Introduction

Water is an important, infinite and expendable natural resource which forms a center of ecological system via hydrological cycle. According to Shiklomanov (1993), 96.5 % (1338 × 106 km3) of the world’s water is in oceans, but high salinity renders the oceans virtually unusable for humans. The remainder is distributed in glaciers (1.74 % or 24.1 × 106 km3), groundwater (1.70 % or 23.4 × 106 km3), permafrost, lakes, rivers and atmospheric water as a freshwater stock. Groundwater is considered safe from pathogens and other chemical contaminants due to natural infiltration capacity of aquifer material and, thus, necessitates a little infection. So, the groundwater has become an appropriate alternative over surface freshwater reservoirs for different purposes, such as drinking, irrigation and various industrial processes (Raju and Reddy 1998; Nampak et al. 2014; Singh et al. 2015). Geochemical behavior of groundwater becomes altered in due course of time while circulating in the hydrological cycle and streaming from recharge to discharge areas through factors such as rock weathering, aquifer lithology, evaporation, cation exchange, quality of recharge water, selective uptake by vegetation, atmospheric precipitation, leaching of fertilizers, industrialization and urbanization (Raju and Reddy 2007). So, an understanding of its characterization and exploration is helpful in groundwater sustainable management and quality (Raju et al. 1996, 2012; Reddy et al. 2000; Ayenew et al. 2008; Rao et al. 2013; Zouahri et al. 2014).

Coastal aquifers, particularly of semiarid and arid regions, are susceptible to salinization due to seawater intrusion, wastewater recycling, overextraction of groundwater from coastal areas, up-coning of paleobrine bodies near to fresh groundwater bodies, aquifer geology and irrigation return flow (Cendón et al. 2008; Einsiedl 2012). Various geochemical, hydrodynamic and numerical modeling techniques are established for predicting the salinization phenomenon (Reddy et al. 1992; Mondal et al. 2011; Zghibi et al. 2014). Geochemical studies are characterized by large amounts of data with high heterogeneity due to various natural and anthropogenic factors; thus, application of multivariate statistical methods avoids the misinterpretation of data, unveils the hidden information about spatio-temporal variations and assembles them into statistically distinct hydrochemical groups according to hydrogeological and agricultural context which could be further utilized for scheming of a monitoring network for the efficient water management (Raju et al. 2013; Svetlana et al. 2012; Herojeet et al. 2013; Jung et al. 2014; Machiwal and Jha 2015). Attempts were made for source identification and evaluation of hydrogeochemical processes using geochemical and geostatistical modeling techniques to assess the effect of natural and anthropogenic activities in the Swarnamukhi river basin, Andhra Pradesh, India.

Study area

The study area is comprised of two districts of Andhra Pradesh (Chittoor and Nellore) which covers the whole stretch of Swarnamukhi river (latitudes 13°25′30″N and 14°08′30″N and longitudes 79°07′39″E and 80°11′0″E) (Fig. 1). Population density of the study area is approximately 251 persons/km2. Chittoor district of the study area is a highly urbanized center present in mainland, whereas Nellore district is comprised of coastal regions nearer to Bay of Bengal where the river joins the sea. Rainfall in the district is spread across the months of June to September (SW monsoon) and October to December (NE monsoon). The Swarnamukhi is an ephemeral east flowing river which has drainage of 3225 km2 and length of about 192 km with dendritic to subdendritic type of drainage pattern. Annual average rainfall of the study area is around 934 mm. The maximum and minimum temperature in the basin is 46 and 12 °C, respectively.

Fig. 1
figure 1

Physiographic and location map of Swarnamukhi river basin, Andhra Pradesh

The Swarnamukhi river basin is underlain by the formations of Archean, Proterozoic and Quaternary ages. Geology of the study area is comprised of granite and granitic gneisses followed by shales, quartzites, laterites and recent alluvium along the river course (Fig. 2). The major portion of the study area is covered by granites and granitic gneisses rocks (~60 %) which are intercepted by innumerable dolerite dyke rocks of narrow width and considerable linear extent. The Dharwar consists of schistose gneisses and is found in a small portion in the lower part of the basin. In the upper part of the river basin, the Archean formations are overlaid by the Precambrian group of Cuddapah formations (quartzites and intercalated shales) which are separated by the Eparchean unconformity. The Cuddapah formation consists of quartzites, shales and phyllites. Laterites are found as a narrow north–south belt running in between the coastal alluvium and the older rocks in the interior. Recent and subrecent formations like old and new alluvium are present along the river courses in the basin. Extensive alluvium deposits along the Swarnamukhi river course form fluvial origin, whereas areas near to Bay of Bengal form coastal origin. Groundwater occurs under unconfined conditions in weathered portion and semiconfined condition in fractures and joints at deeper depths.

Fig. 2
figure 2

Geology map of the study area

Methodology

Groundwater sampling procedure

Physiographic location map has been drawn with the help of toposheets (57O/6, 57O/9, 57O/10, 57O/13, 66B/4 and 66C/1) and Arc GIS 9.3. To understand the spatio-temporal variation, representative samples were uniformly collected from the basin area for 2 years, 2014 and 2015 [N = 59 in pre-monsoon 2014 (May 2014), N = 66 in post-monsoon 2014 (January 2014), N = 57 in pre-monsoon (June 2015) and N = 57 in post-monsoon season of 2015 (February 2015)].

Analytical procedure and data treatment

The pH, EC and TDS were measured in the field with a multiparameter ion meter (pH/Cond 340i SET 1). Various physico-chemical parameters and heavy metals were analyzed by the prescribed standard methods (APHA 2005). The analytical precision for measured ions was within ±5 %, derived by electrical neutrality. Spatial distribution diagram of various parameters was plotted using Arc GIS 9.3 with IDW interpolation technique.

Geochemical modeling is helpful to simulate and predict the geochemical reactions. The geochemical equilibrium condition of minerals is evaluated by mathematical and graphical approach. In mathematical approach, saturation index of minerals provides information on equilibrium state attainment between rock matrix and groundwater (Njitchoua et al. 1997), whereas graphical evaluation is through mineral stability fields of ionic activity ratios (Helgeson 1968). SI < 0 directs mineral undersaturated state due to dissolution, insufficient amount of mineral for solution or short residence time. SI = 0 indicates equilibrium between mineral and groundwater. SI > 0 suggests mineral supersaturated condition due to incongruent dissolution or common ion effect (Rasouli et al. 2012; Okiongbo and Douglas 2014). Different saturation indices of minerals were calculated with WATEQ4F program (Ball and Nordstrom 1991).

