sqrt{\mathrm{var}\left(S\right)}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.05em}}\text{\hspace{0.17em}}\text{if}\text{\hspace{0.17em}}S>0\\ Z=0\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{if}\text{\hspace{0.17em}}S=0\\ Z=\frac{S+1}{\sqrt{\mathrm{var}\left(S\right)}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{if}\text{\hspace{0.17em}}S<0\end{array}$ (4)

The var(S) is defined as:

$\mathrm{var}\left(S\right)=n\left(n-1\right)\left(2n+5\right)-{\displaystyle \underset{i=1}{\overset{n}{\sum}}{t}_{i}i\left(i-1\right)/18}$ (5)

where

n… is the number of samples

The hypothesis H0: no trend “not reject”, if Z < Zα/2 or “reject” if Z > Zα/2. The value α is called the significance level; we choose α = 0.05. The calculation of probability of normalized Z test statistics is done using the application of the standard normal distribution, which is basically given by following expression:

$f\left(z\right)=\frac{1}{\sqrt{2\text{\pi}}}{\text{e}}^{\frac{{z}^{2}}{2}}$ (6)

Moreover, the value of Z gives further information about any increasing of the trend, but not is magnitude exactly.

Hydrospect software 2.0 was used for trend testing.

3.5. Cumulate Sum Test

The parametric cumulate sum statistical test is applied to detect trends in the data series. This statistical test is based on the assumption that the number of values in the series before and after the median is the same. This method is based on a confidence interval (Cjx).

The value is calculated for each year Xi. This value must be within the confidence interval and set at 98%. If, the value Cj comes out of this interval we consider that the mean is not stationary.

${C}_{j}={\displaystyle \underset{i+1}{\overset{n}{\sum}}\left({x}_{i}-\stackrel{\xaf}{x}\right)}$ (7)

${C}_{jx}=\pm S\left(\frac{u\sqrt{N}}{4}+\frac{{u}^{2}}{2\sqrt{2}}+\frac{{u}^{3}}{8\sqrt{N}}\right)$ (8)

where

u = Gauss variable

N = numbers of value

S = standard deviation of N.

Hydrospect software 2.0 was used for change point testing.

4. Resultats and Discussion

4.1. Low Flow Indices Analysis

The seven low flow data extraction models (MAM3, MAM5, MAM7, MAM10, QMNA, Q90, and ALW) in the selected twelve stations have been summarized and presented in Table 3. Descriptive statistics of the low flow data were presented in Table 3. The maximum low flow indices have been observed in the Sassandra river at Guessabo station with 270.98 m3/Sec (MAM10). The lowest observed in the Gueri River at Gagnoa Station with 0.03 m3/Sec (ALW).

4.2. Low-Flow Variability Analysis

The analysis of the variability low-flow indices shows that the main river and its tributaries decrease in low-flow rates during 1970-2004 (Figure 3). These decrease inflows during low-water periods were felt on the N’zo and the main river at Semien. After 2004, there was an increase in flows during low-water periods throughout the basin.

This increase in flows from 2004 may be due to a recovery in rainfall and to the sharp deterioration of surface conditions by the intensification of agricultural activities. This increase in runoff was highlighted by N’go et al., 2013 and Yao, 2015 in the Sassandra Basin. The results of the study on the increase of flows are similar to those conducted in southern Côte d’Ivoire (Kouassi et al., 2010) and in West Africa (Amogu et al., 2010, 2015; Descroix et al., 2015). These authors have clearly shown that a reduction of the vegetal cover increases the water slides.

4.3. Rainfall Interannual Variability Analysis

The evolution of rainfall indices shows that two major climatic periods have marked the rainfall variability of the Sassandra basin (Figure 4). This is a period with a rainfall deficit from the 1970-2015 average. These rainfall deficits were observed in Gagnoa (1970 to 2001), Odienné (1983 to 1997) and Sassandra (1982 to 2000). This period indicates a generally dry climate. After this long dry period, there was a wet period characterized by excess rainfall indices. This wet phase covers the periods 2002 to 2015 (Gagnoa) 1970 to 1982 (Odienné and Sassandra), 2004 to 2015 (Odienné) and 1993 to 2001 (Man).

Table 3. Statistical characteristics of the low-flow indices in the Sassandra basin.

Figure 3. Representation of the interannual MAM_{10}, QMNA, Q_{90} and ALW observed in the period 1970-2015 for the Sassandra watershed.

Figure 4. Representation of the interannual rainfall for the Sassandra watershed.

4.4. Low-Flow Serial Dependence Analysis

The Analyses show that the majority of low-flow index series do not have an autocorrelation structure (Table 4). Table 4 indicates a significant autocorrelation at a risk of 5%. Boa River at Vialadougou, Ko River at Man, and Sassandra River at Guessabo stations most affected by this positive autocorrelation.

Analysis of low-flow indices in the Sassandra catchment indicates that very few series are affected by significant serial dependence. This indicates that any observed gradual changes are not related to significant serial dependence. Indeed, the existence of dependencies can affect the results of the trend analysis. According to (Hamed, 2009), the presence of significant autocorrelation or serial dependence causes a high rate of rejection of the stationarity hypothesis (no trend).

