Quantifying specific capacity and salinity variability in Amman Zarqa Basin, Central Jordan, using empirical statistical and geostatistical techniques F. Shaqour, R. Taany, O. Rimawi & G. Saffarini
Environmental Monitoring and Assessment An International Journal Devoted to Progress in the Use of Monitoring Data in Assessing Environmental Risks to Man and the Environment ISSN 0167-6369 Volume 188 Number 1 Environ Monit Assess (2016) 188:1-17 DOI 10.1007/s10661-015-5051-z
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Author's personal copy Environ Monit Assess (2016) 188:46 DOI 10.1007/s10661-015-5051-z
Quantifying specific capacity and salinity variability in Amman Zarqa Basin, Central Jordan, using empirical statistical and geostatistical techniques F. Shaqour & R. Taany & O. Rimawi & G. Saffarini
Received: 21 April 2015 / Accepted: 10 December 2015 # Springer International Publishing Switzerland 2015
Abstract Modeling groundwater properties is an important tool by means of which water resources management can judge whether these properties are within the safe limits or not. This is usually done regularly and in the aftermath of crises that are expected to reflect negatively on groundwater properties, as occurred in Jordan due to crises in neighboring countries. In this study, specific capacity and salinity of groundwater of B2/A7 aquifer in Amman Zarqa Basin were evaluated to figure out the effect of population increase in this basin as a result of refugee flux from neighboring countries to this heavily populated basin after Gulf crises 1990 and 2003. Both properties were found to exhibit a three-parameter lognormal distribution. The empirically calculated β parameter of this distribution mounted up to 0.39 m3/h/min for specific capacity and 238 ppm for salinity. This parameter F. Shaqour : O. Rimawi : G. Saffarini (*) Department of Applied and Environmental Geology, The University of Jordan, Amman, Jordan e-mail:
[email protected] F. Shaqour e-mail:
[email protected]
is suggested to account for the global changes that took place all over the basin during the entire period of observation and not for local changes at every well or at certain localities in the basin. It can be considered as an exploratory result of data analysis. Formal and implicit evaluation followed this step using structural analysis and construction of experimental semivariograms that represent the spatial variability of both properties. The adopted semivariograms were then used to construct maps to illustrate the spatial variability of the properties under consideration using kriging interpolation techniques. Semivariograms show that specific capacity and salinity values are spatially dependent within 14,529 and 16,309 m, respectively. Specific capacity semivariogram exhibit a nugget effect on a small scale (324 m). This can be attributed to heterogeneity or inadequacies in measurement. Specific capacity and salinity maps show that the major changes exhibit a northwest southeast trend, near As-Samra Wastewater Treatment Plant. The results of this study suggest proper management practices. Keywords Amman Zarqa Basin . Salinity . Three-parameter lognormal distribution . Geostatistics . Semivariance analysis . Kriging interpolation
O. Rimawi e-mail:
[email protected]
Introduction R. Taany Department of Water Resources and Environmental Management, Faculty of Agricultural Technology, Al-Balqa Applied University, Al Salt, Jordan e-mail:
[email protected]
It has long been recognized that modeling approaches are important tools in evaluating and quantifying environmental issues especially in nonpoint source pollution
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management (Al-Mahamid 2005; Al-Abed et al. 2005; Gupta et al. 2006; Al Tarazi et al. 2006; El Naqa et al. 2006; Al-Abed and Al-Sharif 2008, Goode et al. 2013). In a country such as Jordan, characterized by semiarid climate in its northern part and arid climate in its southern part, groundwater becomes the major source of supply for domestic and agricultural purposes. This implies effective resource management measures, especially in the basins that are most productive and heavily populated such as the Amman Zarqa Basin (AZB). As a result, several studies have been conducted on this basin to evaluate its hydraulic characteristics and address some environmental issues. Among which is the study of Bajjali 1997, where he used GIS to characterize the groundwater in a part of AZB, namely Dhuleil and Hallabat areas. The GIS output maps of salinity, nitrate, chloride, and stable isotope indicated clearly the deterioration of groundwater. This was attributed to the return flow from irrigation and extensive fertilizer application. Fitch (2001) carried out a socioeconomic study to evaluate various options for improving the management of groundwater in the AZB uplands. He found that the value of water used by most farms in the basin is quite low and that the basin is being seriously over-abstracted. Consequently, the water table is dropping, and the water quality is declining. Taany et al. (2009) assessed the spatial and temporal variability of groundwater level fluctuations in the Amman–Zarqa basin, during the period 2001–2005. Kriging