Hydrochemical results are statistically analyzed by the software IBM SPSS 19 in order to understand geochemical processes occurring in the groundwater of the Swarnamukhi river basin. Varimax rotation with Kaiser normalization method was applied to deduce the factors from the present bulk of analytical data, whereas squared Euclidean distance and ward’s method were applied in hierarchical cluster analysis.

Fuzzy calculation is a useful mathematical tool to rule out inaccuracies and understand water quality with respect to prescribed standards (Zhang et al. 2012; Kumar et al. 2014). The linear fuzzy membership function used to reduce the model complexity is expressed as:

$$\begin{aligned} r_{ij} = \left\{ {\begin{array}{*{20}l} {0,} \hfill & {\left( {C_{i} \le S_{ij - 1} \;{\text{or}}\;C_{i} \ge S_{ij - 1} } \right)} \hfill \\ {\frac{{C_{i} - S_{ij - 1} }}{{{\text{Si}}_{j} - S_{ij - 1} }},} \hfill & {\left( {S_{ij - 1} < C_{i} < S_{ij} } \right)} \hfill \\ {\frac{{S_{ij + 1} - C_{i} }}{{{\text{Si}}_{j + 1} - {\text{Si}}_{j} }},} \hfill & {\left( {S_{ij} < C_{i} < S_{ij + 1} } \right)} \hfill \\ {1,} \hfill & {\left( {C_{i} = S_{i} } \right)} \hfill \\ \end{array} } \right. \hfill \\ \hfill \\ \end{aligned}$$

where r ij is fuzzy membership of indicator i to class j, C i is concentration value, and S ij represents standard value of each water quality indicator or parameter.

To calculate the water quality index, weight (w i) of each parameter has to be assigned based on its relative significance in controlling the overall water quality for human use. Maximum weight 5 is assigned to NO3 and F due to their health hazard like blue-baby syndrome, fluorosis, respectively. HCO3 and PO4 are assigned minimum 1, because of either generally present in less concentration or lesser impact on human health. The normalized weight of each parameter is expressed as:

$$W_{\text{i}} = \frac{{w_{\text{i}} }}{{\sum\nolimits_{i = 1}^{n} {w_{\text{i}} } }}$$

where w i is weight, W i represents normalized weight of parameter i, and \(\sum\nolimits_{i = 1}^{n} {w_{\text{i}} }\) denote a sum of weight to all water quality parameter.

After getting normalized weight, quality rating is calculated by the following equation:

$$q_{i} = \left( {\frac{{C_{i} }}{{S_{i} }}} \right) \times 100$$

where q i is quality rating, C i is analytical value of water quality parameter i (mg/l), and S i is permissible drinking water standard.

Water quality index (WQI) is the summation of obtained normalized weight of indicator (W i) and quality rating (q i ) represented in equation:

$${\text{WQI}} = \mathop \sum \limits_{i = 1}^{n} \left( {\frac{{w_{\text{i}} }}{{\mathop \sum \nolimits_{i = 1}^{n} w_{\text{i}} }}} \right) \times \left( {\frac{{C_{i} }}{{S_{i} }}} \right) \times 100$$

Mixing model is based on conservative mixing of sea/saline water with fresh groundwater. %f sea is used to quantify similarity of seawater constituents with freshwater expressed as (meq/l):

$$\% f_{\text{sea}} = \frac{{C_{\text{cl,sample}} - C_{\text{cl,fresh}} }}{{C_{\text{cl,sea}} - C_{\text{cl,fresh}} }} \times 100$$

where f sea is % of seawater fraction and C cl,sample, C cl,fresh and C cl,sea are measured chloride in sample, freshwater and seawater. In the present study, mean of samples with high Ca, HCO3 and correspondingly low Na, Cl and EC considered as freshwater, whereas seawater corresponds to analyzed Bay of Bengal water.

The quantification of ionic concentration change in freshwater on encounter with seawater can be evaluated by calculating theoretical composition (C i,mix), based on theoretical mixing of freshwater and seawater, followed by comparing the measured salinized groundwater sample with calculated theoretical composition expressed as (meq/l):

$$C_{{i , {\text{mix}}}} = f_{\text{sea}} \times C_{{i , {\text{sea}}}} + \left( {1 - f_{\text{sea}} } \right) \times C_{{i , {\text{fresh}}}}$$

or

$$C_{\text{i,mix}} = \left( {\frac{{C_{\text{cl, sample}} - C_{\text{cl,fresh}} }}{{C_{\text{cl, sea}} - C_{\text{cl,fresh}} }} \times 100} \right) \times C_{\text{i,sea}} + \left\{ {1 - \left( {\frac{{C_{\text{cl,sample}} - C_{\text{cl,fresh}} }}{{C_{\text{cl,sea}} - C_{\text{cl,fresh}} }} \times 100} \right)} \right\} \times C_{{i , {\text{fresh}}}}$$

where C i,mix is theoretical concentration of ions for the theoretical mixing of freshwater–seawater and C i,sea and C i,fresh are seawater and freshwater concentration of each ion.

Change in concentration (ionic deviation) is related to comparison of a measured concentration of each ion to its theoretical calculated concentration in the mixture of freshwater and seawater which can be evaluated by the following equation (Fidelibus 2003):

$$\Delta C_{i} = C_{{i , {\text{sample}}}} - C_{{i , {\text{mix}}}}$$

where ∆C i is ionic deviation of each ion and C i,sample is measured concentration of each ion in groundwater samples.

