Next Article in Journal
Brain Functional Connectivity in Middle-Aged Hong Chuan Tai Chi Players in Resting State
Next Article in Special Issue
Combining Contamination Indices and Multivariate Statistical Analysis for Metal Pollution Evaluation during the Last Century in Lacustrine Sediments of Lacu Sărat Lake, Romania
Previous Article in Journal
Escaping from Air Pollution: Exploring the Psychological Mechanism behind the Emergence of Internal Migration Intention among Urban Residents
Previous Article in Special Issue
Gaseous Mercury Exchange from Water–Air Interface in Differently Impacted Freshwater Environments
 
 
Font Type:
Arial Georgia Verdana
Font Size:
Aa Aa Aa
Line Spacing:
Column Width:
Background:
Article

Contamination Assessment and Temporal Evolution of Nitrates in the Shallow Aquifer of the Metauro River Plain (Adriatic Sea, Italy) after Remediation Actions

1
Dipartimento di Scienze Pure e Applicate, Università degli Studi di Urbino Carlo Bo, Via Ca’ Le Suore 2/4, 61029 Urbino, Italy
2
Dipartimento di Scienze della Terra, Università di Firenze, Via G. La Pira 4, 50121 Firenze, Italy
3
CNR-IGG Istituto di Geoscienze e Georisorse, Consiglio Nazionale delle Ricerche, Via G. La Pira 4, 50121 Firenze, Italy
4
CNR-IGG Istituto di Geoscienze e Georisorse, Consiglio Nazionale delle Ricerche, Via G. Moruzzi 1, 56124 Pisa, Italy
5
ASET SpA, Via Luigi Einaudi 1, 61032 Fano, Italy
*
Author to whom correspondence should be addressed.
Int. J. Environ. Res. Public Health 2022, 19(19), 12231; https://doi.org/10.3390/ijerph191912231
Submission received: 4 August 2022 / Revised: 14 September 2022 / Accepted: 22 September 2022 / Published: 27 September 2022

Abstract

:
Over the last decades, groundwater resources at global level have suffered a significant deterioration due to nitrate pollution, mainly related to the input of agricultural fertilizers, manure, sewage, and untreated urban and industrial effluents. The most impacted waters are those forming surface and shallow reservoirs, which usually play a key role in supplying waters to civil, agricultural, and industrial activities. The terminal portion of the Metauro River plain, located in central Italy along the Adriatic Sea coastline, hosts a strategic phreatic aquifer that, along with the surface water of the Metauro River, supplies water to the local population (i.e., about 60,000 people). This shallow coastal aquifer experiences a long-lasting story of nitrate contamination since the 1970s when the increase in the use of agricultural fertilizers contributed to very high levels of pollution (NO3 > 100 mg/L). This fact prompted the local authorities to carry out remediation actions that involve a pumping system to inject the NO3-poor waters from the Metauro River course directly into the shallow aquifer. The present work was aimed at defining the contamination of nitrates in this important water resource. The main geochemical characteristics and the temporal evolution of NO3 concentrations (between 2009 and 2020), in the shallow coastal aquifer of the Metauro River plain, were analyzed by means of classical geochemical analyses and multivariate methods accounting for the compositional nature of the data, to assess the efficiency of the in-situ remediation over time.

1. Introduction

Large volumes of water resources at the global level are seriously affected by nitrate contamination, mainly deriving from the large use of: (i) nitrogen fertilizer in agricultural practices; (ii) wastewater treatment; (iii) domestic waste; and (iv) industrial discharges [1,2,3,4,5,6,7]. As a result, the N-compounds can affect aquifers where the concentration of dissolved NO3 may significantly increase. High contents of nitrate in drinking water may result in serious health problems related to methemoglobinemia, cancer, birth defects, and other adverse effects [8], while nitrate excess in surface waters may contribute to eutrophication [9]. The most impacted waters are surface bodies (lakes, rivers, dams) and shallow aquifers, the latter mostly hosted in alluvial plains where highly permeable deposits usually dominate (e.g., [10]). Globally, these aquifers represent about 50% of drinking water and approximately 40% of irrigation water [7,11]. About 70% of the population in the European countries relies on groundwater exploitation for human consumption [12]. Shallow to deep aquifers thus play a key role in sustaining civil, agricultural, and industrial activities. In Europe, nitrate pollution by diffuse sources was first targeted by the Nitrate Directive (91/676/CEE) and subsequently by the Water Framework Directive (WFD, hereafter) 2000/60/EC (Establishing a framework for Community action in the field of water policy, https://eur-lex.europa.eu/eli/dir/2000/60/oj (accessed on 2 February 2022)), which also defined “Vulnerable Nitrate Zones”, intended as territories that drain nitrate-polluted (or at risk of pollution) waters. They are identified as those containing, or that could be containing, >50 mg/L of NO3, thus requiring geochemical characterization and/or implementation of action programs to reduce water pollution by N-bearing compounds. WFD was transposed in Italy by the Italian Law Decree 152/2006 (3 April 2006, and subsequent amendments) that governs the individuation and characterization of the water bodies in terms of preservation, regulation, management, and remediation. Despite these growing efforts to reduce NO3 inputs at global and local levels, nitrate is still one of the most widespread pollutants in groundwater (e.g., [2,3,5,7,13,14]) and a major concern due to its high solubility in water and difficultly to be fixed in the soil [15]. Moreover, defining the sources of NO3 to groundwater is often challenging, especially where multiple (anthropogenic and natural) NO3 sources are present in the aquifer systems [16]. Remediation actions to reduce nitrate concentration in groundwater systems are commonly used, although geological and hydrogeochemical features, as well as the quality of reactive materials, may affect the efficiency of these systems [17].
In this work, the shallow aquifer of the Metauro River plain, located in the northern coastal part of the Marche Region (Central Eastern Italy) and overlooking the Adriatic Sea (Figure 1a), was investigated since it was declared by the regional administration as highly vulnerable to nitrates (Figure 1b) due to the remarkably high NO3 concentrations (up to >100 mg/L; [18]). The shallow aquifer is only a limited portion of the drinking water supplied by the local water management company (named ASET Ltd., Fano, Italy) to the local population (about 60,000 people living in the city of Fano), being the main volume provided by the surface water of the Metauro River. However, waters from the phreatic aquifer are of paramount importance since the extraction rates grow considerably in summertime (June to September). In this period, the hydrometric level of the Metauro River significantly drops, and agricultural practices and tourist activity increase the water demand, sometimes leading to sporadic water shortages and increasing costs of purification. Consequently, in the early 1990s the local water management company was forced to install a pumping system to inject the NO3-poor waters (<10 mg/L; [18]) from the Metauro River directly into the aquifer (Artificial Recharge Area: ARA) to minimize as much as possible the impact due to the N-bearing species on drinking water [18]. In this study, the main geochemical characteristics of the shallow coastal aquifer of the Metauro River plain were investigated to highlight the extension of the NO3-polluted area and the relationships with the other physicochemical parameters using classical geochemical analyses, while multivariate methods were applied to account for the compositional nature of the data [19]. Eventually, the evolution and temporal trends of NO3 concentrations between 2009 and 2020 were evaluated by using Median-Based Linear Regression Models to assess the efficiency of in-situ remediation over time.

2. Geology, Hydrogeology and Land Use

The study area is situated in the terminal part of the Metauro River catchment, where the valley of the river passes to a coastal plain down to the Adriatic coastline. The northernmost part of the area is also influenced by the Arzilla River, a torrential stream whose mouth is located in the northern boundary of the city of Fano (Figure 1b). The valley is bordered by outcropping Miocene-to-Pliocene formations, mainly composed by clays and silty clays, marlstones and, to a less extent, evaporites, which form the relatively impermeable bedrock above which the Quaternary alluvial-marine sediments were deposited (Figure 1c). The latter mostly consist of gravel, sand and silty-clay, with interbedded sand, clay and sandy-silty clay that locally prevail [18,22,24,25]. The sandy component becomes prevalent along the shoreline, where beach deposits dominate. The bedrock depth, as well as the Quaternary deposits thickness, varies widely along the plain ranging from <5 m up to ~50 m below the ground surface [22,26]. The substrate shows increasing depth from ~25 m below the ground, in the SW part of the study area, up to ~50 m near the mouth of the Metauro river (Figure 1c; [22,26]) where a well-developed coastal fan occurs [26,27]. The sedimentary infill and the substrate are shallower at the borders of the valley, where the bedrock approaches the surface and occasionally outcrops in the surrounding hills. In the coastal area of Metaurilia and near the river course, the bedrock shows marked slopes due to the proximity of the hills, deepening from <10 m up to ~30 m below the ground in a narrow space (i.e., <1.5 km; Figure 1c).
The permeable deposits of the Alluvial Plain (AP) favored the development of an unconfined and generally single-layer aquifer system, whose maximum thickness can reach ~40 m [18,22,24,25]. However, the sporadic presence of silty-clay layers in the dominant gravelly and sandy deposits produces local multilayer arrangements. The reconstruction of the piezometric levels indicate a SW to NE circulation and vary from ~32 to <1 m a.s.l. approaching the coastline (Figure 1d; [18]). The Metauro River is apparently draining the aquifer system, although the river/aquifer water level relationship varies according to the hydrological regime. The saturation level of the aquifer varies from ~1 m up to ~20 m below the ground [18,22], with seasonal variations up to ± 1 m [18]. The minimum levels of the saturation depth are found near the coastline and along the Metauro river course, while NW of ARA the maximum ones are recorded (Figure 1d). The annual rainfall ranges between 700 and 780 mm [18,28], mainly occurring in the wet period (October–May), while the mean annual temperature is ~14.6 °C (reference period 2009–2019; [22]).
The land use is almost entirely devoted to arable fields and urban (residential and industrial) settlements (Figure 1d; [23]). Some permanent crops (e.g., vineyards, olive groves) are present in the surrounding hills, while meadows and woods are mostly located along, or near, the river course. Other main anthropogenic activities in the study area are related to gravel quarries, plant nurseries, and industrial plants mainly associated with metallurgy, shipbuilding, paints, glasses, manufacturing of Fe- and Al-alloys.