mapped fluctuations have showed that drop and rise events are localized in the basin. Several suggestions were made to mitigate the rise and drop hazards in the detected sites. Al Kuisi et al. (2009) quantified the degree of contamination in the basin by evaluating the characteristic distribution and seasonal variation of nitrate and salinity concentrations during the period 1970–2005. They have found that there is a salinity buildup of about 8 × 10−2 μs/cm per day. In 2010, Al Kuisi and Abdulfattah evaluated the vulnerability of AZB groundwater to selenium and found that the upper aquifer of the basin (B2/A7) has a Se average of about 9 mg/l and attributed its variability to several sources. Goode et al. 2013 assessed groundwater levels and salinity in six groundwater basins in Jordan among which was AZB. They have found that long-term linear salinity trends are increasing in some areas in the basin (in 58 % of the studied wells). Al Kuisi et al. (2014) assessed the AZB groundwater’s vulnerability to contamination and found that 77 % of the basin exhibit very low to low vulnerability, 14 %
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of the basin exhibit moderate vulnerability, and around 5 % of the basin can be considered as a high vulnerability zone. The results of the aforementioned studies have shown clearly that many factors are responsible for variability of groundwater parameters in the basin. Some are extrinsic, such as population growth, vegetation, and land use. Others are intrinsic such as aquifer rock type, porosity, and permeability. In the last few decades, Jordan has witnessed rapid population growth enhanced by fluxes of people from neighboring countries due to political issues, mainly from the Gulf countries during early 90s and recently as a result of the 2003 Gulf War. This increase of population created high stresses on the limited water resources, especially in the heavily populated Amman Zarqa Basin. Accordingly, any management measure that has to be taken in this regard needs to know the spatial and temporal behaviors over a certain period of time. This prompted most of the aforementioned studies of Amman Zarqa Basin and this study as well. This study aims, also, to quantify empirically the Amman Zarqa Basin B2/A7 aquifer’s specific capacity and salinity changes, taking the year 1990 as a datum, using a well-known statistical approach in gold mining, and verifying the results by investigating their spatial variability using kriging interpolation techniques.
Geological and hydrological aspects The Amman Zarqa Basin is located in the northern highlands of Jordan (Fig. 1) and extends further to Syria in the east. It occupies an area of about 4049 km2 of which 310 km2 is located in Syria. It is dominated topographically and structurally by the Amman Zarqa structure, which is a synclinal depression trending NE–SW (Al-Abed and Al-Sharif 2008). Three aquifer systems occur in this basin: the upper aquifer system (B2/A7), the middle aquifer (A4), and the lower aquifer system (K) (Humphreys 1983; Al Kuisi et al. 2012). The first two aquifers are the prevailing ones. The upper aquifer system, which is the primary focus of this study, is unconfined and consists of massive dolomitic limestones and dolomites with intercalated beds of sandy limestone, marl, chalk, chert, and phosphate. The B2/A7 aquifer system is the most important aquifer system in Jordan in terms of productivity and areal extent. Its thickness varies between 40 m in the
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Fig. 1 Location map of Amman-Zarqa Basin (modified after Ta’any et al. 2009)
west and southeast and 300 m in the east and averages 220 m (BGR, MWI 2001). The groundwater flow in this aquifer is generally influenced by the recharge discharge areas’ topography and structure. According to Salameh and Bannayan (1993), the total recharge to the AZB is round 90 MCM/year. In late 70s and early 80s, declines in the water level were noticed in both governmental and private wells and ranged between 0.67 and 2.0 m per year (MWI 2000). Prior to the year 1990 and the successive crises in the neighboring countries, the TDS values ranged between 260–680 ppm, and the water type was Ca and Mg carbonate. Recently, a salinity buildup was noticed in the northern, northeastern, and eastern parts of the basin. For example, it has been reported that salinity exceeded 2700 ppm in some private wells in the northeastern part of the basin (Bajjali 1997; MWI 2000; Al Kuisi et al. 2009; Goodie et al. 2013). This salinity buildup as well as specific capacity values will be assessed before and after the year 1990 for the upper aquifer only (B2/A7) using both empirical and geostatistical techniques.
Methodology To evaluate specific capacity and salinity in AZB groundwater before and after the 1990 crisis, our methodology included the following: –
Literature review relating to salinity and specific capacity in the B2/A7 aquifer as it represents the
– –
upper aquifer in the basin and the one to be affected first by extrinsic and intrinsic factors. Data compilation and analysis Assessing specific capacity and salinity spatial variability using empirical and geostatistical techniques.