Saline water mixing index (SWMI) is applied for the delineation of saline water invasion regions of an area, formulated by Park et al. (2005). To calculate the index, four major chemical parameters of saline water are used as follows (mg/l):

$${\text{SWMI}} = a \times \frac{{C_{\text{Na}} }}{{T_{\text{Na}} }} + b \times \frac{{C_{\text{Mg}} }}{{T_{\text{Mg}} }} + c \times \frac{{C_{\text{cl}} }}{{T_{\text{cl}} }} + d \times \frac{{C_{{{\text{SO}}_{4} }} }}{{T_{{{\text{SO}}_{4} }} }}$$

where SWMI is saline/seawater mixing index and C and T are measured and threshold concentration of ions in the groundwater samples, respectively. Constants a, b, c and d are relative concentration proportion of Na, Mg, Cl and SO4 in seawater, respectively. Mondal et al. (2011) have calculated constant values (a = 0.31, b = 0.04, c = 0.57, d = 0.08) for saline water of the Bay of Bengal which is applied in this study. Threshold values of major ionic constituents are derived from cumulative probability curves which are site specific. Cumulative probability distribution is an important statistical tool to segregate the anomalous group from the entire groundwater samples whose chemistry is severely influenced by local activities leading to salinization and anthropogenic pollution with respect to natural background data. Intersection or inflection points of two neighboring linear population provide the threshold values in a log-probability plots (Lepeltier 1969; Sinclair 1974). Thus, cumulative probability distribution is constructed against the abovementioned ions in a log concentration (mg/l) to reveal the threshold values of selected ions. In cumulative distribution plots, inflection point with lower concentration and below potable water drinking standards (WHO 1997) is used as natural background threshold value for corresponding ions.

Results and discussion

Hydrogeochemical data

Analytical results of the measured physico-chemical parameters and heavy metals for groundwater samples are presented in Table 1. The variation in parameters over time was analyzed using the box and whisker plots as shown in Fig. 3. Ca, Na, HCO3 and Cl showed the high variance in the concentration distribution in both years. In pre- and post-monsoon 2014, Na predominates over Ca with high data variations but slight variation in Mg and K; howsoever, in 2015, there is almost reverse occurred and Ca predominates over Na might be due to cation exchange process. SO4, NO3 and F in both years showed similar trend with no temporal variation. Temporal variation could be observed in HCO3 and Cl (2014–2015); Cl concentration (or median value) has increased with declining trend of HCO3. Thus, Ca, Na, HCO3 and Cl are the principal ions which control the hydrogeochemistry of the study area. In 2015, HCO3 and Cl concentration showed the difference between median and maximum values, suggesting natural and anthropogenic contamination inputs to the groundwater (Jiang et al. 2009; Devic et al. 2014). Groundwater quality classification based on hardness (Fig. 4) shows that majority of the samples are hard fresh type followed by hard brackish type; however, few samples also fall in soft freshwater category (Sawyer et al. 1994).

Table 1 Statistical summary of chemical constituents and ionic ratios in the Swarnamukhi river basin
Fig. 3
figure 3

Box–whisker plot for identification of physiochemical parameters

Fig. 4
figure 4

Classification of groundwater quality based on TDS and hardness

In heavy metals, Fe shows high variance and most of the samples are having concentration higher than median values. Around 52, 48, 50 and 47 % samples are exceeding the prescribed limit of WHO (2006) in pre- and post-monsoon seasons of 2014 and 2015, respectively. Heavy contamination of Fe may be due to dissolution of ferruginous minerals and domestic sewage seepage in the groundwater (Raju et al. 2011). Chromium is exceeding in few samples (20, 19, 22 and 23 % in pre- and post-monsoon of 2014 and 2015, respectively) due to widespread brick kilns, paints and wood preservatives. It causes damage to nervous system, fatigue and irritability in humans. Only few samples are exceeding the Mn prescribed limit due to Mn bearing minerals dissolution or sewage discharge. Study area is characterized by the absence of major industrial activities except ceramic and brick industries and, thus, can be interpreted that heavy metal could be from natural or other anthropogenic path. The order of cation abundance (mg/l) is: Na > Ca > Mg > K in both seasons of 2014 and Ca > Na > Mg > K in both seasons of 2015 and anion abundance: HCO3 > Cl > NO3 > SO4 > CO3 > F > PO4 in both seasons of 2014 and 2015. The order of heavy metal dominance (µg/l) is: Fe > Zn > Cu > Mn > Cr in pre-2014, Fe > Zn > Mn > Cr > Cu in post-2014, Fe > Zn > Cu > Mn > Cr in pre-2015 and Fe > Zn > Mn > Cr > Cu in post-monsoon 2015.

Source and processes identification

Various ionic ratios to reveal the specified source of ionic constituents of the groundwater are summarized in Table 1. Water–rock interaction comprises of three major lithological processes, i.e., evaporite, silicate and carbonate weathering. The logarithmic bivariate plots between molar ratios Ca/Na versus HCO3/Na and Ca/Na versus Mg/Na are used to estimate the type of weathering (Fig. 5). Average Ca/Na ratio of crustal continental rocks is around 0.6 (Taylor and McLennan 1985). Higher solubility of Na than Ca increases the Na concentration; thus, Ca/Na ratio is expected to lower, imparting the silicate weathering as dominant geochemical process in the system (Gaillardet et al. 1999; Raju 2012; Zhu et al. 2014). In the plot Ca/Na versus HCO3/Na, silicate weathering has been identified as major process; however, few data sets are also pointing toward the carbonate weathering. Mean value of Ca/Na ratio suggests the silicate weathering predominance. Ca/Na versus Mg/Na plot also denotes the predominance of silicate weathering followed by carbonate and evaporite dissolution. Few data points of pre-monsoon indicate evaporite dissolution due to semiarid climatic conditions. However, post-monsoon samples of both years shift toward carbonate dissolution due to heavy rainfall-driven calcite (lime kankar) and dolomite weathering process. The moderate to good positive regression between Ca/Na and HCO3/Na (R 2 = 0.45, 0.73, 0.59 and 0.55 in pre- and post-monsoon of 2014 and 2015, respectively), Mg/Na and Ca/Na (R 2 = 0.42, 0.85, 0.40 and 0.30 in pre- and post-monsoon of 2014 and 2015, respectively) suggests the role of silicate weathering in influencing the hydrogeochemical constituent of the study area. Basin geological setup consists mainly of granites and granitic gneisses also confirming the silicate weathering source.

Fig. 5
figure 5

Dissolved phase diagrams of groundwater using Na-normalized molar ratios

(Na + K) versus (Ca + Mg) plot clearly indicates that more points are below the equiline showing the abundance of alkaline earth element over alkali elements and could be due to ion exchange effect or dissolution of alkaline earth minerals (Fig. 6a). The temporal variation can be seen in this plot, as number of points has shifted below the equiline in post-monsoon 2015. Significant simultaneous increase of alkali elements (Na + K) with (Cl + SO4) suggests a common source of these ions and presence of Na2SO4, K2SO4, NaCl and KCl in soil system (Fig. 6b) (Bhardwaj et al. 2010). Some of the sample points (mainly in pre- and post-monsoon 2015) deviate toward (Cl + SO4) indicating other sources like silicate weathering, ion exchange or human activities for enrichment of alkalies in groundwater system. (Ca + Mg) versus Cl (Fig. 6c) and Na/Cl versus Cl (Fig. 6d) plot shows that increased salinity (Cl) is associated with increase in Ca + Mg and decrease in Na/Cl and could be due to ion exchange process in groundwater which adsorbs Na onto aquifer matrix in exchange for Ca + Mg.