3. Materials and Methods

3.1. Geochemical Methods

The chemical data used in this study were made available by the local water supply company (ASET Ltd.) in the framework of the bilateral Interreg Italy-Croatia project ASTERIS: Adaptation to Saltwater intrusion in sEa level RIse Scenarios (https://asteris.uniurb.it/ (accessed on 5 February 2022)). To ensure that the water supplied corresponds to the current standards imposed by the national and local regulations, ASET personnel continuously analyze drinking water samples collected from the various wells located throughout the study area. The monitoring network consists of 27 water wells localized in the coastal part of the Metauro River plain (Figure 1c,d) from which, at least once per year, water chemistry is analyzed. Sixteen out of 27 wells are in the AP and 11 in the ARA, where the Metauro river waters are injected into the phreatic aquifer. The chemical parameters were not homogeneously analyzed during the different surveys. Nevertheless, pH, electrical conductivity, NO3, Cl, SO42−, Na+, K+, Ca2+, Mg2+, are almost constantly determined along with some trace elements whose selection is variable among the different surveys. Both the main cations (Ca2+, Mg2+, Na+, and K+) and anions (Cl, SO42− and NO3) were sampled in PE bottles and analyzed within 24 h from sampling by ion chromatography at ASET Ltd. laboratory in Fano (Italy) using an 881 Compact IC-PRO Metrohm. The analytical error for the main ions was <5%. Carbonate species are not always measured since these analytes are not included in the WFD protocol. However, since 2015 HCO3 has been added by ASET Ltd. to the analytical routine. When analyzed, HCO3 was determined within 24 h from sampling by acidimetric titration; the titrating solution was 0.01 N HCl. If the whole water chemistry (HCO3, Cl, SO42−, NO3, Na+, K+, Ca2+, Mg2+) was available, the ionic balance was tested by means of the electroneutrality parameter [29]. If the results of the ionic charge balance error were exceeding ±10%, they were not considered in the further data processing. Besides the complete geochemical annual campaigns, 7 up to 14 annual surveys are carried out by ASET Ltd. to monitor NO3 concentrations in the groundwater, according to the current national and regional legislation.

3.2. Compositional Data Analysis

If data are expressed as parts of a numerical total, such as mg/L in water chemistry, then they are compositional data (e.g., [30]). Typically, these data are vectors of always-positive values that quantify the contribution of the D parts of the entire composition, which represents the known total. Therefore, compositional data only provide relative information and are not free to vary independently, but they pertain to a constrained sample space with D-1 dimensions [19]. This peculiar space, named simplex, is governed by the Aitchison geometry that is based on perturbation and powering operations for moving points within the confined sample space [31]. Because of these properties, applying standard statistical methods designed for data belonging to the real Euclidean space to the statistical analysis of compositions may yield misleading results. This fact has been widely demonstrated by many applications in different research fields (e.g., [32,33]). This issue can be overcome when compositional data can be moved from the simplex to the usual real space by means of a set of transformations. The most common are isometric log-ratio (ilr) and centered log-ratio (clr) transformations [19,34]. The latter divides each D term of a composition by the geometric mean of all the considered parts, represented, in our case, by the chemical species. Accordingly, the obtained crl-coordinates bear the information interlinking each of the elements to the barycenter of the whole water composition [35], and therefore they should be interpreted in terms of relative variations. The transformed data can be correctly analyzed using traditional statistical methods, including multivariate techniques [36].
In this work, the physicochemical data were investigated by considering their compositional nature and using a robust compositional principal component analysis (PCA) as a comprehensive analytical method. The PCA was first applied to the entire groundwater dataset and then separately to the AP and ARA wells to further explore the dynamics of the two areas. The results were visualized using biplots that approximate the original data in a rank-two matrix through loadings and scores of the PCA, providing insights into data variability, correlations between variables and potential clustering [37]. Aitchison and Greenacre [38] adapted biplots for compositional data, and Filzmoser et al. [39] implemented a robust version of the compositional biplot based on clr-transformed data. The robust compositional PCA was performed using the R library “robCompositions” [40] in the open-source R environment [41]. Successively, the resulting scores and loadings were used as input factors within the R package “Factoextra” [42] to display the outputs [43]. Eventually, the results of the Compositional Data Analysis were compared and complemented with those obtained from the classical geochemical approach to gain a deeper understanding of the data.

3.3. Temporal Trend Analysis

A trend analysis using linear fitting was performed to investigate the evolution of nitrates during the considered time span, as well as their variability over time. Since our data were unevenly distributed with time, all the standard methods for time-series modelling and forecasting were excluded. First, the non-parametric Mann-Kendall trend test (MK test) was performed in R using the library “trend” [44] to determine whether monotonic trends exist in the experimental data [45,46]. The MK test is a non-parametric test, i.e., there is no underlying assumption about the normality of the data. The null hypothesis for the test is that no trend is present in the data. If the p-value is lower than the significance level of 0.01, then there is statistically significant evidence of an upward or downward trend in the considered data. Time trends were then estimated by using Median-Based Linear Regression Models (“mblm” library) [47], and more specifically, the Theil-Sen single median [48,49] and the Siegel repeated medians [50] methods. These approaches were preferred to the non-robust simple linear regression because they are insensitive to outliers and can be significantly more accurate for skewed and heteroscedastic data. The Theil-Sen median method computes the n (n − 1)/2 slopes of lines crossing all pairs of successive points along the x coordinate and then the intercepts of n lines having the calculated slopes. The medians of all the calculated slopes and intercepts are taken as slope and intercept estimators, respectively.
Siegel repeated medians compute, for each successive point, the n − 1 slopes of the lines connecting it to all the other values and calculate their medians. The median of the n obtained medians is then considered as slope estimator, a similar procedure being applied for the calculus of the intercept estimator. This approach results in more robust estimators compared to that of Theil-Sen method. Additionally, the LOWESS smoother, performing a robust locally weighted polynomial regression [51,52], was calculated using a smoother span of 0.6 and added to the plots of the original points.
One of the major concerns in linear regression analysis is the presence of residuals heteroscedasticity [53], which means that the variance of residuals is not stable but increases or decreases with fitted values of response variable (y). This implies that the obtained model is unable to explain some patterns in the response variable, which instead shows up in the residuals. This may result in an unreliable regression model, thus yielding wrong predictions. Therefore, it is important to check for heteroscedasticity by inspecting residuals vs. fitted values plot or alternatively using a test for heteroscedasticity of errors in regression. Breusch-Pagan test (BP test) against heteroscedasticity [54], included in the R library “lmtest”, was performed to check presence or absence of heteroscedasticity in the experimental data [55]. If the results of the test have a p-value lower than the significance level of 0.05, the null hypothesis that the variance of the residuals is constant can be rejected and be inferred that heteroscedasticity is present in the dataset.

4. Results

4.1. Hydrogeochemical Characterization

Table 1 shows the main summary statistics of the physicochemical data from the shallow coastal aquifer of the Metauro River plain. Nitrate has the highest number of available observations (1470), 926 belonging to ARA and 544 to AP, with only 1% of missing values (i.e., not analyzed), which were removed from the dataset before performing the time-trend analysis. Conversely, missing measurements are found in a significant percentage (up to >83%) for other variables, not allowing the application of replacement techniques. Silica, NO2 and NH4+ have the lowest number of measurements and most of them were below the detection limit, thus they were excluded from data processing. About 16% (239) of all the analytical observations (1477, spanning from 2009 to 2020) correspond to complete analyses and are related to 2009, and 2015–2019. The main statistical parameters for each well are reported in the Supplementary Material.
The subset of complete analyses includes 118 observations from ARA and 120 from AP. Results of the ionic charge balance error reported that only 3 waters, belonging to AP, were not chemically balanced and thus unsuitable for classical geochemical elaboration. This has led to a total of 117 complete analyses considered for AP. Overall, 8 chemical variables and 3 physico-chemical parameters were considered (Table 2). Two missing values in the NO3 data were imputed through a multiplicative non-parametric simple replacement method for missing data in compositional data sets [56,57]. The main statistical parameters of the balanced chemical analyses are reported in Table 2 for the two groups.
These parameters are also reported in Figure S1, where boxplots of the main physicochemical parameters (pH, electrical conductivity and Total Dissolved Solid) and main ions (HCO3, Cl, SO42−, NO3, Na+, K+, Ca2+, Mg2+) of the groundwater from the shallow aquifer are presented. In these diagrams, data of the balanced analyses are displayed, divided into ARA and AP samples. Waters exhibit pH values from 7.0 to 8.21, with ARA waters that show higher median values (7.6) with respect to those from AP (7.3). The TDS values span between 410 and 848 mg/L and from 510 and 1374 mg/L in ARA and AP, respectively. In general, the ARA samples vary in narrower ranges with respect to those from AP.
A similar behavior is also shown when the main ions are considered, since the ARA samples have lower Standard Deviation (SD) and Mean Absolute Deviation (MAD) than those of AP (Table 2). Median and mean values are not significantly different from each other, indicating the absence of relevant outlying observations in the dataset for both areas. Highly positively skewed distributions are detected for NO3, SO42−, Na+ and Ca2+ in ARA, and for Cl, Na+ and K+ in AP (skewness > 1). Except for NO3, SO42−, Ca2+ in ARA and HCO3, Na+ in AP, all data distributions are platykurtic (kurtosis < 3).
The main contribution in terms of TDS is given by HCO3 (up to 388 and 573 mg/L for the ARA and AP samples, respectively) among the anions and by Ca2+ (up to 143 and 178 mg/L in ARA and AP, respectively) among the cations. Sulfate is generally present in higher concentrations (median values: ARA = 80.7 mg/L; AP = 107.4 mg/L) with respect to Cl (median values: ARA = 41.8 mg/L; AP = 82.0 mg/L).
Among the cations, setting aside Ca2+, Na+ is the second ion in terms of abundance, having a median value of 32.5 mg/L and 60.3 mg/L in the ARA and AP waters, respectively. Magnesium spans between 14 and 24 mg/L and from 14 and 45 mg/L with median values of 17.3 and 31.8 mg/L in ARA and AP, respectively. Potassium has the lowest contents (median values: ARA = 2.9 mg/L; AP = 3.6 mg/L).
The waters chemistry of the shallow coastal area of the Metauro River plain can be classified through the square [58] and the Cl-SO4-HCO3 and (Na+K)-Ca-Mg triangular diagrams (Figure 2). In these plots, the well waters were divided according to their location. Waters from AP can thus be further subdivided into four different areas, as follows (Figure 1c,d): (i) urban, (ii) industrial-central, (iii) coastal, and (iv) inland. The square diagram shows that the main hydrogeochemical facies for all the waters is the bicarbonate alkaline-earth type. However, some samples pertaining to ARA are enriched in Cl+SO4 and Na+K, falling in the Ca-(Cl+SO4) field. In the same way, some samples from the coastal area show a marked increase in the Na+K contents, and a slight enrichment in Cl+SO4. The Cl-SO4-HCO3 ternary plot indicates that chloride and sulphate are always present in subordinate amounts, while the (Na+K)-Mg-Ca diagram displays enrichments in Na+K in almost all the water samples except for the inland ones. These increments are more evident in the waters sampled in the coastal area than in the others.
To characterize the component account of the monitored wells in accordance with the compositional nature of the data, clr-biplots were used. The results for the overall groundwater dataset are displayed in Figure 3a, while the separated analyses of ARA and AP wells are shown in Figure 3b and Figure 3c, respectively. The points are the PC scores, whereas black arrows represent the PC loadings from the origin (compositional barycenter). In the biplots with a good overall quality, the lengths of the arrows are proportional to the variability of each clr-variable, and attention is placed on the links between their vertices [59].
In the overall analysis (Figure 3a), the first component (PC1) accounts for 90% of the total variability, while the second one (PC2) explains 6%. The NO3 log-ratio, with its long arrow, provides the greatest contribution to the first dimension on positive loadings, while SO42−, K+, Na+ and the remaining variables oppose on negative loadings with significantly smaller contributions and a poorer quality of representation. In the second dimension, the major contributions are from Cl and HCO3 log-ratios, on positive and negative loadings, respectively. Samples located in the industrial-central and inland areas are the most affected by NO3 dominance (e.g., wells #17, #19 and #26) followed by those from the coastal and urban areas. Exceptions are found for a few measurements from water wells of the industrial-central (#13, #18, #27), inland (#16) and coastal (#22) areas. In contrast, the ARA scores appear less affected by nitrate contamination, even though some exceptions of a few samples are observed over the monitoring time. It is imperative to remember that dominance is here considered in a relative sense with respect to the compositional barycenter of the data. Waters from the urban and coastal areas show an increased contribution of Cl in comparison to the barycenter (e.g., #12, #14, #22). Accordingly, the NO3 log-ratio, followed by the Cl and HCO3 log-ratios, seem to significantly determine groundwater variability and indicate a significant compositional difference between ARA and AP wells.
This result is further confirmed by their separate analyses: PC1 and PC2 account for about 89% and 7% for ARA (Figure 3b), while 60% and 17% for AP (Figure 3c). In both cases, the variability is mostly described by NO3 and Cl log-ratios. However, AP appears to have a more heterogeneous composition than ARA, with additional variables contributing to its overall variability (Figure 3c). In fact, a large contribution to the first dimension can also be attributed to the Na+ log-ratio, while on the second dimension Mg2+ and K+ log-ratios play a key role. Nitrate dominates in industrial-central and inland areas, whereas Cl and Na+ become significant in urban and coastal areas, confirming the previous results. A more relevant finding is the relative enrichment in Mg2+ and K+ for wells belonging to the coastal (e.g., #24 and #25) and inland areas (#16), which was not evident from either the comprehensive PCA analysis or the triangular diagrams.