Our compilation of data relied heavily on the data bank of the Ministry of Water and Irrigation (MWI 2007). Capped and abandoned wells were excluded. Wells that are still in use whether privately owned or governmental were used. Well data such as coordinates, elevations, depth, depth to water, yield, drawdown, testing date, and measured specific capacity and salinity values were entered into a Microsoft Excel spreadsheet. The obtained well (n = 123) data were then separated into two subsets: one for the wells dug during and before 1990 and the other one for wells dug after 1990. The compiled wells, with already determined specific capacities and salinities, dug during and before 1990 mounted up to 70 wells and for the period after 1990 mounted up to 53 wells. Applying the Kruskal–Wallis test shows that there is a significant difference between the two subsets [H = 15.2 (1, N = 123), p > 0.05]. To evaluate and quantify the recent specific capacity and salinity trends over the entire period of observation, data from the compiled 123 wells were used (Appendix). What should be mentioned in this regard is that the wells representing the two time intervals are not the same.
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Data analysis General method Both specific capacity and salinity were subjected to the same analytical treatment. This included the following: – – – –
Determining the type of distribution and calculating the statistical moments. Determining the spatial variability of every parameter by constructing experimental semivariograms and fitting hypothetical models into it. Mapping the spatial distribution using kriging interpolation techniques. Making inferences based on the constructed histograms, probability plots, semivariograms, and kriging contoured estimates.
The statistical treatment was carried out using GS+ (Version 5) and Rockware 15 software packages. Statistical analysis To determine the type of distribution, graphical histograms were constructed for both salinity and specific capacity (Fig. 2). First, the original data were used, and the constructed histograms were found to exhibit a lognormal distribution (as inferred from the histograms). To validate this conclusion, the raw data were ln transformed and used to construct new histograms to see whether the new histograms would reflect a bellshaped distribution. As shown in Fig. 2, it is evident that the studied variables approximate the lognormal distribution. To validate this conclusion, new frequency tables were constructed for the original data so that the upper category limits would have exponential relationships (Tables 1 and 2). This has been done for the 123 wells data set representing the entire period of observation. The upper category limits were then plotted versus cumulative relative frequencies on lognormal probability paper (Figs. 3 and 4). If the plotted points fit on a straight line, we conclude that the distribution is a two-parameter lognormal distribution. If not and the plotted values fit on a straight line that bends upward or downward at its lower limits, then we have a three-parameter lognormal distribution (for further details, see David 1977; Krige 1978; and Rendu 1978).
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The three-parameter lognormal distribution is a skewed distribution in which the logarithm of any linear function of a given variable is normally distributed. The distribution is applied to the frequency analysis of floods, annual flows, and monthly flows, and a comparison with other commonly used methods suggests that it can be successfully used for the purpose of this study (Sangal and Biswas 1970; Charbeneau 1978; Stedinger 1980; Koutsoyiannis 2008; and Aristizabal 2012). A three-parameter lognormal distribution indicates that the variable under consideration might have witnessed enrichment or impoverishment processes. In other words, an increase or decrease in the original values. Accordingly, the inference that can be made from Figs. 3 and 4 is that both salinity and specific capacity values exhibit a three-parameter lognormal distribution as the lines bend upward at their lower limits. According to Rendu (1978) and David (1977), a certain value could be subtracted or added to straighten the lines, i.e., linearize the plotted line. The calculation of this value (β) can be carried out according to Rendu (1978) as follows: β ¼ m2 – f 1 f 2 = ðð f 1 þ f 2 Þ – 2mÞ where m is the sample value corresponding to 50 % cumulative frequency, and f1 and f2 are the sample values corresponding to 15 and 85 % cumulative frequencies. The calculated values for β were found to be 230 ppm for salinity and 0.39 m3/h/min for specific capacity. These amounts were then subtracted from the raw salinity and specific capacity values, and new frequency tables were constructed (Tables 1 and 2). The upper category limits of the newly constructed frequency tables were then plotted versus their cumulative relative frequencies. The results are shown as dotted straight lines on Figs. 3 and 4. In other words, the lines became straightened with no upward or downward bends at their lower limits. This justifies going ahead with the lognormality assumption. The justifications and benefits of doing so are discussed in detail in Rendu 1978. Structural analysis The geostatistical method which has been applied in this regard involved the following steps: (1) modeling the spatial variability of the studied variables by
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Fig. 2 Constructed histograms for the three data sets