Fig. 6
figure 6

Relationship between major ion concentrations a Na + K versus Ca + Mg, b Cl + SO4 versus Na + K, c Ca + Mg versus Cl, d Na/Cl versus Cl, e Ca versus NO3, f Na versus NO3

Nitrate is an anthropogenic ion form by NH4 bacterial conversion via nitrification under oxic conditions (Salman et al. 2014; Toumi et al. 2015). Of various ionic components of N, NO3 is the important water quality parameter which is also required by plants as growth nutrient. N-fertilizer application enhances the mineral weathering because, in N-cycle, during nitrification process, proton (H+) releases are represented as:

$$\begin{aligned} & 2\left( {{\text{NH}}_{2} {\text{CONH}}_{2} } \right) + 2{\text{O}}_{2} \to {\text{NO}}_{3}^{ - } + 1.5{\text{H}}^{ + } + 0.5{\text{HCO}}_{3}^{ - } \\ & \quad {\text{Urea}} \\ \end{aligned}$$

Proton (in form of HNO3) resulting from nitrification would compete with proton generated from CO2 (atm.) dissolution (in form of H2CO3) for the weathering of rock-forming minerals like plagioclase and granite (Semhi et al. 2000; Junior et al. 2014). With carbonic acid, the weathering of plagioclase producing kaolinite is represented as the following reaction:

$$\frac{2}{1 + x}{\text{PI}} + 2{\text{CO}}_{2} \mathop \to \limits^{{n{\text{H}}_{2} {\text{O}}}} {\text{KI}} + 2\frac{1 - x}{1 + x}{\text{Na}}^{ + } + 2\frac{x}{1 + x}{\text{Ca}}^{2 + } + 2{\text{HCO}}_{3}^{ - } + 4\frac{1 - x}{1 + x}{\text{H}}_{4} {\text{SiO}}_{4}^{0}$$

When weathering agent changes to nitric acid, the reaction becomes:

$$\frac{2}{1 + x}{\text{PI}} + 2{\text{HNO}}_{3} \mathop \to \limits^{{n{\text{H}}_{2} {\text{O}}}} {\text{KI}} + 2\frac{1 - x}{1 + x}{\text{Na}}^{ + } + 2\frac{x}{1 + x}{\text{Ca}}^{2 + } + 2{\text{NO}}_{3}^{ - } + 4\frac{1 - x}{1 + x}{\text{H}}_{4} {\text{SiO}}_{4}^{0}$$

where PI = Plagioclase and KI = Kaolinite and x is the anorthite content of plagioclase. According to the above equations, if proton releases from nitrification process (Na and Ca would be balanced by NO3), ionic constituents would increase and result in high TDS in nitrate-contaminated area apart from the contribution of carbonic acid-driven weathering. The plot of NO3 versus Ca and NO3 versus Na (Fig. 6e, f) shows Ca–Na increasing trend with NO3 in all studied seasons except post-monsoon 2015 indicating the significant effect of nitric acid-driven chemical weathering. One sample (48: Gandhinagar) has abruptly very high concentration of 472 mg/l NO3 which is discarded from the plots as it is not a representative sample. It is found that nitrate toward higher side in post- than in pre-monsoon of both years may be due to its high infiltrate rate in soils. Some parts of Swarnamukhi river basin have lot of dumped municipal solid wastes which on degradation releases nitrate which seeps underground while recharging and, thus, can contaminate the groundwater of nearby wells. In addition to agricultural input and municipal solid waste, people offer lot of flowers, leaves and twigs while worshipping in the Hindu pilgrimage spots which were drained indiscriminately in open places or river where its degradation releases nitrate and contaminate groundwater. Coarse and alluvial soil allows rapid infiltration of nitrate due to high porosity, whereas clayey soils due to its high binding capacity restrict its movement and control the contamination (Raju et al. 2009). Clay particles have minute interpore spaces which leave less space for O2; thus, facultative bacteria utilize NO3 as energy source instead of O2, resulting in the denitrification process in a natural sustainable way to reduce the contamination. The study area is dominated by the alluvial soil system in which this type of self-purification system did not work and, thus, subsequently result in high NO3 contamination. Nevertheless, Cl/NO3 ratios are evaluated (mean values: 12, 9.2, 19.4 and 45.2 in pre- and post-monsoon seasons of 2014 and 2015, respectively) to quantify the nitrate degradation in groundwater system of both the years. Considering the ratio value of 4.9 as reference point of major river water (Majumder et al. 2008), it was found that majority of the wells have higher ratio values suggesting the proficient removal of nitrate by denitrification process.

The influence of cation exchange process is evaluated by (Ca + Mg)–(HCO3 + SO4) versus (Na + K − Cl) plot (Fig. 7). Ca + Mg involvement in the process was corrected by subtracting HCO3 + SO4 that would be derived from carbonate and silicate weathering. Na + K derived from aquifer matrix would be balanced by Cl salt dissolution. If these activities are prominent in the system, slope should be (−1) (y = −x) (Jankowski and Acworth 1997; Kumar et al. 2014). Slopes of the plot (y = −0.98x, −1.02x, −0.99x and −0.95x in pre- and post-monsoon of 2014 and 2015, respectively) suggest that cation exchange is playing a momentous part in controlling the hydrogeochemistry of the study area. It can also be observed that a good number of data points of pre- and post-monsoon 2015 fall in fourth quadrant which implies Ca + Mg dominance over Na + K.