4.2. Nitrate Contents

Marked differences are recognized in the NO3 contents between the ARA and AP waters. In ARA, nitrate is mostly lower than 21 mg/L with a median value of 13.0 mg/L, while in AP the concentrations of NO3 are significantly higher, being predominantly comprised between 58 and 94 mg/L with peaks up to 180 mg/L, and median of 76.2 mg/L. Boxplots of Figure 4 illustrate NO3 variability in the monitored wells located in the different areas of the Metauro River plain. The NO3 concentrations in ARA ranged from 5 to 84 mg/L (Table 2), with 93% of the water samples lower than the legislative threshold value of 50 mg/L. No significant differences are recognized when the whole dataset is considered (Table 1), where minimum and maximum values are 0.6 and 89.3 mg/L, respectively, with the 90% of the samples with NO3 < 50 mg/L. Median values are always below 50 mg/L (Figure 4), ranging between 15.0 and 20.3 mg/L (see Supplementary Material), and exhibit a lower variability compared to that of other wells (Figure 3 and Figure 4), excepting for #3, #7 and #8 which are characterized by a higher variability over time. In the AP waters the great majority (85–88%) of the samples, both considering the balanced analyses (Table 2) or the whole dataset (Table 1), exceed the threshold value of 50 mg/L. The medians of the AP wells (between 54.2 and 102.0 mg/L), except for #18 (median = 49.3 mg/L) and #27 (median = 26.0 mg/L), overcome the law limit as they reach contents clustering around 100 mg/L in some wells located in the inland and industrial-central areas (#16, #19, #20, #26; Figure 4). Wells from urban and coastal areas show intermediate NO3 median values (i.e., between 54.5 and 67.0 mg/L, and 58.7 and 86.0 mg/L, respectively, with the latter showing the highest variability (i.e., #21, #22, #23).

4.3. Temporal Trend Evolution of Nitrates

The trend analysis did not include #13, #14 and #27 due to the insufficient number of available observations (Table 3). According to the results of the MK test displayed in Table 3, nearly all NO3 time series have decreasing concentration trends (p-value < 0.01). The sole exceptions are #12 and #19, for which there is no evidence of significant monotonic trends (p-value > 0.05), thus preventing them from being investigated via trend analysis. For those wells having meaningful NO3 trends, Median-Based Linear Regression Models were applied, and the results of linear fitting (slope, intercept, p-values and residual standard error) are reported in Table 3. The applied methods provide reliable results as confirmed by the p-values below 0.01, and the most significant statistics are obtained for the Theil-Sen single median model. In general, the Siegel repeated median model produces slightly higher slope and intercept estimates than those resulting from the Theil-Sen model. The residual standard error (RSE) indicates that the Siegel model can predict NO3 concentrations with about ±16.1 mg/L error on average compared to the ±15.6 mg/L of Theil-Sen model. Both models produce consistent results with small differences; nevertheless, the latter is chosen as the preferred model for its precautionary results and lower RSE. Wells located in the ARA (#1–10) have a median slopeTheil-Sen of −0.24, with the higher slopes (about −0.35) obtained for #7 and #8 (Table 3). The time evolution of the wells within urban areas diverges: #12 shows a stationary response, whereas #11 exhibits decreasing dynamics with a slopeTheil-Sen of −0.37. Similarly, the industrial-central area wells display heterogeneous responses: #19 shows a stationary pattern, #17 and #20 a decreasing trend (slopeTheil-Sen around −0.2) and #18 a relevant decrement (slopeTheil-Sen = −0.83). The inland area wells present slight downward trends with slopes around −0.2, except for #15 which has a higher slope (−0.36). Finally, the coastal wells record the highest reductions over the investigation area with a median slopeTheil-Sen of −0.52 and a maximum decrease observed for #23 (slopeTheil-Sen = −0.98). The BP test results, performed on the Theil-Sen model fitting, indicate that the model residuals are homoscedastic (p-value > 0.05) for most investigated wells (Table 3). By contrast, the null hypothesis that the variance of the residuals is constant is rejected for wells #6, #9, #18, #15, #22 and #23, indicating the presence of heteroscedasticity.