4.5. Low Flow Trend Analysis Resultat

The trend test for low flow average and variance for the selected stations were carried out by using the Mann-Kendall (MK) test as discussed in the methodology section. The majority of the trends detected on the low-flow are high amplitude (significance level 95% to 99%). As presented in Figure 5 nearly 7 of the selected station have indicated an increasing trend with the positive change of low flow values of 67% (Q90) and 42% (QMNA). The Ko, N’zo, and Gueri rivers are more affected by this change. The Bafing River at Badala, Sassandra River at Sorotona, Sassandra River at Semien and Ko River at Man stations have indicated no significant trend. It is very difficult to identify a real spatial consistency in the trends observed, even if some trends observed in the average seem to be clustered in the West, Center, and East of the watershed. Figure 6 presents trends

Table 4. First-order autocorrelation coefficient of the low-flow indices.

Bold number indicates a significant autocorrelation at risk of 5%.

Figure 5. Trends observed on the mean low-flow index.

Figure 6. Trends observed on the variance low-flow index.

in the variance of low flow. The results indicate that 25% (ALW) to 50% (QMNA) of the stations presents an increasing trend. Q_{90} and ALW low flows at the Guessabo station show a decreasing trend. Increasing trends in low flow variance are observed in the west and southeast of the Sassandra basin.

There could be several reasons for the increase in low flows in the Sassandra Basin. Some of this includes changes in physical characteristics of catchment such as the land cover change in the river basin. For instance, the change of the forest to agricultural land could largely increase runoff in the rainy season and recovery of heavy rainfall after the year 1990 in West Africa. This has been indicated in different studies such as (Descroix et al., 2013; Sighomnou et al., 2013; Cissé et al., 2014; Panthou et al., 2014; Yao, 2015; Kouamé, 2017; Assefa & Moges, 2018). In addition, analyses using the Mann-Kendall statistical test showed that 50 to 67% of low-flow series do not show significant trends in variance. These insignificant trends are particularly observed in the main river and some of its tributaries. The absence of generalized trends in low-flow series has also been observed in Canada by Ehsanzadeh & Adamowski, 2007. The general lack of consistency in low water levels can be explained by the existence of undeclared hydraulic installations on rivers. These hydraulic installations really disturb the regimes by subjecting them to anthropogenic fluctuations. There are other factors that influence minimum flows and often make it difficult to detect trends: geological, hydrogeological and soil conditions, climate, basin size, and vegetative conditions. These factors have the potential to influence low water flows in the dry period.

4.6. Low Flow Change-Point Analysis Resultat

The change point of low flow average and variance for the selected stations were carried out by using cumulate sum test as discussed in the methodology section.Figure 7 and Figure 8 shows a change point in the low flow. All MAM7 and MAM10 low flow stations detected significant a change point. The change point detection was between 1988 and 2007. Vialadougou, semien and sorotona stations have no break in the variance low flow.

[29] indicates that the change point generally observed around 1990 and 2000 in average annual flows in West Africa result from a rainfall recovery. Indeed, the sudden changes observed in the low-water level series of the Sassandra River are part of the 1990-2007 break in the rainfall and hydrological regimes of West Africa.

5. Conclusion

In this paper, we discussed the spatial and temporal evolution of low water flows in the Sassandra river catchment area in Cote d’Ivoire. This study focused on the daily low water (MAM_{3}, MAM_{5}, MAM_{7}, and MAM_{10}), monthly (QMNA) and annual (Q_{90} and ALW) water levels. The analysis of the low-water flow shows that the station of Sassandra in Guessabo has great values while that of Gueri in

Figure 7. Change point on the mean of the low-flow index.

Figure 8. Change point on the variance of the low-flow index.

Gagnoa has smaller values. The index of variation shows a succession of years of low water flows from 1970 to 2004 and year of strong flow from 2004 to 2015.

Statistics of the Mann-Kendall trend test showed that 67% of the hydrological stations (8 stations over a total of 12) presented an increased low flow trend whereas the rest of the stations showed an Insignificant trend. Bafing River at Badala, Sassandra River at Sorotona and Ko River at Man stations have insignificant trends on average as well as the variance in the low flow index. Results of the low flow variability showed that the low flow is high across the basin. Cumulate sum was adopted to analyze the change-point of the mean and variance in the low-flow series Sudden changes is also observed in low flows, particularly between 1988-2004 (mean) and 1985-2008 (variance). However, the only results of an analysis of statistical tests are not sufficient to determine the spatiotemporal evolution of low water levels. The variation of low flows depends on human needs and rainfall. It is therefore important to combine rainfall and provide consumption flows to better adapt the hydraulic structures and prevent the risk of water shortage.

Acknowledgements

The authors thank the Department of Hydraulic Infrastructure division, Government of Côte d’Ivoire for data acquisition.

Conflicts of Interest

The authors declare no conflicts of interest.

Cite this paper

*Journal of Geoscience and Environment Protection*,

**7**, 184-202. doi: 10.4236/gep.2019.76015.

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