Fig. 7
figure 7

Bivariate cation exchange plot of Na + K − Cl and (Ca + Mg)–(HCO3 + SO4)

Geochemical modeling

CO2 plays a critical role in controlling water quality because water saturated with CO2 is aggressive weathering agent. Groundwater has additional supply of CO2 from decaying organic matter in a soil zone apart from atmospheric contribution. It is interesting to note that pCO2 in majority of the samples are higher than atmospheric value of 10−3.5 atm. This suggests the equilibrium state of water bodies with atmosphere and explains that aquifer system is open to soil CO2 with capacity to dissolve silicates and carbonates. Thus, infiltration of fresh recharge water into the groundwater system dissolves carbonate minerals first followed by silicates due to its higher dissolution rate (Montcoudiol et al. 2014; Gueroui et al. 2014). Majority of the samples (83, 77, 98 and 84 % samples in pre- and post-monsoon of 2014 and 2015) (64, 77, 95 and 88 % samples in pre- and post-monsoon of 2014 and 2015, respectively) are saturated with respect to calcite and dolomite minerals, which indicates that the groundwater is saturated with carbonates resulting in a high Ca concentration, respectively (Fig. 8). Calcium increased in both the seasons of 2015 indicating toward the oversaturation of calcite and cation exchange process. Calcite precipitation is enhanced by common ion effect when Ca from gypsum or fluorite dissolution leads to increase Ca concentration, declining HCO3 concentration and enrichment of Cl in groundwater (Molina-Navarro et al. 2014). Sulfate minerals (anhydrite and gypsum) undersaturated state shows the tendency of dissolution and further possibility of amplified SO4. This could be the reason for the lower concentration values of SO4 in the groundwater system. Silica in the groundwater is found in lower concentration due to its less susceptibility toward weathering as indicated by saturation index values of silicate minerals present in the groundwater system. Chalcedony and quartz attain the dissolution state in pre- and near to equilibrium in post-monsoon of both the years.

Fig. 8
figure 8

Plot of saturation indices of different minerals with respect to TDS

Stability plot of silicate minerals is helpful in thermodynamic studies, defining various hydrogeochemical reactions (Stumm and Morgan 1996). Plotting of Ca/H, Mg/H, Na/H and K/H on thermodynamic stability diagram as a function of H4SiO4 is shown in Fig. 9. Stability diagrams of Ca show kaolinite as a major weathered product from Ca-silicate minerals followed by Ca-montmorillonite and gibbsite clays.

$$\begin{aligned} & {\text{CaAl}}_{2} {\text{Si}}_{2} {\text{O}}_{8} + {\text{CO}}_{2} + {\text{H}}_{2} {\text{O}} \to {\text{Al}}_{2} {\text{Si}}_{2} {\text{O}}_{5} \left( {\text{OH}} \right)_{4} + {\text{Ca}}^{2 + } + {\text{H}}_{4} {\text{SiO}}_{4} + {\text{HCO}}_{3}^{ - } \\ & {\text{Anorthite}}\quad \quad \quad \quad \quad \quad \quad \quad \quad {\text{Kaolinite}} \\ & {\text{Al}}_{2} {\text{Si}}_{2} {\text{O}}_{5} \left( {\text{OH}} \right)_{4} + {\text{Ca}}^{2 + } + {\text{H}}_{4} {\text{SiO}}_{4} + {\text{H}}^{ + } \leftrightarrow {\text{CaAl}}_{2} {\text{Si}}_{4} {\text{O}}_{10} \left( {\text{OH}} \right)_{2} \leftrightarrow {\text{Al}}\left( {\text{OH}} \right)_{3} + {\text{H}}_{4} {\text{SiO}}_{4} \\ & {\text{Kaolinite}}\quad \quad \quad \quad \quad \quad \quad \quad \quad \quad \quad \quad \quad {\text{Ca-montmorillonite}}\quad \quad {\text{Gibbsite}} \\ \end{aligned}$$
Fig. 9
figure 9

Thermodynamic stability plots of different ionic ratios as a function of H4SiO4

In Ca system plot, few samples of post-2014 and pre- and post-monsoon 2015 are shifting from kaolinite to Ca-montmorillonite field, explaining the dissolution of Ca-rich minerals in the groundwater (Raju et al. 2012). Restricted groundwater flow in semiarid conditions favors strong interaction of groundwater–silicate mineral (long residence time), resulting in montmorillonite formation. It is also observed that one sample of pre-monsoon 2014 and 2015 is in final stage of weathering and forms gibbsite with the further loss of silica. Majority of the samples on right side of line for quartz suggests its saturation or equilibrium state as shown in saturation indices; thus, excess Si in the groundwater could be from amorphous Si. In Mg system, formation of kaolinite, chlorite and gibbsite mineral occurs in both the years. Mg silicates in dissolution phase form these clay minerals and release Mg into groundwater. In stability plot of Mg system, shift has been observed from kaolinite to chlorite in pre- and post-monsoon 2014 and 2015, due to excess supply of cations and Si helps in forming new clay mineral.

$$\begin{aligned} & {\text{MgAl}}_{2} {\text{SiO}}_{10} \left( {\text{OH}} \right)_{2} + {\text{CO}}_{2} + {\text{H}}_{2} {\text{O}} \to {\text{Al}}_{2} {\text{Si}}_{2} {\text{O}}_{5} \left( {\text{OH}} \right)_{4} + {\text{Mg}}^{2 + } + {\text{H}}_{4} {\text{SiO}}_{4} + {\text{HCO}}_{3}^{ - } \leftrightarrow \left[ {{\text{Mg}}_{5} {\text{Al}}_{2} {\text{Si}}_{3} {\text{O}}_{10} \left( {\text{OH}} \right)_{8} } \right] \leftrightarrow {\text{Al}}\left( {\text{OH}} \right)_{3} + {\text{Mg}}^{2 + } + {\text{H}}_{4} {\text{SiO}}_{4} \\ & {\text{Mg-smectite}}\quad \quad \quad \quad \quad \quad \quad \quad \quad \quad {\text{Kaolinite}}\quad \quad \quad \quad \quad \quad \quad \quad \quad \quad \quad \quad \quad \quad \quad {\text{Chlorite}}\quad \quad \quad \quad \quad \quad \quad \quad {\text{Gibbsite}} \\ \end{aligned}$$

Mineral stability diagram of Na imparts the dominance of kaolinite; however, one sample of pre-monsoon 2014 and 2015 forming the gibbsite might be due to high aridity conditions in the study area. It indicates the incongruent dissolution of albite to form kaolinite and other secondary products (Rajmohan and Elango 2004). In pre-monsoon 2015, fewer sampling points are showing shift toward montmorillonite field due to progressive dissolution of albite which increases Na and Si values.