5. Discussion

5.1. Nitrate Sources Interpreted by Geochemical Indicators

The water chemistry of the shallow coastal aquifer of the terminal portion of the Metauro River plain has been comprehensively explored by Nisi et al. [18] through a detailed hydrogeochemical and isotopic study. Its origin is meteoric, and it is mainly fed by the Metauro River waters coupled with local infiltration waters and those transmitted from the western hills bordering the valley. The chemical compositions are dominantly calcium bicarbonate. They mainly originate through interaction with carbonate minerals, extensively present in the alluvial deposits of the plain. However, enrichments in Na+, and to a less extent in K+, are found in most of the investigated samples, especially in those from the coastal area (Figure 2).
Besides water-rock interaction and secondary processes (e.g., ionic exchange, evaporation), the chemical composition of groundwater in agricultural and urbanized areas can largely be controlled by inputs of anthropic activities deriving from both pollution and land use [3,14,18,60,61,62,63,64,65]. Among the numerous chemical compounds, NO3, SO42−, K+, Cl, and Na+ are frequently derived from agricultural fertilizers, industrial and municipal sewage, and animal waste [66,67] and their concentrations plotted against the TDS may indicate the influence of human activities on water chemistry [61]. These relationships, along with that with Mg2+, based on its influence on the groundwater chemistry of the inland area (Figure 3), are displayed in Figure 5. The ARA waters, with a few rare exceptions, generally show constant values of all six main ions in a relatively narrow TDS range (Table 2) and reflect a relatively homogeneous composition.
Waters from the alluvial plain show strong enrichments of NO3 at increasing salinity, with only samples from #27 located about 1.5 km downflow ARA (Figure 1d), that diverts from this trend showing nearly constant value of NO3 (Figure 5a). Virtually all the samples exceed 3 mg/L, i.e., the threshold value above which the anthropogenic influence is occurring [68,69,70]. Sulfate shows slight increments for increasing TDS (Figure 5b). Potassium shows values ranging in a narrow range (2–6 mg/L), excluding wells located in the coastal area (Figure 5c). The concentration of K+ in the latter wells (except for #21) is mainly comprised between 9 and 15 mg/L and is likely responsible for the increased variability of the K+ log-ratio resulting from the biplot of Figure 3b. The molar ratio with the other main ions does not show any specific correlation, suggesting an anthropogenic input linked to an excessive use of K-fertilizers [71]. Magnesium shows a general constant positive trend with increasing TDS contents (Figure 5d). In this case, all samples from the inland area and some of those from the industrial-central area (#18 and #20) divert from this trend, showing enrichments in Mg2+ (up to 43 mg/L) with respect to samples in the same TDS range (i.e., ~800–1000 mg/L). Figure 6 shows the Ca/(Ca+Mg) vs. SO4/(SO4+ HCO3) molar ratios, with ordinate axis ranging from 1, corresponding to the dissolution of pure calcite, to 0.5, corresponding to the dissolution of stoichiometric dolomite and abscissa ranging from 0 to 1, corresponding to dissolution of stoichiometric dolomite/calcite and gypsum, respectively [72]. Samples from AP are characterized by values of Ca/(Ca+Mg) molar ratios generally comprised between 0.85 and 0.7 indicating that groundwater reacts with both calcite and dolomite. Samples with higher Mg2+, however, show ratios < 0.7, suggesting that dedolomitization driven by dissolution of gypsum or anhydrite layers [72,73] presents in the local bedrock (e.g., Gessoso-Solfifera Fm; Figure 1c) occur.
Both Cl and Na+ display slight, or almost null, increments in most of the samples up to TDS ~950 mg/L (Figure 5e,f). However, at higher TDS values more marked increments are displayed. The coastal waters generally show different characteristics with respect to the other wells located in AP. In fact, they generally show higher nitrate contents at lower TDS values, roughly resembling a negative trend (Figure 5a). Besides HCO3 and Ca2+, the TDS of these wells is mostly controlled by Cl and Na+, and to a lesser extent by SO42− (Figure 7b). This is particularly evident in those wells showing TDS > 1250 mg/L, i.e., #14, #23, #24. Considering the proximity of these latter wells to the coastline (Figure 2), the enrichments in Na+ and Cl might be related to seawater intrusion, which could lead to an increase in both ions. However, Nisi et al. [18] found that the shallow aquifer of the Metauro River plain is not apparently affected by salinization, thus suggesting that the higher values in Na+ could be more likely related to dissolution processes suffered by silicate minerals present in the local substrate (Figure 1c). The higher Cl concentrations and the significant variability of this ion in the Cl log-ratio for both ARA and AP groundwater (Figure 3b,c), on the contrary, seem to be consistent with an anthropogenic source (see below).
Bivariate plots of selected ion molar ratios are often used for exploring possible nitrate pollution sources and tracing the influence of natural and anthropogenic processes [3,14,65,66,67,74]. The SO4/Na and NO3/Na molar ratios can be used to preliminarily evaluate the presence of anthropogenic inputs [65]. The studied waters depict two clear and distinct trends when these ratios are plotted against each other (Figure 7a). AP samples show a generally positive correlation between both ratios, with NO3/Na and SO4/Na comprised between ~0.2 and 1 and ~0.1 and 0.65, respectively. Most samples display a shift from the 1:1 line, suggesting that NO3 predominates on SO42− due to a major contribution of domestic sewage and/or manure and agricultural inputs with respect to industrial activities (Figure 7a). The ARA waters display quite constant SO4/Na (~0.6) ratios, whereas that of NO3/Na is much more variable: from 0.04 (i.e., like that of the Metauro River waters: 0.02–0.03; [18]) up to 0.84. The SO4/Na ratios in these waters approach the Metauro River water ratio (0.62–0.67; [18]), reflecting mixing processes between ground- and surface- waters used to recharge and dilute the shallow aquifer. The dilution effect on the nitrate contents, which supports the effectiveness of the artificial recharge system, seems to be confirmed by the fact that similar SO4/Na ratios and remarkably higher NO3/Na ratios are recorded in those wells (#15, #16 and #26; Figure 7a) located upstream the ARA wells (Figure 1d), while lower NO3/Na ratios (at similar SO4/Na) are measured downstream the groundwater flow from ARA (#27; Figure 1d and Figure 7a). The SO4/Na ratio in the ARA and Metauro waters is generally higher than those observed in the water samples from the shallow coastal aquifer, suggesting either the contribution from natural gypsum-rich formations (e.g., evaporites), which are present along the inner parts of the river course ([21]; not shown in Figure 1c) or the presence of effluents from industrial activities [65]. However, the former seems to be of relevance when the ARA waters are considered, given the higher values (up to 0.4) of the SO4/(SO4+ HCO3) molar ratio (Figure 6).
To further explore the sources of SO42− and NO3, both anions (in mg/L) are plotted against each other in Figure 7b. In this case, to eliminate the evaporitic contribution likely related to SO42− as CaSO4, at the total concentration of Ca2+ (in meq/L) the stoichiometrically equal quantity of sulfate was subtracted. The computed result was then multiplied by the equivalent weight of SO42− to obtain SO42−*, expressed in mg/L. Except for the coastal area samples that show a scattered behavior, a roughly positive correlation between the two dissolved species is present in the AP samples. Most waters have SO4/NO3 ratio comprised between 0.4 and 1, thus suggesting that the main anthropic contribution of the two pollutants derives from organic pollution, possibly linked to urban and rural sewage, animal waste and septic tanks [63,75,76,77]. Some samples, mostly located in the coastal area, have an SO4/NO3 ratio between 1 and 4 indicating that agricultural chemical fertilizers are likely impacting the groundwater [63,76,77] in this part of the Metauro River plain. In most ARA and #13 and some #27 (AP) samples, sulfate dominates over nitrate (mean ratio 4.1 and maximum values up to 11.3), approaching that recorded for the Metauro River waters (SO4/NO3 > 16; [18]).
Figure 7. (a) Binary diagram of SO4/Na vs. NO3/Na (as molar ratios) for the investigated samples, where the dashed line represents a 1:1 ratio. (b) Plot of SO4* vs. NO3, where the dashed lines define the different ratios discriminating the sources of pollution (after Busico et al. [63], Cuoco et al. [76] and Rufino et al. [77]). Metauro River fields from Nisi et al. [18].
Figure 7. (a) Binary diagram of SO4/Na vs. NO3/Na (as molar ratios) for the investigated samples, where the dashed line represents a 1:1 ratio. (b) Plot of SO4* vs. NO3, where the dashed lines define the different ratios discriminating the sources of pollution (after Busico et al. [63], Cuoco et al. [76] and Rufino et al. [77]). Metauro River fields from Nisi et al. [18].
Ijerph 19 12231 g007
Co-variation in the NO3/Cl molar ratios with concentration of Cl gives further insights on the origin of nitrate [6,69,78,79,80,81]. Generally, chemical fertilizers have high NO3 with low Cl contents, while sewage waste and manure display high Cl concentrations and low NO3/Cl ratios [6,78,79,80,82,83,84]. The use of this plot requires that the effect of halite must be considered [84], although it seems to have a minor effect on the geochemical composition of the Metauro River plain groundwater [18]. In Figure 8, two trends can be observed for the AP and ARA samples, respectively. The NO3/Cl ratios in the AP waters are largely variable (from 0.03 to 1.03), with Cl values ranging from ~1000 up to ~7500 μmol/L (Figure 8). These samples are aligned along a theoretical trend between agricultural and manure inputs, with a prevalence of the latter, given that virtually all the samples show NO3/Cl ratios < 1 [80]. The ARA waters show NO3/Cl ratios comparable to those of the AP, but with lower Cl contents, with most of the samples falling inside the sewage field (Figure 8). Looking at the diagram, a possible mixing between agricultural fertilizers and sewage seems to be conceivable, as suggested by those samples with NO3/Cl ratios > 0.6 that slightly tend toward the agricultural fertilizers field. Nevertheless, these waters mostly fall inside a theoretical mixing field formed by the inland samples (#15, #16, #26) with the Metauro River waters used to dilute the aquifer. In this case, the Cl concentrations are between 1000 and 2000 μmol/L, while the NO3/Cl molar ratios range from the highest values (i.e., ~1) down to 0.04, the latter similar to that of the river waters (i.e., 0.02–0.06; [18]). Even in this case, samples from #27 fall between the inland and ARA samples (Figure 8), showing values of Cl and NO3/Cl molar ratios similar to the latter (i.e., Cl ~1100–1800 μmol/L; NO3/Cl ~0.2–0.3).

5.2. Nitrates Temporal Trend Analysis

In order to recharge and dilute the phreatic aquifer and reduce the nitrate concentration, the local water supply company installed an artificial groundwater reinjection plant in the early 1990s, where the Metauro River waters are directly pumped into the aquifer. Although in many wells the nitrate contents still remain high (i.e., >50 mg/L), a general decrease can be detected by the temporal trends analysis (Table 3) with nearly all NO3 time series showing significantly decreasing concentration trends. This behaviour is also visible in the time series plots (from 2009 up to 2020) of Figure 9, where selected wells, spatially dislocated in the alluvial plain, are reported along with the LOWESS smoother and Theil-Sen fitting line. In the maps of Figure 10, the spatial visualization of NO3 temporal variation, median and RSE (referred to the Theil-Sen model) is illustrated. The time plots of ARA wells (Figure 9a,b) show that most observations are well predicted by the median model, indicating a reduction in NO3 concentrations by 24–35% over the analyzed time period (Figure 10a). As highlighted by the LOWESS smoother, this decrease seems more pronounced since 2016. However, many values, mainly occurring during 2012–2013 and in 2018, positively deviate from the linear regression model. These sporadic peaks can likely be related to either different injection rates of fluvial waters in the aquifer or temporary increases in NO3 concentrations in the Metauro River, possibly deriving from runoff of agricultural or urban areas, being surface waters more sensitive to chemical variations with respect to groundwater (e.g., [85]). These wells also have a relatively high RSE compared to the NO3 median, thereby confirming a high variability around the trend (Figure 10b,c). This fact, coupled with the evidence of heteroscedasticity of residuals, emerged from the BP test in some ARA wells (Table 3) and suggests that the model cannot fully explain the variability of the parameters. Therefore, the results should only be used for descriptive purposes or general frames of reference, and not for predicting future concentrations. To gain a better understanding of the processes behind the observed variability, a more detailed study with continuous monitoring is necessary to obtain suitable data for reliable predictions. The same is also true for the other monitored wells for which heteroscedasticity of residuals is detected.
Despite the limited available data (Table 3), waters from well #27 show NO3 concentrations always below 50 mg/L (Figure 4), thus suggesting that the artificial recharge process is particularly effective up to the southwestern part of the Bellocchi industrial area (~1.5 km downflow the ARA; Figure 1d). Nevertheless, despite maintaining significantly high median values, the time-plot of #20 (Figure 9c) reveals that the deviations from the Theil-Sen model are mostly negative. This, coupled with the downward trends of approximately 20% with acceptable RSEs observed in #17 and #20 (Figure 10), indicates that the dilution effect related to the reinjection plant might still be present at larger distances, although much less marked. Similarly, wells located in the inland area also exhibit a decrease between 18 and 36% (Figure 10a), but with relatively lower RSE values compared to the highest medians, ranging between 90 and 100 mg/L (Figure 4 and Figure 10b). The model is thus providing better predictions, as also evidenced by the time-plot in Figure 9d. Typically, both inland and industrial-central wells experienced a greater reduction in NO3 from 2015, as shown by the LOWESS smoother lines (Figure 9c,d). The time evolution of #11 (Figure 9e) in the urban area appears to be in good agreement with wells monitored in the inland and industrial-central areas, with a few minor negative deviations from the model. However, this behaviour is not consistent with that observed in #12 (Figure 9f), which has a lower median value and an almost stationary pattern. It is not easy to explain these differences. Both wells are indeed located within the urban agglomeration, on an alluvial deposit that has similar thickness (Figure 1c) and comparable saturated thickness [18,22]. However, #11 is located in the northern part of Fano, at the border of the Arzilla River basin, classified as a nitrate vulnerable zone (Figure 1b). We can only speculate that the water chemistry of this aquifer can influence that of #11 since, to the best of our knowledge, no data about the aquifer zone close to the Arzilla River are available. As depicted in Figure 10a, the highest decreases in NO3 concentrations (50–98%) occurred along the hydrographic right of the Metauro River (#18) and in the coastal area of Metaurilia. Noteworthy, the downward trend in the latter is characterized by an important decreasing rate until 2015 (Figure 9g,h), much earlier than in the other monitored wells where the NO3 decrease becomes more evident starting from 2016–2017. Interestingly, these areas are not directly influenced by any artificial recharge. This may imply that different driving processes are affecting the nitrate response in the two areas separated by the Metauro River.