constructing experimental semivariograms and fitting hypothetical models to it and (2) using the fitted hypothetical models to construct maps using kriging interpolation techniques to figure out whether the changes in the variable values are localized or extend over the whole area under consideration and whether they remained constant or changed over the years. The justifications behind semivariogram analysis and kriging are described in Clark (1979), David (1977), and Isaaks and Srivastava (1990). However, the following is a brief summary of the method used in this study
in constructing maps using kriging interpolation techniques based on the fitted semivariograms. Generally speaking, groundwater specific capacity or salinity values at locations close to each other are expected to be approximately the same. Meanwhile, at locations that are distant apart might be similar or different. This change from strong dependence to independence can be measured and quantified (Gajem et al. 1981; Gundogdu and Guney 2007; and Ta’any et al. 2009). This change can be quantified with a semivariogram, which is a plot of semivariance
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Table 1 Salinity frequency table, with category limits having exponential relationships Salinity
Salinity—β (230)
Bin
Frequency
Cum. f
Cum. f%
Bin
Frequency
Cum. f
Cum. f%
200
1
1
0.81
200
65
65
52.85
300
21
22
17.89
300
15
80
65.04
450
45
67
54.47
450
18
98
79.67
675
30
97
78.86
675
12
110
89.43
1012.5
13
110
89.43
1012.5
4
114
92.68
1518.75
7
117
95.12
1518.75
5
119
96.75
2278.13
4
121
98.37
2278.13
2
121
98.37
3417.19
1
122
99.19
3417.19
1
122
99.19
5125.78
1
123
100.00
5125.78
1
123
100.00
versus separation distance of the well values (points). The semivariogram of a measured variable is defined as N ðhÞ
γ ð hÞ ¼
1 X ½Zxi − Z ðxi þ hÞ2 2N ðhÞ i¼1
where N is the number of data pairs at wells h distance apart, and xi and x i + h are the measured salinities or specific capacities at xi and x i + h wells that are h distance apart. The nugget effect, sill, and range of influence characterize semivariograms (Figs. 5 and 6). The range of influence is the range over which the variable values are spatially correlated. The value at which the semivariogram levels off is called the sill. If γ(h) is unlikely to pass through the origin but appears to be a positive intercept is called the nugget effect. The resulting semivariogram is referred to as experimental semivariogram that can be fit to one of several hypothetical ones (e.g., spherical, Gaussian, exponential, or
linear). Specific capacity and salinity that fitted hypothetical models are shown in Figs. 5 ans 6, which turned out to be exponential. The adopted hypothetical models were then validated using jackknife analysis where measured variables were removed and estimated via kriging. Estimated versus actual values can then be correlated. A perfect fit would have a regression coefficient of 1.0 (Robertson, 2000). Ordinary kriging techniques were then applied to interpolate groundwater specific capacity and salinity values at unsampled locations. This type of kriging can be used with the presence or absence of a trend. The kriging interpolated estimates for specific capacity and salinity before (n = 70) and after (n = 53) the year 1990 are illustrated in Figs. 7, 8, 9, and 10. Combined data for the entire period of observation were also used to account for the recent status of both specific capacity and salinity in the B2/A7 aquifer of the Amman Zarqa Basin (Figs. 11 and 12).
Table 2 Specific capacity frequency table, with category limits having exponential relationships Specific Capacity
Specific Capacity—β (0.39)
Bin
Frequency
Cum. f
cum. f%
Bin
Frequency
Cum f
Cum f%
0.1
1
1
0.81
0.1
19
15
12.20
0.5
14
15
12.20
0.5
16
28
22.76
2.5
34
49
39.84
2.5
21
54
43.90
12.5
26
75
60.98
12.5
19
75
60.98
62.5
25
100
81.30
62.5
25
100
81.30
312.5
13
113
91.87
312.5
13
113
91.87
1562.5
10
123
100
1562.5
10
123
100.00
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Fig. 3 Lognormal probability plots for salinity values
Results and discussions Groundwater properties vary spatially and temporally because of the synergistic effect of intrinsic and extrinsic factors that operate at different scales and intensities (Douaik et al. 2011). Characterizing the spatial and temporal variability of these properties is an important tool in their effective management. To do so, numerous samples have to be taken from monitoring wells repeatedly as conditions change. Accordingly, groundwater properties Fig. 4 Lognormal probability plots for specific capacity values
are measured only at certain locations and times. Where there is no well groundwater, properties should be predicted. Such predictions and their related certainties can be calculated using adequate statistical models. In this study, the assessment of the type of distribution of two groundwater properties, namely salinity and specific capacity of the B2/A7 aquifer of the Amman Zarqa Basin, showed that their data are positively skewed and can be fit to a three-parameter lognormal distribution (TPLN). As already mentioned, this type of
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Fig. 5 Fitted experimental semivariograms for specific capacity and salinity of B2/A7 groundwater aquifer of Amman-Zarqa Basin
distribution is commonly encountered in gold mines (Rendu 1978) and is applied in different fields of science (Limpert et al. 2001; Koutsoyiannis 2008). In gold mines, researchers have accounted for this type of
distribution as due to enrichment or impoverishment processes that have affected the variable under consideration and were able to calculate empirically the amount of impoverishment or enrichment (β) as shown
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Fig. 6 Fitted experimental semivariograms for both global specific capacity and global salinity
in Figs. 3 and 4. In our case, both salinity and specific capacity have witnessed increase in their values with the passage of time. The calculated increase was found to be 230 ppm and 0.39 m3/h/min for salinity and specific capacity, respectively.