$$\begin{aligned} & {\text{NaAlSi}}_{3} {\text{O}}_{8} + {\text{CO}}_{2} + {\text{H}}_{2} {\text{O}} \to {\text{Al}}_{2} {\text{Si}}_{2} {\text{O}}_{5} \left( {\text{OH}} \right)_{4} + {\text{Na}}^{ + } + {\text{H}}_{4} {\text{SiO}}_{4} + {\text{HCO}}_{3}^{ - } \leftrightarrow {\text{NaAl}}_{2} {\text{Si}}_{4} {\text{O}}_{10} \left( {\text{OH}} \right)_{2} + {\text{Na}}^{ + } + 2{\text{H}}_{4} {\text{SiO}}_{4} + {\text{HCO}}_{3}^{ - } \\ & {\text{Albite}}\quad \quad \quad \quad \quad \quad \quad \quad \quad {\text{Kaolinite}}\quad \quad \quad \quad \quad \quad \quad \quad \quad \quad \quad \quad \quad \quad {\text{Na-montmorillonite}} \\ & {\text{KAlSi}}_{3} {\text{O}}_{8} + {\text{CO}}_{2} + {\text{H}}_{2} {\text{O}} \to {\text{Al}}_{2} {\text{Si}}_{2} {\text{O}}_{5} \left( {\text{OH}} \right)_{4} + {\text{K}}^{ + } + {\text{H}}_{4} {\text{SiO}}_{4} + {\text{HCO}}_{3}^{ - } \\ & {\text{K-feldspar}}\quad \quad \quad \quad \quad \quad \quad {\text{Kaolinite}} \\ & {\text{KAl}}_{ 3} {\text{Si}}_{3} {\text{O}}_{10} \left( {\text{OH}} \right)_{2} + {\text{CO}}_{2} + {\text{H}}_{2} {\text{O}} \leftrightarrow {\text{Al}}_{2} {\text{Si}}_{2} {\text{O}}_{5} \left( {\text{OH}} \right)_{4} + {\text{K}}^{ + } + {\text{H}}_{4} {\text{SiO}}_{4} + {\text{HCO}}_{3}^{ - } \\ & {\text{Muscovite}}\quad \quad \quad \quad \quad \quad \quad \quad \quad \quad \quad {\text{Kaolinite}} \\ \end{aligned}$$

In K system, majority of the sample points fall in kaolinite field, while few points cluster to the boundary of kaolinite and K-feldspar zone in both the years.

Factor analysis

Factors and their eigenvalue, % variance and % cumulative are presented in Table 2. For the better understanding of derived factors (1 and 2) a simplified bivariate plots of both the seasons of 2014 and 2015 are prepared to deduce the major prevailing sources in enrichment of ions in the groundwater (Fig. 10). Sources can be of three types: natural, anthropogenic or mixed (water–rock interaction, anthropogenic influences, atmospheric contribution, sea water intrusion and cation exchange process) which typically control the hydrogeochemistry of an area.

Table 2 Rotated component matrix of 16 chemical variables
Fig. 10
figure 10

Source identification plots of factor 1 versus factor 2

According to the plot, ions (Ca, Mg, Na, NO3 and Cl) and general parameters (hardness and EC) are contributed by mixed sources in both the seasons of 2014. Dissolution of minerals releases Ca, Mg and Na and specifies water–rock interaction for enrichment of these ions in the groundwater. Significant influence of ill-human activities such as heavy usage of agricultural fertilizers, agricultural runoff water, wastewater reuse, unlined sewage waste and municipal waste contributes NO3, Na and Cl in appreciable amount. Nitrification process also leads to weathering and releases Ca, Mg or Na in groundwater. Small amounts of Ca are incorporated in the N-fertilizers as plant nutrients in form of Ca(NO3)2 (Zghibi et al. 2014). High loading of Mg directs toward the seawater intrusion in the coastal aquifers of basin present along the Bay of Bengal. In 2015, high loading of Ca, Na, Cl and SO4 imparting the role played by mixed sources such as CaCl2, NaCl, CaSO4 and Na2SO4 mineral weathering, municipal wastewater along with cation exchange between Ca and Na in both the seasons. Post-monsoon seasons of both the years show higher loading of HCO3 apart from other ions suggesting the active weathering process and recharge activities. Higher loading (>0.9) of K and PO4 in second factor signifies their common anthropogenic source in all studied seasons. Fertilizers contain nitrogen, phosphorus and potassium in different ratios whose excess application leaves behind N, P and K in field and drain to runoff which further contaminate groundwater. These three ions acquire different chemistry; thus, they may not reach the groundwater at the same time and show anomalous presence. Domestic waste, sewage wastewater, animal excreta and pit latrines also contribute these ions in groundwater of the basin area. In pre-monsoon 2015, positive loading of CO3 apart from K and PO4 suggests the high rate of decomposition of human-sourced waste matters.

In factor 3, positive loading of pH and CO3 explains 9.22 and 11.34 % of total variance in pre- and post-monsoon 2014, respectively. pH indicates about the alkaline behavior which could arise by carbonate mineral weathering (lime kankar) or organic matter degradation by soil organisms releasing lot of carbonates and suggesting their natural source. In 2015, Mg, HCO3 and NO3 explain 8.84 % variance in pre- and Na and Si explain 9.81 % variance in post-monsoon. In pre-monsoon 2015, dolomite weathering is influenced by nitrification, and noticed positive Ca and negative Si loadings indicate low impact of silicate weathering for Ca enrichment. In post-monsoon 2015, significant relation between Na and Si is indicative of natural geogenic source, i.e., weathering of silicate minerals.

Factor 4 reflects positive loading of HCO3, F and Si and negative loading of SO4 with 7.89 and 7.72 % of total variance in pre- and post-monsoon of 2014, respectively. Positive relations of these ions deduce the dominance of silicate weathering. Si presence is justified by the geological setup of the basin area and saturation index values. The weathering of aluminosilicate minerals releases HCO3, which further eases the fluorite dissolution especially in alkaline ambience.

$${\text{CaF}}_{2} + {\text{HCO}}_{3}^{ - } \leftrightarrow {\text{CaCO}}_{3} + {\text{F}}^{ - } + {\text{H}}_{2} {\text{O}} + {\text{CO}}_{2}$$

Negative loading shows the insignificant contribution of SO4 in controlling the hydrogeochemistry of the basin area. In 2015, positive loading of pH, F, Si and negative loading of Ca explain 7.84 % variance in pre-monsoon and positive loading of CO3, F and pH explains 7.89 % of variance in post-monsoon. Interactions between fluorite and groundwater for a long period of time indicate the enrichment of fluoride, and negative relation of Ca with F is due to the removal of Ca by calcite precipitation (Raju et al. 2012).