6. Conclusions

The NO3 pollution is a long-lasting story in the Metauro River valley (as well as in many other alluvial plains of Italy), since nitrate started to increase in the 1970s. Currently, an artificial recharge system of the aquifer, implemented by the local water management company, injects low-NO3 Metauro River waters directly into the aquifer, thereby causing a dilution of nitrate concentrations.
In this study, geochemical and robust compositional principal component analyses were combined to analyze the water composition of the shallow coastal aquifer of the Metauro River plain. Our results show that near the artificial recharge area, the groundwater composition appears to be quite homogeneous, while in the alluvial plain additional sources of analytes are evident. Nitrate and Cl have the largest influence on the groundwater composition variability. The major local sources of both analytes, along with SO42−, in the study area, seem to be linked with organic pollution likely related to manure input used in local agricultural practices. Additional inputs from urban/rural sewage, animal waste and septic tanks seems to be conceivable, whilst agricultural chemical fertilizers appear to be less impactful. However, inputs related to an excessive use of K-fertilizers affecting the coastal area have been recognized.
The time trends of NO3 data collected over a 12-year period reveal that the artificial recharge system is highly effective up to ~1.5 km downflow of the injection system producing a decrease in NO3 concentrations over time. Nevertheless, NO3 shows a general decrease throughout the years, even in those areas not directly affected by the artificial recharge, with the greatest reduction observed in the coastal area of Metaurilia. The generalized decrements in the NO3 contents in different sectors of the alluvial plain located far from the injection area are possibly due to the national, regional, and local regulations, which limit the periods and quantities of fertilizers that can be used on the territory since the early 2000s (e.g., the WFD). These actions are positively improving the water quality; however, almost all the sampled wells still show median concentrations of NO3 above the law limit (50 mg/L), suggesting that the effects will likely be observed at medium-to-long term.
It is a matter of fact that an isotopic signature of nitrate (δ15N and δ18O) and a quantitative estimate of the contribution of natural and anthropogenic nitrate sources is required, to better define sources and processes affecting the N-compounds in groundwater and intervene with specific actions to further reduce the nitrate pollution.

Supplementary Materials

The following supporting information can be downloaded at: https://www.mdpi.com/article/10.3390/ijerph191912231/s1, Table S1: main statistical parameters of compositional data for each well; Figure S1: boxplots of the main physicochemical parameters; Table S2: nitrate contents statistical parameters for each investigated well.

Author Contributions

Conceptualization, M.T., C.G. and B.N.; methodology, M.T. and C.G.; software, M.T. and C.G.; validation, O.V., J.C., M.D., M.M. and B.N.; investigation, all the authors; resources, M.R., A.F. and A.G.; data curation, M.T. and C.G.; writing—original draft preparation, M.T. and C.G.; writing—review and editing, all the authors; visualization, M.T. and C.G.; supervision, B.N.; project administration, M.T. and B.N.; funding acquisition, B.N. All authors have read and agreed to the published version of the manuscript.

Funding

This research was funded by the contribution of an EU co-financing Interreg V an Italy–Croatia Cross-border Cooperation Program 2014–2020 (Priority Axes: Safety and Resilience) as a part of project “Adaptation to Saltwater inTrusion in sEa level Rise Scenarios”—ASTERIS (grant n. 10048765) (Resp. Partnership CNR-IGG, B.N.). M.T. is financially supported by a research contract co-financed by the European Union “ESF-REACT-EU, PON Research and Innovation 2014–2020 DM1062/2021 (grant n. 63-G-19603-1)”.

Institutional Review Board Statement

Not applicable.

Informed Consent Statement

Not applicable.

Data Availability Statement

Data are available upon request to the corresponding author.

Acknowledgments

Simone Galeotti (University of Urbino), Paolo Tabarretti, Davide Frulla and Renzo Brunori (Fano Municipality) are acknowledged for their support during the course of the ASTERIS project. The authors are grateful to three anonymous reviewers for their valuable comments on an earlier version of the manuscript, and to the editors for editorial handling.

Conflicts of Interest

The authors declare no conflict of interest.