Fig. 7 Kriging interpolated specific capacity values before (n = 70)
The factors that have caused this increase acted on the studied aquifer for a long period of time and as a whole; therefore, the increase can be accounted for as an indicator of global variability (i.e., covers the basin for the entire period of observation) as opposed to local
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Fig. 8 Kriging interpolated specific capacity values after 90 (n = 53)
variability (at every well site at different time instants). The main drawback to this technique is that it requires a great deal of measurements (Rendu 1978; Sangal and Biswas 1970; Stedinger 1980; Koutsoyiannis 2008; Aristizabal 2012). Accordingly, the estimated β values can be used as an exploratory data analysis of global variability at a certain point of time. The empirically calculated β values for specific capacity and salinity were 0.39 m3/h/min and 238 ppm, respectively.
Fig. 9 Kriging interpolated salinity values before 90 (n = 70)
On the other hand, the assessment of both variables using data before and after the year 1990 and the related observed increase or decrease can be accounted for as pertaining to events during a certain time interval. To account for the variability of a certain groundwater property, its type of distribution should be studied first, and if it turned out to be a three-parameter lognormal distribution, the beta constant (β) would be a measure of the increase or the decrease in this property with the
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Fig. 10 Kriging interpolated salinity values after 90 (n = 53)
passage of time. What has been done is a simple empirical calculation and is not sufficient. Though it says empirically how much the increase or the decrease in the studied variability is, it does not tell us where such a change took place. To locate where these changes took place, the changes exhibited by the property under consideration can be examined locally at every well site. However, in areas having no monitoring wells, one cannot tell, and the following can be done:
1. Model the spatial variability of the property under consideration by constructing and fitting a semivariogram that would account for its spatial distribution in the investigated area. In our case, it turned out to be exponential with and without nugget effect for both specific capacity and salinity Figs. 5 and 6. 2. Cross validating the model to check whether it would reproduce the spatial variability or not.
Fig. 11 Kriging interpolated specific capacity values for the entire period of observation (n = 123)
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Fig. 12 Kriging interpolated salinity values for the entire period of observation (n = 123)
3. Determining the exact location where the change took place using kriging interpolation techniques by building kriged estimates as shown in Figs. 7, 8, 9, 10, 11, and 12. The results of structural analysis (semivariogram analysis) showed that specific capacity values used to exhibit an exponential model with nugget effect before 1990 and remained to exhibit the same model but with different parameters. What have changed are the nugget effect and the sill, i.e., the parameters of the model. Both nugget and sill values decreased from around 485 to 84 and 3583 to 1055 (m3/h/min)2, respectively. This means that the inherited randomness (nugget effect) in the specific capacity values is decreasing and that the sill values (variance) are also decreasing. This implies that the aquifer is suffering from an ongoing change. For example, comparing locally the specific capacity values near As-Samra Wastewater Treatment Plant using Figs. 7 and 8, one can say that the central part of the basin have witnessed a major decrease in this property after the year 1990 indicating thus the impact of population increase and flourishing agricultural activities on this property as reflected by over pumping. Such impacts have been emphasized by Ta’any et.al (2009); Al Kuisi et al. (2009), (2010), (2012), and (2014); and Goode et al. (2013).
However, globally, the basin as a whole witnessed an increase, namely in its northern and southeastern parts. This could be attributed to different intrinsic and extrinsic factors. Regarding salinity values, before and after 1990, they also exhibit an exponential model without nugget effect but with different sills. As shown in Fig. 5, a striking increase took place from 5025 to 70,494 (ppm)2. This increase in salinity variability can be accounted for as due to extensive salinisation at certain localities as compared to others since 1990. This is clearly demonstrated in Figs. 9 and 10. A careful examination of both figures shows that the salinity values before 1990 were around 450 as demonstrated by salinity contour interval in the vicinity of AS-Samra Wastewater Plant, whereas after 1990, the salinity values increased to around 750. This highlights as well the impact of population increase on this property. Globally (Fig. 6), the sills of both specific capacity and salinity mounted up to around 2303 and 31,464 (ppm)2, respectively, and the empirically measured increase for both properties exhibit a NW–SE trend as shown in Figs. 11 and 12. Accordingly, the results of the aforementioned steps can be used to locate both point and nonpoint sources of pollution and can be used later as an evidence for adopting certain management measures.