Hierarchical cluster analysis (HCA)

Hierarchical cluster analysis applied over the hydrogeochemical data, and obtained results are shown as dendrogram, from which different hydrogeochemical groups can be identified (Fig. 11). Representative stiff diagram of major ions is plotted for each cluster for easy identification of similarity or differences between them (Table 3).

Fig. 11
figure 11

Hierarchical cluster map showing dendrogram, clusters and stiff diagrams

Table 3 Characteristics of different classified clusters obtained by HCA

Cluster 1 (C1) of pre-monsoon 2014 represents low mineralized water with low EC (mean: 1174 µS/cm) and Na–HCO3 > Na–Cl > Ca–Cl > Ca–HCO3 > Mg–HCO3 hydrogeochemical facies. Predominance of Na–HCO3 over other facies imparts the dominance of silicate mineral weathering process which provide both ions in proportionate amount along with ion exchange and freshwater recharge. Cationic and anionic facies as per the Stiff diagram follow the order of Na > Ca ≫ Mg and HCO3 > Cl ≫ > SO4, and groundwater of this group is safe for domestic and irrigation purposes. C2 of pre-monsoon 2014 identified as mineralized water with high EC (mean: 2876 µS/cm) and prevalence of Na–Cl > Na–HCO3 > Mg–Cl > Ca–Cl water facies. C1 and C2 of post-monsoon 2014 have Na–Cl > Na–HCO3 > Mg–Cl > Ca–Cl > Mg–HCO3 > Ca–HCO3 with low EC and Na–Cl > Mg–Cl = Ca–Cl = Na–HCO3 water facies with high EC, respectively. Decrease in Na–HCO3 and increase in Na–Cl water facies have been observed in post-monsoon 2014 which can be explained by inefficient freshwater recharge because of low rainfall and prevalent drought conditions resulting in high rate of evaporation. Thus, C2 of both the seasons of 2014 constitutes highly mineralized water which is unfit and needs treatment before domestic use.

In C1, pre-monsoon 2015, the groundwater has lower concentration of ions and represents Ca–HCO3 > Ca–Cl > Na–HCO3 water facies. Ca–HCO3 water type may be due to carbonate, silicate weathering or recharge by freshwater. High Ca concentration also represents the efficient cation exchange process (Fig. 4). Stiff diagram of C1 pre-monsoon 2015 has similar shape with that of pre-monsoon 2014, but shift has been observed on the cation side between Na and Ca, indicating cation exchange prevalence. Thus, majority of the samples in 2014 are Na–HCO3 which is replaced by Ca–HCO3-type water facies in 2015. C2 of pre-monsoon 2015 constitutes only 6 groundwater samples with highest EC (mean: 3127 µS/cm) of all the identified clusters indicating the long residence time of groundwater with aquifer material which result in high dissolution and higher ionic constituent. High EC could also be attained by various anthropogenic inputs like domestic sewage or agricultural ill practices. C3 of pre-monsoon 2015 constitutes Na–Cl > Na–HCO3 > Ca–Cl > Ca–HCO3 > Mg–Cl water facies, and corresponding stiff diagram has different shapes compared to other C1 and C2 clusters. In the cation side, Ca and Na have fewer differences in their concentration which indicates mixed type of water facies. In C1 of post-monsoon 2015, the order of facies is Ca–Cl > Na–Cl > Na–HCO3 > Ca–HCO3 which implies the mixing of freshwater with saline water (Adams et al. 2001). In corresponding stiff diagram, anion side is almost similar to C3 of pre-monsoon 2015, but cation side takes a noticeable shift from Na to Ca. In C2 of post-monsoon 2015, the order of hydrogeochemical facies is Ca–Cl > Na–HCO3 > Mg–Cl. Least sampling location is grouped in C3 of post-monsoon 2015 with high EC (mean: 2621 µS/cm), and the order of facies is Na–HCO3 > Ca–Cl > Na–Cl > Ca–HCO3. This cluster constitutes the maximum nitrate concentration (mean: 100.3 mg/l) suggesting severe NO3 contamination making water not suitable for drinking or domestic usage.

Fuzzy membership calculations

Groundwater samples have assigned the different classes according to obtained WQI (Tables 4, 5). It is found that majority of the samples (58, 36, 60 and 42 % samples in pre- and post-monsoon of 2014 and 2015, respectively) are clustered in Class I which is excellent for drinking purpose. Class I water indicates low mineralized water and no risk of groundwater contamination by NO3, F or Cl ions. Class II water represents good groundwater for drinking and agriculture usage and is found in 40, 62, 38 and 49 % samples in pre- and post-monsoon of 2014 and 2015, respectively. Class IV represents very poor water is a result of high residence time of groundwater which enrich the water with excess ions or strong influence of various anthropogenic activities. It is not recommended for human consumption or irrigation purpose. After classification, it is observed that the water quality is further deteriorated in post-monsoon in both the years which might be due to mixing of various surface anthropogenic wastes or evaporates with rainwater and infiltration while recharging the groundwater. Spatial distribution of water quality index shows the dominance of Class I water in the study area (Fig. 12). Major pocket of Classes III and IV is confined to extreme southwest region due to high rate of anthropogenic activities.

Table 4 Water quality parameters and their assigned weights
Table 5 Classification of groundwater based on water quality index (% samples exceeding WQI classes)
Fig. 12
figure 12

Seasonal wise spatial distribution of water quality index (2014 and 2015)

Salinization of the fresh groundwater: contaminants and processes

Salinization source identification

The Swarnamukhi river basin is vulnerable to salinity due to its urban flow and reaching up to Bay of Bengal. Chlorine ion helps to identify the origin and evolution of dissolved salts due to its stable character in water which is not affected by water–rock interactions (Vengosh and Pankratov 1998; Zghibi et al. 2014). Saline water encroachment can be evaluated by interpreting various bivariate ionic plots and ratios (Table 1). Na/Cl scatter diagram (Fig. 13a) and Na/Cl ratio <0.78 suggest the seawater intrusion in groundwater. Based on the Na/Cl ratio, around 34, 49, 45 and 50 % groundwater samples in pre- and post-monsoon of 2014 and 2015, respectively, indicate the seawater effect. However, these samples are also characterized by high concentration of NO3, restricting the impact of seawater intrusion. These observations led to conclude that salinity source could be anthropogenic (constitutes Na, Cl and NO3) as well as the influence from seawater intrusion (Voutsis et al. 2015).