References

  1. Galloway, J.N.; Townsend, A.R.; Erisman, J.W.; Bekunda, M.; Cai, Z.; Freney, J.R.; Martinelli, G.; Seitzinger, S.P.; Sutton, M.A. Transformation of the Nitrogen Cycle: Recent Trends, Questions, and Potential Solutions. Science 2008, 320, 889–892. [Google Scholar] [CrossRef] [PubMed]
  2. Capri, E.; Civita, M.; Corniello, A.; Cusimano, G.; De Maio, M.; Ducci, D.; Fait, G.; Fiorucci, A.; Hauser, S.; Pisciotta, A.; et al. Assessment of nitrate contamination risk: The Italian experience. J. Geochem. Explor. 2009, 102, 71–86. [Google Scholar] [CrossRef]
  3. Nisi, B.; Vaselli, O.; Delgado Huertas, A.; Tassi, F. Dissolved nitrates in the groundwater of the Cecina Plain (Tuscany, Central-Western Italy): Clues from the isotopic signature of NO3. Appl. Geochem. 2013, 34, 38–52. [Google Scholar] [CrossRef]
  4. WHO (World Health Organization). Guidelines for Drinking-Water Quality: Fourth Edition Incorporating the First Addendum, 4th ed.; WHO: Geneva, Switzerland, 2017. [Google Scholar]
  5. Martinelli, G.; Dadomo, A.; De Luca, D.A.; Mazzola, M.; Lasagna, M.; Pennisi, M.; Pilla, G.; Sacchi, E.; Saccon, P. Nitrate sources, accumulation and reduction in groundwater from Northern Italy: Insights provided by a nitrate and boron isotopic database. Appl. Geochem. 2018, 91, 23–35. [Google Scholar] [CrossRef]
  6. Torres-Martínez, J.A.; Mora, A.; Mahlknecht, J.; Daesslé, L.W.; Cervantes-Avilés, P.A.; Ledesma-Ruiz, R. Estimation of nitrate pollution sources and transformations in groundwater of an intensive livestock-agricultural area (Comarca Lagunera), combining major ions, stable isotopes and MixSIAR model. Environ. Pollut. 2021, 269, 115445. [Google Scholar] [CrossRef] [PubMed]
  7. Abascal, E.; Gómez-Coma, L.; Ortiz, I.; Ortiz, A. Global diagnosis of nitrate pollution in groundwater and review of removal technologies. Sci. Total Environ. 2022, 810, 152233. [Google Scholar] [CrossRef] [PubMed]
  8. Ward, M.H.; Jones, R.R.; Brender, J.D.; De Kok, T.M.; Weyer, P.J.; Nolan, B.T.; Villanueva, C.M.; Van Breda, S.G. Drinking Water Nitrate and Human Health: An Updated Review. Int. J. Environ. Res. Public Health 2018, 15, 1557. [Google Scholar] [CrossRef]
  9. Schindler, D.W. Recent advances in the understanding and management of eutrophication. Limnol. Oceanogr. 2006, 51, 356–363. [Google Scholar] [CrossRef]
  10. Doveri, M.; Menichini, M.; Scozzari, A. Protection of Groundwater Resources: Worldwide Regulations and Scientific Approaches. In Threats to the Quality of Groundwater Resources; Scozzari, A., Dotsika, E., Eds.; The Handbook of Environmental Chemistry; Springer: Berlin/Heidelberg, Germany, 2015; Volume 40, pp. 13–30. [Google Scholar]
  11. Siebert, S.; Burke, J.; Faures, J.M.; Frenken, K.; Hoogeveen, J.; Döll, P.; Portmann, F.T. Groundwater use for irrigation—A global inventory. Hydrol. Earth Syst. Sci. 2010, 14, 1863–1880. [Google Scholar] [CrossRef]
  12. Martínez Navarrete, C.; Grima Olmedo, J.; Durán Valsero, J.J.; Gómez Gómez, J.D.; Luque Espinar, J.A.; de la Orden, G.J.A. Groundwater protection in Mediterranean countries after the European water framework directive. Environ. Geol. 2008, 54, 537–549. [Google Scholar] [CrossRef]
  13. Buccianti, A.; Nisi, B.; Martín-Fernández, J.A.; Palarea-Albaladejo, J. Methods to investigate the geochemistry of groundwaters with values for nitrogen compounds below the detection limit. J. Geochem. Explor. 2014, 141, 78–88. [Google Scholar] [CrossRef]
  14. Raco, B.; Vivaldo, G.; Doveri, M.; Menichini, M.; Masetti, G.; Battaglini, R.; Irace, A.; Fioraso, G.; Marcelli, I.; Brussolo, E. Geochemical, geostatistical and time series analysis techniques as a tool to achieve the Water Framework Directive goals: An example from Piedmont region (NW Italy). J. Geochem. Explor. 2021, 229, 106832. [Google Scholar] [CrossRef]
  15. Bhatnagar, A.; Sillanpää, M. A review of emerging adsorbents for nitrate removal from water. Chem. Eng. J. 2011, 168, 493–504. [Google Scholar] [CrossRef]
  16. Linhoff, B. Deciphering natural and anthropogenic nitrate and recharge sources in arid region groundwater. Sci. Total Environ. 2022, 848, 157345. [Google Scholar] [CrossRef]
  17. Zhao, B.; Sun, Z.; Liu, Y. An overview of in-situ remediation for nitrate in groundwater. Sci. Total Environ. 2022, 804, 149981. [Google Scholar] [CrossRef]
  18. Nisi, B.; Vaselli, O.; Taussi, M.; Dover, M.; Menichini, M.; Cabassi, J.; Raco, R.; Botteghi, S.; Mussi, M.; Masetti, G. Hydrogeochemical surveys of shallow coastal aquifers: A conceptual model to set-up a monitoring network and increase the resilience of a strategic groundwater system to climate change and anthropogenic pressure. Appl. Geochem. 2022, 142, 105350. [Google Scholar] [CrossRef]
  19. Aitchison, J. The Statistical Analysis of Compositional Data; Monographs on Statistics and Applied Probability; Chapman & Hall Ltd.: London, UK, 1986. [Google Scholar]
  20. Regione Marche. Prima Individuazione Delle Zone Vulnerabili da Nitrati di Origine Agricola. 2003. Available online: https://www.regione.marche.it/Regione-Utile/Ambiente/Tutela-delle-acque/ZVN (accessed on 10 January 2022).
  21. Conti, P.; Cornamusini, G.; Carmignani, L. An outline of the geology of the Northern Apennines (Italy), with geological map at 1:250,000 scale. Ital. J. Geosci. 2020, 139, 149–194. [Google Scholar] [CrossRef]
  22. Taussi, M.; Borghi, W.; Gliaschera, M.; Renzulli, A. Defining the Shallow Geothermal Heat-Exchange Potential for a Lower Fluvial Plain of the Central Apennines: The Metauro Valley (Marche Region, Italy). Energies 2021, 14, 768. [Google Scholar] [CrossRef]
  23. Regione Marche. Carta Uso del Suolo Della Regione Marche “ADS40 2007”. 2007. Available online: https://www.regione.marche.it/Regione-Utile/Paesaggio-Territorio-Urbanistica/Cartografia/Repertorio/Cartausosuolo10000_2007#Caratteristiche-e-disponibilit%C3%A0 (accessed on 10 January 2022).
  24. Nanni, T. Le falde di subalveo delle Marche: Inquadramento idrogeologico, qualità delle acque (ed) elementi di neotettonica. In Materiali per la Programmazione 2; Regione Marche: Ancona, Italy, 1985; p. 112. [Google Scholar]
  25. Di Girolamo, M. Analisi Delle Risorse Idriche e Valutazione Della Vulnerabilità, con L’ausilio di Metodologie GIS, Dell’acquifero Alluvionale del Fiume Metauro tra Montemaggiore e Fano (PU). Master’s Thesis, University of G. D’Annunzio Chieti and Pescara, Chieti, Italy, 2004; p. 180. [Google Scholar]
  26. Nesci, O.; Savelli, D.; Troiani, F. Evoluzione tardo quaternaria dell’area di foce del Fiume Metauro (Marche settentrionali). In Collana dell’Autorità di Bacino della Basilicata, Proceedings of the Coste: Prevenire, Programmare, Pianificare Conference, Maratea, Italy, 15–17 May 2008; Autorità di Bacino della Basilicata: Potenza, Italy, 2008; Volume 9, pp. 443–451. [Google Scholar]
  27. Calderoni, G.; Della Seta, M.; Fredi, P.; Lupia Palmieri, E.; Nesci, O.; Savelli, D.; Troiani, F. Late Quaternary geomorphological evolution of the Adriatic coast reach encompassing the Metauro, Cesano and Misa river mouths (Northern Marche, Italy). GeoActa Spec. Publ. 2010, 3, 109–124. [Google Scholar]
  28. Farina, D.; Cavitolo, P. Climate and land use changes as origin of the Water Cycle variations and sediment transport in Pesaro Urbino Province, Central and Eastern Italy. Acque Sotter.-Ital. J. Groundw. 2016, 5, 23–31. [Google Scholar] [CrossRef]
  29. Appelo, C.A.J.; Postma, D. Geochemistry, Groundwater and Pollution, 2nd ed.; CRC Press: London, UK, 2005; p. 683. [Google Scholar]
  30. Pawlowsky-Glahn, V.; Buccianti, A. Compositional Data Analysis: Theory and Applications; John Wiley & Sons Ltd.: Hoboken, NJ, USA, 2011; 400p. [Google Scholar]
  31. Pawlowsky-Glahn, V.; Egozcue, J.J. Geometric approach to statistical analysis on the simplex. Stoch. Environ. Res. Risk Assess. 2001, 15, 384–398. [Google Scholar] [CrossRef]
  32. Buccianti, A.; Egozcue, J.; Pawlowsky-Glahn, V. Variation diagrams to statistically model the behavior of geochemical variables: Theory and applications. J. Hydrol. 2014, 519, 988–998. [Google Scholar] [CrossRef]
  33. Pawlowsky-Glahn, V.; Egozcue, J.J.; Tolosana-Delgado, R. Modeling and Analysis of Compositional Data. Statistics in Practice; John Wiley & Sons Ltd.: Hoboken, NJ, USA, 2015; 272p. [Google Scholar]
  34. Egozcue, J.J.; Pawlowsky-Glahn, V.; Mateu-Figueras, G.; Barceló-Vidal, C. Isometric logratio transformations for compositional data analysis. Math. Geol. 2003, 35, 270–300. [Google Scholar] [CrossRef]
  35. Gozzi, C.; Sauro Graziano, R.; Buccianti, A. Part-Whole Relations: New Insights about the Dynamics of Complex Geochemical Riverine Systems. Minerals 2020, 10, 501. [Google Scholar] [CrossRef]
  36. Pawlowsky-Glahn, V.; Egozcue, J.J. Compositional Data in Geostatistics: A Log-Ratio Based Framework to Analyze Regionalize Compositions. Math. Geosci. 2020, 52, 1067–1084. [Google Scholar] [CrossRef]
  37. Gabriel, K. The biplot graphic display of matrices with application to principal component analysis. Biometrika 1971, 58, 453–467. [Google Scholar] [CrossRef]
  38. Aitchison, J.; Greenacre, M. Biplots of compositional data. Appl. Stat. 2002, 51, 375–392. [Google Scholar] [CrossRef]
  39. Filzmoser, P.; Hron, K.; Reimann, C. Principal component analysis for compositional data with outliers. Environmetrics 2009, 20, 621–632. [Google Scholar] [CrossRef]
  40. Templ, M.; Hron, K.; Filzmoser, P. RobCompositions: An R-Package for Robust Statistical Analysis of Compositional Data; John Wiley & Sons Ltd.: Hoboken, NJ, USA, 2011; pp. 341–355. [Google Scholar]
  41. R Core Team. R: A Language and Environment for Statistical Computing; R Foundation for Statistical Computing: Vienna, Austria, 2021; Available online: https://www.R-project.org/ (accessed on 15 January 2022).
  42. Kassambara, A.; Mundt, F. Factoextra: Extract and Visualize the Results of Multivariate Data Analyses; R Package Version 1.0.6. 2019. Available online: https://cran.r-project.org/web/packages/factoextra/readme/README.html (accessed on 15 January 2022).
  43. Gozzi, C.; Dakos, V.; Buccianti, A.; Vaselli, O. Are geochemical regime shifts identifiable in river waters? Exploring the compositional dynamics of the Tiber River (Italy). Sci. Total Environ. 2021, 785, 147268. [Google Scholar] [CrossRef]
  44. Thorsten, P. Trend: Non-Parametric Trend Tests and Change-Point Detection; R Package Version 1.1.4. 2020. Available online: https://CRAN.R-project.org/package=trend (accessed on 15 January 2022).
  45. Mann, H.B. Nonparametric Tests Against Trend. Econometrica 1945, 13, 245–259. [Google Scholar] [CrossRef]
  46. Hipel, K.W.; McLeod, A.I. Time Series Modelling of Water Resources and Environmental Systems, 1st ed.; Elsevier Science: New York, NY, USA, 1994; p. 1012. [Google Scholar]