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Summary and conclusions This study aimed at evaluating the variability of both specific capacity and salinity of the B2/A7 aquifer in Amman Zarqa Basin at different time intervals, namely after the time datum 1990, using statistical and geostatistical techniques. The first step involved determining the type of distribution exhibited by both properties. Both specific capacity and salinity exhibit a threeparameter lognormal distribution. The empirically calculated parameter (β = 0.39 m3/h/min and 238 ppm for both specific capacity and salinity, respectively) can be used to account for the increase or decrease of the property under consideration and can be considered as an indicator of global variability (all over the basin) as compared to local variability (at certain locations) (Sangal and Biswas 1970; Stedinger 1980; Koutsoyiannis 2008; and Aristizabal 2012). This method ignores the spatial coordinates and consequently can be used as an exploratory data analysis according to Douaik et al. (2011). For a formal and implicit evaluation of the spatial variability of the B2/A7 specific capacity
and salinity groundwater properties before and after the year 1990, structural analysis have been used to model the variability using experimental semivariograms. The constructed models were validated and then adopted to map the basin using kriging interpolation techniques (Figs. 7, 8, 9, and 10). The constructed maps (Figs. 8 and 10) pinpointed clearly where in the basin the eminent changes took place. In our case, the central part of the basin, where the As-Samra Wastewater Treatment Plant is located, suffered major increase in salinity values and decrease in specific capacity values after the time datum of 1990. What has been accounted for is due to population increase and flourishing agricultural activities. Figures 11 and 12 display the current situation of both properties and their trends. Acknowledgments The authors would like to express their sincere appreciation and gratitude to the Ministry of Water and Irrigation and namely to Eng. Mohammad Momani for the kind permission to use the data bank files. Thanks are also due to colleague Dr. Susan White, La Trobe University, Australia and the journal’s reviewers for improving the original manuscript.
Appendix
Table 3 Used data from Amman Zarqa Basin aquifer B2/A7 Well ID
Easting
Northing
Elevation
Depth
Test Date
Yield
Drawdown
Specific Capacity
Salinity
AL1031
274269
1173884
585
150
September 25 1966
172
0.14
1228.57
346
AL1041
272486
1171481
576
155
December 17 1964
39
50
0.78
269
AL1043
266987
1171506
557
234
November 27 1960
43
36.3
1.18
333
AL1072
266429
1171549
557
161
May 31 1968
95
0.6
158.33
307
AL1073
266498
1171015
556
165
November 23 1969
45
75
0.60
544
AL1075
268286
1170782
568
85
December 31 1982
100
0.1
1000.00
345
AL1763
283730
1169855
590
105
May 1 1979
250
0.3
833.33
284
AL1082
269143
1168674
596
130
January 1 1965
19
38
0.50
365
AL1086
273694
1171447
569
130
October 3 1973
77
0.5
154.00
281 230
AL1093
282979
1166340
585
400
July 20 1971
250
1.54
162.34
AL1114
289048
1161722
598
91
July 12 1975
30
1.8
16.67
215
AL1119
254930
1177165
613
153
February 16 1980
41
1.83
22.40
395
AL1158
251455
1173485
472
29
July 1 1970
60
12
5.00
499
AL1166
257200
1168750
560
124
August 1 1960
70
39
1.79
569
AL1230
256690
1170130
540
102
January 14 1986
90
0.4
225.00
690
AL1303
252141
1160190
581
100
July 1 1969
152
3.8
40.00
448
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Table 3 (continued) Well ID
Easting
Northing
Elevation