Fig. 13
figure 13

Scatter plots of different ionic components a Na versus Cl, b Ca/Na versus Cl, c total cations versus Cl

Seawater is characterized by high Na, Mg, Cl and low Ca concentration, but freshwater has vice versa (Hem 1989). Lower Ca/Na ratio with high Cl indicates the seawater intrusion. In Ca/Na versus Cl plot, weak correlation indicates limited influence of seawater (Fig. 13b). However, few samples in studied seasons have high Cl with less Ca/Na demonstrating the seawater influence on hydrogeochemistry of the study area. Mg/Ca in freshwater is characterized between 0 and 1, and its value toward 5 indicates seawater influence (El Moujabber et al. 2006). According to this ratio distribution, around 67, 43, 69 and 50 % samples in pre- and post-monsoon of 2014 and 2015, respectively, are freshwater and only 3, 10, 2 and 3 % in pre- and post-monsoon of 2014 and 2015, respectively, constitute seawater influence. Thus, it is clear that majority of the sampling locations are not influenced by seawater intrusion or sea sprays, except few groundwater which are located nearby Bay of Bengal (Trabelsi et al. 2012; Arslan 2013). Todd (1959) classified the Cl/(HCO3 + CO3) ratio for salinization as <0.5 indicates that groundwater is unaffected by saline water, 0.5–6.6 for moderately affected and >6.6 for strong saline-affected groundwater. According to this classification, majority of the samples (90, 92, 93 and 95 % in pre- and post-monsoon of 2014 and 2015, respectively) fall in 0.5–6.6 zone deducing that these groundwaters are moderately affected by saline water. Only few samples which are located nearby Bay of Bengal are strongly affected by saline water. To distinguish the different sources of Cl, i.e., saline water, irrigation runoff or wastewater, SO4/Cl ratio is used and value toward higher side of 0.91 indicates seawater effect, while 0.14 reveals agricultural contamination (Jung et al. 2014). Average value of ratio is 0.12 in the studied seasons indicating the contribution of agricultural contamination such as excess fertilizer input or irrigation water runoff for Cl enrichment. In total cations versus Cl plot, majority of the data set showed upward deviation from seawater mixing line toward total cation due to mineral weathering which provides cation without effecting Cl in the groundwater (Fig. 13c). Few data points are also observed along the line suggesting seawater intrusion and high ion exchange between saltwater and clay fraction (Kim et al. 2004).

Saline water estimation in river basin

Results of %f sea calculation are displayed in Table 1, and it is observed that the majority of values are positive indicating the presence of saltwater fraction (Fig. 14a). Some of the samples (sample nos. 19, 26, 27, 28) have higher %f sea suggesting severe affect by saltwater of Bay of Bengal due to overextraction of coastal freshwater aquifers. Few samples distant from coastal side have high value of f sea indicating that the up-coning of paleobrine water beneath the freshwater may be due to over pumping of groundwater causing inland inversion of hydraulic gradient or agricultural contamination and wastewater infiltration.

Fig. 14
figure 14

Map showing seasonal variation of seawater fraction and ionic deviation

Ionic deviation (∆) of each ion is calculated and presented in Table 1. Most of the samples are showing high range of negative ∆Na and indicating the mixing of groundwater and sea/saline water which is further confirmed by high EC values. High ∆Na is proportional to %f sea that can be explained as follows (Fig. 14b). In 2013, Phailin cyclone had developed in Bay of Bengal and appreciable amount of seawater encroached coastal regions. Likewise various cycles of cyclones, tsunamis along with periodical backwash water, form paleobrine water pockets in coastal areas, and further contact of groundwater with these pockets diffuses the saline constituents and results in brackish water. Direct contact of river with seawater could also increase the salinity of river water by cation exchange process and recharging nearby aquifers with saline river water. Generally, ∆Ca and ∆HCO3 values decrease with ∆Mg and ∆SO4 increment for seawater intrusion, but their disproportionate behavior limits the probability of seawater intrusion. Thus, it can be concluded that study area has restricted situation of saline/seawater intrusion with high impact in coastal areas by seawater and with high impact of anthropogenic sources (up-coning of saline or brine water due to over pumping of deep borewells, agricultural runoff and municipal, industrial wastewater) in mainland.

Sea/saline water mixing index (SWMI)

Cumulative probability curves and the log values of Na, Mg, Cl and SO4 are interpreted to derive threshold value shown in Fig. 15. SWMI values >1.18 depict the probable interaction between saline water–fresh groundwater, whereas <1.18 with low EC and Cl concentration imparts the freshwater zone (Fig. 16). Higher SWMI values (>3) are found in sampling locations of 19, 26, 28, 34 which are close to the Bay of Bengal indicating the seawater intrusion, and locations 4, 9, 14, 45, 47, 49, 50, 52 and 53 in mainland indicate paleobrine presence, anthropogenic contamination or inverse hydraulic gradient due to heavy groundwater extraction in the coastal freshwater aquifers (Table 1). For well-defined identification, spatial distribution diagram of index has been plotted to demarcate the salinized zones of the basin (Fig. 17). In the diagram, high salinized zones mainly exist in coastal and urbanized areas indicating the seawater invasion and anthropogenic contaminant infiltration, respectively. These areas are also unevenly distributed with Na–Cl and Ca–Cl facies, as shown by clusters of dendrogram supporting the salinization of the areas.

Fig. 15
figure 15

Bivariate plot of cumulative probability versus log Na, Mg, Cl and SO4

Fig. 16
figure 16

Interrelationship between SWMI, EC and Cl

Fig. 17
figure 17

Spatial distribution of calculated SWMI of Swarnamukhi river basin

Conclusion

After interpretation of parameters by box–whisker plot, dominance of Na and HCO3 in 2014 and Ca and HCO3 in 2015 was observed. Logarithmic plot of Ca/Na versus HCO3/Na suggests silicate followed by carbonate and evaporite weathering. Geochemical modeling reveals the undersaturation and saturation state of different minerals and prevalence of aluminosilicate minerals which on dissolution form kaolinite. WQI indicates excellent to good water for human utilization. Multivariate statistical tools suggest a mixed source of ions in groundwater. Salinity in coastal areas is due to seawater intrusion and anthropogenic activities in the mainland. Water–rock interactions, overexploitation of groundwater and heavy use of fertilizers and pesticides inputs are responsible for the spatio-temporal changes in the groundwater chemistry of the study area.