  47. Komsta, L. MBLM: Median-Based Linear Models; R Package Version 0.12.1. 2019. Available online: https://rdrr.io/cran/mblm/ (accessed on 16 January 2022).
  48. Theil, H. A rank-invariant method of linear and polynomial regression analysis. Indag. Math. 1950, 12, 173. [Google Scholar]
  49. Sen, P.K. Estimates of the regression coefficient based on Kendall’s tau. J. Am. Stat. Assoc. 1968, 63, 1379–1389. [Google Scholar] [CrossRef]
  50. Siegel, A.F. Robust regression using repeated medians. Biometrika 1982, 69, 242–244. [Google Scholar] [CrossRef]
  51. Cleveland, W.S. Robust locally weighted regression and smoothing scatterplots. J. Am. Stat. Assoc. 1979, 74, 829–836. [Google Scholar] [CrossRef]
  52. Cleveland, W.S. LOWESS: A program for smoothing scatterplots by robust locally weighted regression. Am. Stat. 1981, 35, 54. [Google Scholar] [CrossRef]
  53. Astivia, O.L.O.; Zumbo, B.D. Heteroskedasticity in Multiple Regression Analysis: What it is, How to Detect it and How to Solve it with Applications in R and SPSS. Pract. Assess. Res. Eval. 2019, 24, 1. [Google Scholar]
  54. Breusch, T.S.; Pagan, A.R. A Simple Test for Heteroscedasticity and Random Coefficient Variation. Econometrica 1979, 47, 1287–1294. [Google Scholar] [CrossRef]
  55. Zeileis, A.; Hothorn, T. Diagnostic Checking in Regression Relationships. R News 2002, 2, 7–10. Available online: https://CRAN.R-project.org/doc/Rnews/ (accessed on 15 January 2022).
  56. Martín-Fernández, J.A.; Barceló-Vidal, C.; Pawlowsky-Glahn, V. Dealing with zeros and missing values in compositional data sets using nonparametric imputation. Math. Geol. 2003, 35, 253–278. [Google Scholar] [CrossRef]
  57. Palarea-Albaladejo, J.; Martín-Fernández, J.A. Values below detection limit in compositional chemical data. Anal. Chim. Acta 2013, 764, 32–43. [Google Scholar] [CrossRef]
  58. Langelier, W.F.; Ludwig, H.F. Graphical method for indicating the mineral character of natural waters. J. Am. Water Works Assoc. 1942, 34, 335–352. [Google Scholar] [CrossRef]
  59. Daunis-I-Estadella, J.; Barceló-Vidal, C.; Buccianti, A. Exploratory compositional data analysis. Geol. Soc. Lond. Spec. Publ. 2006, 264, 161–174. [Google Scholar] [CrossRef]
  60. Gaillardet, J.; Dupré, B.; Louvat, P.; Allègre, C.J. Global silicate weathering and CO2 consumption rates deduced from the chemistry of large rivers. Chem. Geol. 1999, 159, 3–30. [Google Scholar] [CrossRef]
  61. Han, G.; Liu, C.Q. Water geochemistry controlled by carbonate dissolution: A study of the river waters draining karst-dominated terrain, Guizhou Province, China. Chem. Geol. 2004, 204, 1–21. [Google Scholar] [CrossRef]
  62. Jalali, M. Geochemistry characterization of groundwater in an agricultural area of Razan, Hamadan, Iran. Environ. Geol. 2009, 56, 1479–1488. [Google Scholar] [CrossRef]
  63. Busico, G.; Kazakis, N.; Colombani, N.; Mastrocicco, M.; Voudouris, K.; Tedesco, D. A modified SINTACS method for groundwater vulnerability and pollution risk assessment in highly anthropized regions based on NO3 and SO42− concentrations. Sci. Total Environ. 2017, 609, 1512–1523. [Google Scholar] [CrossRef]
  64. Torres-Martínez, J.A.; Mora, A.; Knappett, P.S.K.; Ornelas-Soto, N.; Mahlknecht, J. Tracking nitrate and sulfate sources in groundwater of an urbanized valley using a multi-tracer approach combined with a Bayesian isotope mixing model. Water Res. 2020, 182, 115962. [Google Scholar] [CrossRef]
  65. Zhang, Y.; Dai, Y.; Wang, Y.; Huang, X.; Xiao, Y.; Pei, Q. Hydrochemistry, quality and potential health risk appraisal of nitrate enriched groundwater in the Nanchong area, southwestern China. Sci. Total Environ. 2021, 784, 147186. [Google Scholar] [CrossRef]
  66. Roy, S.; Gaillardet, J.; Allegre, C.J. Geochemistry of dissolved and suspended loads of the Seine river, France: Anthropogenic impact, carbonate and silicate weathering. Geochim. Cosmochim. Acta 1999, 63, 1277–1292. [Google Scholar] [CrossRef]
  67. Chetelat, B.; Liu, C.-Q.; Zhao, Z.Q.; Wang, Q.L.; Li, S.L.; Li, J.; Wang, B.L. Geochemistry of the dissolved load of the Changjiang Basin rivers: Anthropogenic impacts and chemical weathering. Geochim. Cosmochim. Acta 2008, 72, 4254–4277. [Google Scholar] [CrossRef]
  68. Madison, R.J.; Brunett, J.O. Overview of the occurrence of nitrate in groundwater of the United States. In National Water Summary 1984—Hydrologic Events, Selected Water-Quality Trends, and Ground-Water Resources; Water-Supply Paper; United States Geological Survey: Reston, VA, USA, 1985; Volume 2275, pp. 93–105. [Google Scholar]
  69. Widory, D.; Petelet-Giraud, E.; Negrel, P.; Ladouche, B. Tracking the sources of nitrate in groundwater using coupled nitrogen and boron isotopes: A synthesis. Environ. Sci. Technol. 2005, 39, 539–548. [Google Scholar] [CrossRef]
  70. Ogrinc, N.; Tamse, S.; Zavadlav, S.; Vrzel, J.; Jin, L. Evaluation of geochemical processes and nitrate pollution sources at the Ljubljansko polje aquifer (Slovenia): A stable isotope perspective. Sci. Total Environ. 2019, 646, 1588–1600. [Google Scholar] [CrossRef]
  71. Vespasiano, G.; Cianflone, G.; Cannata, C.B.; Apollaro, C.; Dominici, R.; De Rosa, R. Analysis of groundwater pollution in the Sant’Eufemia plain (Calabria—South Italy). Ital. J. Eng. Geol. Environ. 2016, 2, 5–15. [Google Scholar]
  72. Frondini, F. Geochemistry of regional aquifer systems hosted by carbonate-evaporite formations in Umbria and southern Tuscany (central Italy). Appl. Geochem. 2008, 23, 2091–2104. [Google Scholar] [CrossRef]
  73. Capaccioni, B.; Didero, M.; Paletta, C.; Salvadori, P. Hydrogeochemistry of groundwaters from carbonate formations with basal gypsiferous layers: An example from the Mt Catria-Mt Nerone ridge (Northern Apennines, Italy). J. Hydrol. 2001, 253, 14–26. [Google Scholar] [CrossRef]
  74. Menció, A.; Mas-Pla, J.; Otero, N.; Regàs, O.; Boy-Roura, M.; Puig, R.; Bach, J.; Domènech, C.; Zamorano, M.; Brusi, D.; et al. Nitrate pollution of groundwater; all right…, but nothing else? Sci. Total Environ. 2016, 539, 241–251. [Google Scholar] [CrossRef]
  75. Federico, C.; Aiuppa, A.; Favara, R.; Gurrieri, S.; Valenza, M. Geochemical monitoring of groundwaters (1998–2001) at Vesuvius volcano (Italy). J. Volcanol. Geotherm. Res. 2004, 133, 81–104. [Google Scholar] [CrossRef]
  76. Cuoco, E.; Darrah, T.H.; Buono, G.; Verrengia, G.; De Francesco, S.; Eymold, W.K.; Tedesco, D. Inorganic contaminants from diffuse pollution in shallow groundwater of the Campanian Plain (Southern Italy). Implications for geochemical survey. Environ. Monit. Assess. 2015, 187, 46. [Google Scholar] [CrossRef]
  77. Rufino, F.; Busico, G.; Cuoco, E.; Darrah, T.H.; Tedesco, D. Evaluating the suitability of urban groundwater resources for drinking water and irrigation purposes: An integrated approach in the Agro-Aversano area of Southern Italy. Environ. Monit. Assess. 2019, 191, 768. [Google Scholar] [CrossRef]
  78. Liu, C.Q.; Li, S.L.; Lang, Y.C.; Xiao, H.Y. Using δ15N- and δ18O-Values to Identify Nitrate Sources in Karst Ground Water, Guiyang, Southwest China. Environ. Sci. Technol. 2006, 40, 6928–6933. [Google Scholar] [CrossRef]
  79. Zeng, H.; Wu, J. Tracing the nitrate sources of the Yili River in the Taihu Lake watershed: A dual isotope approach. Water 2015, 7, 188–201. [Google Scholar] [CrossRef]
  80. Guo, Z.; Yan, C.; Wang, Z.; Xu, F.; Yang, F. Quantitative identification of nitrate sources in a coastal peri-urban watershed using hydrogeochemical indicators and dual isotopes together with the statistical approaches. Chemosphere 2020, 243, 125364. [Google Scholar] [CrossRef] [PubMed]
  81. Awaleh, M.O.; Boschetti, T.; Adaneh, A.E.; Chirdon, M.A.; Ahmed, M.M.; Dabar, O.A.; Soubaneh, Y.D.; Egueh, N.M.; Kawalieh, A.D.; Kadieh, I.H.; et al. Origin of nitrate and sulfate sources in volcano-sedimentary aquifers of the East Africa Rift System: An example of the Ali-Sabieh groundwater (Republic of Djibouti). Sci. Total Environ. 2022, 804, 150072. [Google Scholar] [CrossRef] [PubMed]
  82. Lu, L.; Cheng, H.; Pu, X.; Liu, X.; Cheng, Q. Nitrate behaviors and source apportionment in an aquatic system from a watershed with intensive agricultural activities. Environ. Sci. Processes Impacts 2015, 17, 131–144. [Google Scholar] [CrossRef]
  83. Yue, F.-J.; Li, S.-L.; Liu, C.-Q.; Zhao, Z.-Q.; Ding, H. Tracing nitrate sources with dual isotopes and long term monitoring of nitrogen species in the Yellow River, China. Sci. Rep. 2017, 7, 8537. [Google Scholar] [CrossRef] [Green Version]
  84. Gibrilla, A.; Fianko, J.R.; Ganyaglo, S.; Adomako, D.; Anornu, G.; Zakaria, N. Nitrate contamination and source apportionment in surface and groundwater in Ghana using dual isotopes (15N and 18O-NO3) and a Bayesian isotope mixing model. J. Contam. Hydrol. 2020, 233, 103658. [Google Scholar] [CrossRef]
  85. Gozzi, C.; Filzmoser, P.; Buccianti, A.; Vaselli, O.; Nisi, B. Statistical methods for the geochemical characterisation of surface waters: The case study of the Tiber River basin (Central Italy). Comput. Geosci. 2019, 131, 80–88. [Google Scholar] [CrossRef]
Figure 1. (a) General location and (b) map of the nitrate vulnerable zones (in red) of the study area (modified from Regione Marche [20]); (c) geological map (modified from Conti et al. [21]) in which the contour lines of bedrock depth are reported (after Taussi et al. [22]); (d) land use map (modified from Regione Marche [23]) in which the averaged piezometric isolines referred to 2019–2020 are represented (after Nisi et al. [18]). Reference system: WGS84-UTM 33N.
Figure 1. (a) General location and (b) map of the nitrate vulnerable zones (in red) of the study area (modified from Regione Marche [20]); (c) geological map (modified from Conti et al. [21]) in which the contour lines of bedrock depth are reported (after Taussi et al. [22]); (d) land use map (modified from Regione Marche [23]) in which the averaged piezometric isolines referred to 2019–2020 are represented (after Nisi et al. [18]). Reference system: WGS84-UTM 33N.
Ijerph 19 12231 g001
Figure 2. Langelier-Ludwig diagram and Cl-SO4-HCO3 and (Na+K)-Ca-Mg triangular diagram for the investigated samples. SW: seawater.
Figure 2. Langelier-Ludwig diagram and Cl-SO4-HCO3 and (Na+K)-Ca-Mg triangular diagram for the investigated samples. SW: seawater.
Ijerph 19 12231 g002
Figure 3. Robust compositional biplot of major species for: (a) all the investigated wells; (b) artificial recharge area (ARA) wells; and (c) alluvial plain (AP) wells. Scores are represented with different colors according to wells’ location. Variable labels in the plot represent the clr-transformed data of the corresponding species.