Depth
Test Date
Yield
Drawdown
Specific Capacity
Salinity
AL1306
251375
1159300
592
50
September 1 1966
25
1.3
19.23
704
AL1312
250590
1158835
603
60
May 1 1975
25
31.2
0.80
589
AL1324
253400
1159495
614
140
September 10 1963
77
18
4.28
336
AL1332
253160
1158950
630
91
April 18 1966
110
0.25
440.00
326
AL1622
253710
1173850
550
87
June 7 1978
77
2.35
32.77
378
AL1337
247640
1156200
692
135
November 26 1973
65
25
2.60
384
AL1338
247775
1156050
695
320
March 1 1970
122
52
2.35
400
AL1352
248848
1158792
622
80
May 20 1973
126
4
31.50
608
AL2720
249750
1157250
780
79
April 8 1992
66
1.63
40.49
402
AL1547
255710
1170510
530
175
March 20 1984
260
70
3.71
692
AL2449
290982
1185422
767
300
September 12 1989
65
0.07
928.57
250
AL1652
256658
1160056
638
170
September 26 1961
12
14
0.86
480
AL1672
254500
1171800
537
38
November 6 1963
147
4.2
35.00
1030
AL1684
245118
1159577
775
101
May 1 1976
58
4.7
12.34
1565
AL1685
270090
1167590
604
175
July 1 1966
43
13.9
3.09
506
AL1705
279325
1165865
585
140
June 1 1959
21
48
0.44
360
AL1752
269550
1169450
586
130
February 28 1965
79
38.4
2.06
339
AL1776
273200
1171400
568
130
October 3 1973
77
1.5
51.33
281
AL1803
250450
1147610
825
205
March 17 1983
30
29.47
1.02
492
AL1806
254035
1151940
720
190
May 1 1982
51
39.42
1.29
835
AL1813
241006
1152556
726
60
October 27 1960
93
11.3
8.23
666
AL1816
242022
1153980
705
38
March 25 1959
162
0.36
450.00
413
AL1820
242223
1154370
702
170
September 28 1963
275
5.2
52.88
275
AL1824
239900
1151500
750
134
May 13 1966
250
52.9
4.73
422
AL1828
242000
1152200
714
164
May 16 1971
250
9
27.78
600
AL1167
257465
1169795
529
106
November 1 1973
70
25
2.80
294
AL1835
240800
1152300
750
193
March 18 1971
250
3.6
69.44
646
AL1847
245450
1156050
725
225
April 7 1976
46
15.58
2.95
384
AL1855
248250
1155730
700
180
July 20 1987
35
32.65
1.07
740
AL1899
254870
1166920
586
113
January 17 1966
167
4.8
34.79
666
AL1923
250400
1158750
620
60
September 29 1975
25
31.2
0.80
589
AL2426
242540
1155160
680
116
December 9 1985
84
10
8.40
722
AL2564
281160
1166880
587
140
July 10 1987
90
0.08
1125.00
218
AL2565
275915
1179020
630
275
September 8 1987
15
70
0.21
428
AL2567
282720
1165200
589
165
July 10 1987
100
4.32
23.15
390
AL2568
286000
1165500
590
154
July 11 1987
110
0.21
523.81
198
AL2569
284900
1163350
594
144
August 17 1987
110
2.2
50.00
474
AL2570
283720
1163990
590
111
May 23 1987
100
1.13
88.50
422
AL2573
286000
1163000
590
162
August 19 1987
100
1.22
81.97
224
AL2574
282140
1166670
586
152
June 7 1987
97
3.91
24.81
250
AL2576
262730
1176400
554
103
September 20 1986
90
3.62
24.86
294
AL2587
282030
1167830
600
150
June 22 1985
89
0.4
222.50
262
AL2600
271800
1169380
580
100
December 31 1966
80
13.1
6.11
377
AL3315
262625
1145310
850
350
May 7 1987
40
26
1.54
672
Author's personal copy Environ Monit Assess (2016) 188:46
Page 15 of 17 46
Table 3 (continued) Well ID
Easting
Northing
Elevation
Depth
Test Date
Yield
Drawdown
Specific Capacity
Salinity
AL3408
262200
1168100
585
100
June 30 1979
70
7.75
9.03
292
AL3424
268260
1170750
580
259
October 9 1990
50
9
5.56
710
AL3509
256250
1168000
575
236
January 29 1985
81
15.68
5.17
288
AL3554
284500
1161000
620
210
January 1 1983
67
14.9
4.50
412
CD1366
239280
1144150
920
235
July 25 1983
18
65
0.28
400
CD1054
235600
1139510
820
180
May 19 1981
63
30.75
2.05
320
CD1317
238760
1136940
785
213
August 15 1987
65
4
16.25
371
CD1360
234100
1138505
840
213
April 9 1980
57
20.3
2.81
337
CD1403
237360
1137210
795
202
April 29 1980
53
4.28
12.38
343
CD3020
234570
1139700
820
201
September 28 1981
20
27.57
0.73
304
AL1097
279791
1167222
590
121
May 7 1998
25
18
1.39
224
AL1186
255455
1169275
541
130
May 7 1998
12
41
0.29
390
AL1536
276800
1178100
628
204
May 7 1998
5
6
0.83
710
AL1654
254833
1165970
582
137
May 7 1998
82
20
4.10
1376
AL1694
252535
1156850
690
112
May 7 1998
30
18.6
1.61
425
AL1849
245165
1154825
729
205
May 7 1998
25
37.35
0.67
334
AL2529
265820
1158720
710
371
May 7 1998
45
43.5
1.03
1814
AL2530
264000
1165500
638
320
May 7 1998
52
138
0.38
838
AL2532
249715
1164035
610
400
May 7 1998
55
18
3.06
1220
AL2566
276550
1165500
610
129
May 7 1998
110
0.13
846.15
275
AL2571
279250
1166500
590
171
May 7 1998
120
7.3
16.44
307
AL2572
278500
1165000
600
129
May 7 1998
100
2.5
40.00
402
AL2575
283250
1165250
588
143
May 7 1998
120
1.23
97.56
365
AL2579
273500
1171750
570
210
May 7 1998
65
14.7
4.42
569
AL3133
281281
1164420
599
169
June 11 1993
65
65
1.00
592
AL3140
260150
1177490
556
218
June 29 1992
40
102
0.39
290
AL3145
259580
1179360
580
202
December 14 1993
60
0.1
600.00
490
AL3146
255770
1177870
640
292
May 11 1992
60
53.5
1.12
400
AL3268
255380
1170550
540
154
March 25 1991
144
55.55
2.59
2112
AL3284
281179
1165247
595
135
October 29 1991
91
1.5
60.67
682
AL3287
247829
1158879
624
452
May 17 1992
87
101.2
0.86
384
AL3290
246000
1158000
710
226
May 16 1991
37
64.9
0.57
1541
AL3305
278977
1166458
592
132
May 12 1993
62
29.9
2.07
400
AL3317
253360
1142250
900
390
July 4 1993
60
21
2.86
646
AL3358
259250
1163130
620
268
July 26 1995
36
14.2
2.54
700
AL3359
263500
1168500
600
390
December 9 1993
47
60.85
0.77
647
AL3402
257720
1169150
118
195
July 30 1994
60
0.4
150.00
1440
AL3404
245270
1161530
780
185
October 12 1996
60
42
1.43
512
AL3419
289200
1178300
690
287
March 18 1995
78
2.12
36.79
228
AL3442
257030
1162580
620
341
September 14 1997
70
2.36
29.66
570
AL3445
280734
1165405
595
137
March 11 1997
106
1.22
86.89
530
AL3489
254150
1160350
635
300
January 25 1997
30
70.78
0.42
414
AL3490
258470
1163030
607
348
December 9 1997
74
1.35
54.81
512
AL3534
252175
1158240
640
280
January 11 2000
50
10
5.00
540
Author's personal copy 46
Environ Monit Assess (2016) 188:46
Page 16 of 17
Table 3 (continued) Well ID
Easting
Northing
Elevation
Depth
Test Date
Yield
Drawdown
Specific Capacity
Salinity
AL3537
267670
1161600
700
512
August 15 1998
50
28.5
1.75
1363
AL3542
243725
1158710
680
210
November 17 1999
45
43.5
1.03
447
AL3584
240950
1168340
710
140
September 23 1997
40
31.5
1.27
610
AL3627
246140
1174630
480
150
November 17 2002
17
19
0.89
1050
AL3649
245110
1147025
890
425
September 10 2002
10
235
0.04
337
AL3656
245770
1158700
640
188
June 23 2003
140
5.3
26.42
855
AL3661
277050
1166670
620
110
October 3 2001
50
0.5
100.00
480
AL3714
258036
1172521
590
283
March 29 2004
55
10.15
5.42
4710
AL3715
271775
1169425
600
210
June 1 2004
60
2
30.00
1230
AL3720
254100
1158773
650
400
April 20 2004
34
123
0.28
416
AL3721
271570
1171310
600
300
August 4 2004
60
120
0.50
3117
AL3754
253150
1155150
830
255
August 1 2006
10
79
0.13
650
AL3829
271800
1173300
591
250
November 25 2007
17
92
0.18
260
AL3969
266318
1171444
557
200
October 29 1994
60
0.5
120.00
610
CD1283
232580
1141680
920
349
September 12 1998
15
33
0.45
377
CD1298
233070
1144230
900
190
September 12 1998
32
46.1
0.69
768
CD1407
242200
1141950
840
365
September 12 1998
18
64.2
0.28
416
CD3380
228800
1140600
920
360
August 24 1999
18
42.15
0.43
509
CD3381
231950
1141530
900
325
September 6 1999
20
42
0.48
435
Before 1990: All data above the grey row including the year 90 (n = 70). After 1990: All data below the grey highlighted row (n = 53)
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