Figure 3. Robust compositional biplot of major species for: (a) all the investigated wells; (b) artificial recharge area (ARA) wells; and (c) alluvial plain (AP) wells. Scores are represented with different colors according to wells’ location. Variable labels in the plot represent the clr-transformed data of the corresponding species.
Ijerph 19 12231 g003
Figure 4. Boxplots of NO3 concentration in mg/L measured in the monitored wells and ordered according to increasing median values. The horizontal dotted red line marks the Law Limit of 50 mg/L defined by the Italian legislation.
Figure 4. Boxplots of NO3 concentration in mg/L measured in the monitored wells and ordered according to increasing median values. The horizontal dotted red line marks the Law Limit of 50 mg/L defined by the Italian legislation.
Ijerph 19 12231 g004
Figure 5. Binary diagrams of (a) NO3, (b) SO42−, (c) K+, (d) Na+, (e) Cl and (f) Mg2+ vs. TDS (in mg/L) in the shallow groundwater system of the Metauro River plain.
Figure 5. Binary diagrams of (a) NO3, (b) SO42−, (c) K+, (d) Na+, (e) Cl and (f) Mg2+ vs. TDS (in mg/L) in the shallow groundwater system of the Metauro River plain.
Ijerph 19 12231 g005
Figure 6. Ca/(Mg+Ca) vs. SO4/(SO4 − HCO3) diagram (after Frondini [72]).
Figure 6. Ca/(Mg+Ca) vs. SO4/(SO4 − HCO3) diagram (after Frondini [72]).
Ijerph 19 12231 g006
Figure 8. Variation in Cl concentrations (in μmol/L) with respect to NO3/Cl molar ratios of groundwater samples collected from the shallow coastal aquifer of the Metauro River plain. Representative fields of agricultural, soil, sewage and manure inputs are from Torres-Martínez et al. [6]; Metauro river samples are from Nisi et al. [18].
Figure 8. Variation in Cl concentrations (in μmol/L) with respect to NO3/Cl molar ratios of groundwater samples collected from the shallow coastal aquifer of the Metauro River plain. Representative fields of agricultural, soil, sewage and manure inputs are from Torres-Martínez et al. [6]; Metauro river samples are from Nisi et al. [18].
Ijerph 19 12231 g008
Figure 9. Nitrates time series from eight selected ((a) well #2; (b) well #7; (c) well #20; (d) well #26; (e) well #11; (f) well #12; (g) well #21; (h) well #23) wells located in the different areas of the alluvial plain, with the following fitting lines superimposed: LOWESS smoother (line), Theil-Sen fit (blue dash-dotted line). Summary statistics of the Theil-Sen median-based linear regression models are reported in each plot. The horizontal red dotted line marks the Law Limit of 50 mg/L defined by the Italian Legislation.
Figure 9. Nitrates time series from eight selected ((a) well #2; (b) well #7; (c) well #20; (d) well #26; (e) well #11; (f) well #12; (g) well #21; (h) well #23) wells located in the different areas of the alluvial plain, with the following fitting lines superimposed: LOWESS smoother (line), Theil-Sen fit (blue dash-dotted line). Summary statistics of the Theil-Sen median-based linear regression models are reported in each plot. The horizontal red dotted line marks the Law Limit of 50 mg/L defined by the Italian Legislation.
Ijerph 19 12231 g009
Figure 10. (a) Temporal variations in NO3 concentrations (in %) defined by the Theil-Sen model; (b) NO3 median values (in mg/L); (c) Residual Standard Error (in mg/L) defined by the Theil-Sen model. All the maps are referred to data belonging to the 2009–2020 span-time.
Figure 10. (a) Temporal variations in NO3 concentrations (in %) defined by the Theil-Sen model; (b) NO3 median values (in mg/L); (c) Residual Standard Error (in mg/L) defined by the Theil-Sen model. All the maps are referred to data belonging to the 2009–2020 span-time.
Ijerph 19 12231 g010
Table 1. Main summary statistics of the available data for the ARA (upper panel) and AP (lower panel) monitored wells, respectively. N. Obs. = number of available measurements; Min = minimum value; Max = maximum value; Mean = average value; Median = median value; SD = standard deviation. Data are expressed in mg/L.
Table 1. Main summary statistics of the available data for the ARA (upper panel) and AP (lower panel) monitored wells, respectively. N. Obs. = number of available measurements; Min = minimum value; Max = maximum value; Mean = average value; Median = median value; SD = standard deviation. Data are expressed in mg/L.
Artificial Recharge Area (ARA) Wells
ParameterN. obs.MinMaxMeanMedianSD
HCO311812338827227339.9
Cl15818.468.043.140.310.5
NO39260.6089.322.016.117.7
NO2120.010.010.010.010.00
SO415865.613782.981.011.0
Na15824.852.033.732.95.08
NH420.4019.09.709.7013.2
K1481.904.002.822.800.37
Mg15814.224.018.017.81.84
Ca15860.014394.091.411.9
SiO2185.0015.010.411.02.55
pH1587.008.217.547.530.27
TDS11841084856455563.2
EC15851790765764962.1
Alluvial Plain (AP) Wells
ParameterN. obs.MinMaxMeanMedianSD
HCO312116257341041655.8
Cl22239.536698.084.449.8
NO35444.8218076.780.425.8
NO2260.010.420.050.010.08
SO422252.019711310930.2
Na20524.531370.761.040.8
NH4640.012.000.280.010.54
K2021.7015.04.763.502.97
Mg20412.544.731.531.97.27
Ca19058.917813814220.7
SiO2319.0019.014.215.02.99
pH2056.708.147.247.190.22
TDS1205111374926936135
EC211603202010951067197
Table 2. Descriptive statistics related to the subset of complete and balanced analyses for ARA (upper panel) and AP (lower panel) monitored wells, respectively. N. Obs. = number of available measurements; Min = minimum value; Max = maximum value; Mean = average value; Median = median value; SD = standard deviation; MAD = median absolute deviation; Skew = third standardized moment; Kurtosis = fourth standardize moment; 25% (Q1) = 1st quartile value; 75% (Q3) = 3rd quartile value. Data are expressed in mg/L and observations <DL were previously replaced with the value of the detection limit.
Table 2. Descriptive statistics related to the subset of complete and balanced analyses for ARA (upper panel) and AP (lower panel) monitored wells, respectively. N. Obs. = number of available measurements; Min = minimum value; Max = maximum value; Mean = average value; Median = median value; SD = standard deviation; MAD = median absolute deviation; Skew = third standardized moment; Kurtosis = fourth standardize moment; 25% (Q1) = 1st quartile value; 75% (Q3) = 3rd quartile value. Data are expressed in mg/L and observations <DL were previously replaced with the value of the detection limit.
Artificial Recharge Area (ARA) Wells
ParameterN. obs.MinMaxMeanMedianSDMADSkewKurtosis25% (Q1)75% (Q3)
HCO311812338827227339.916.5−0.942.83265290
Cl11818.468.044.741.810.710.60.34−0.8236.553.8
NO31165.0084.018.813.016.48.082.144.458.6821.0
SO411866.713782.980.710.97.931.996.5976.087.0
Na11824.852.033.632.55.533.781.502.4230.035.3
K1181.904.002.862.900.390.300.280.482.603.08
Mg11814.224.017.717.31.851.111.011.5616.718.4
Ca11860.014392.790.012.47.411.353.486.396.5
pH1187.008.217.627.600.260.24−0.15−0.067.477.82
TDS11841084856555563.536.81.705.26533580
EC11851790765464764.540.01.373.28620670
Alluvial Plain (AP) Wells
ParameterN. obs.MinMaxMeanMedianSDMADSkewKurtosis25% (Q1)75% (Q3)
HCO311721757341141649.728.4−0.763.96386432
Cl11739.527091.982.043.031.11.702.9262.0107
NO31174.8218074.576.229.627.0−0.030.6858.094.0
SO411754.519210810725.817.60.841.3195.0118
Na11724.522869.060.334.821.32.266.0746.876.2
K1171.8015.04.793.602.901.041.410.793.054.39
Mg11714.044.731.831.87.056.52−0.30−0.3427.936.3
Ca11784.017814114420.021.5−0.660.15127155
pH1177.008.037.337.300.210.181.041.387.187.42
TDS117511137493293713685.60.212.54859990
EC1176031704108610621811320.722.089791158
Table 3. Results of the linear fitting analysis. The following parameters are reported: well ID; total number of available measurements (N. Obs.); median-based Siegel test parameters (SlopeSieg, InterceptSieg, p-valueSieg, Residual Standard Error = RSESieg); Theil-Sen single median test parameters (SlopeTheil-Sen, InterceptTheil-Sen, p-valueTheil-Sen, RSETheil-Sen); p-values of the Mann-Kendall test (p-valueMK) and Breusch–Pagan test (p-valueBP).
Table 3. Results of the linear fitting analysis. The following parameters are reported: well ID; total number of available measurements (N. Obs.); median-based Siegel test parameters (SlopeSieg, InterceptSieg, p-valueSieg, Residual Standard Error = RSESieg); Theil-Sen single median test parameters (SlopeTheil-Sen, InterceptTheil-Sen, p-valueTheil-Sen, RSETheil-Sen); p-values of the Mann-Kendall test (p-valueMK) and Breusch–Pagan test (p-valueBP).
IDN. Obs.SlopeSiegInterceptSiegp-ValueSiegRSESiegSlopeTheil−SenInterceptTheil−Senp-ValueTheil−SenRSETheil−Senp-ValueMKp-ValueBP
ARA wells
192−0.2943.79.3 × 10−1214.7−0.2742.31.7 × 10−12114.52.2 × 10−100.541
293−02738.27.4 × 10−1319.2−0.2639.62.2 × 10−15218.66.9 × 10−120.103
394−0.3447.38.9 × 10−1319.1−0.3247.93.5 × 10−12918.31.3 × 10−100.479
493−0.1324.91.1 × 10−913.4−0.1224.35.7 × 10−6513.35.5 × 10−60.151
593−0.1024.07.6 × 10−1013.2−0.1224.94.7 × 10−8313.26.3 × 10−70.580
692−0.2434.16.9 × 10−1514.6−0.22345.2 × 10−13314.11.9 × 10−111.5 × 10−4
793−0.4155.33.0 × 10−1522.6−0.3552.28.0 × 10−12521.83.4 × 10−113.2 × 10−4
893−0.4456.93.1 × 10−1520.9−0.3552.95.7 × 10−11819.41.7 × 10−102.5 × 10−6
992−0.1928.92.5 × 10−1413.6−0.1526.25.0 × 10−9813.53.7 × 10−92.0 × 10−5
1093−0.1627.55.3 × 10−149.19−0.1324.32.9 × 10−1229.215.9 × 10−90.298
AP wells—urban area
1130−0.391092.1 × 10−715.5−0.371042.6 × 10−2614.58.1 × 10−60.699
1241--------6.5 × 10−10.107
AP wells—industrial-central area
135----------
1717−0.391294.6 × 10−530.6−0.231063.8 × 10−721.99.5 × 10−30.483
1826−0.9799.68.8 × 10−622.3−0.8393.62.2 × 10−2020.45.9 × 10−42.4 × 10−2
1938--------5.3 × 10−10.284
2055−0.181166.6 × 10−421.5−0.201151.9 × 10−1621.01.2 × 10−30.888
2710----------
AP wells—inland area
1536−0.411154.1 × 10−712.2−0.361112.0 × 10−1611.45.7 × 10−61.9 × 10−2
1634−0.181107.5 × 10−621.5−0.191112.0 × 10−2221.51.1 × 10−50.763
2635−0.251262.1 × 10−514.7−0.181163.5 × 10−1513.31.3 × 10−30.244
AP wells—coastal area
149----------
2144−0.621207.9 × 10−913.4−0.551211.8 × 10−8912.54.4 × 10−120.712
2246−0.3685.82.4 × 10−527.9−0.521062.3 × 10−2727.37.7 × 10−44.5 × 10−4
2330−1.021323.7 × 10−918.1−0.981292.7 × 10−3918.01.6 × 10−73.1 × 10−2
2444−0.361067.2 × 10−814.0−0.271012.5 × 10−2714.55.8 × 10−40.219
2543−0.331065.4 × 10−1014.5−0.271015.4 × 10−2714.45.9 × 10−40.086
Publisher’s Note: MDPI stays neutral with regard to jurisdictional claims in published maps and institutional affiliations.

Share and Cite

MDPI and ACS Style

Taussi, M.; Gozzi, C.; Vaselli, O.; Cabassi, J.; Menichini, M.; Doveri, M.; Romei, M.; Ferretti, A.; Gambioli, A.; Nisi, B. Contamination Assessment and Temporal Evolution of Nitrates in the Shallow Aquifer of the Metauro River Plain (Adriatic Sea, Italy) after Remediation Actions. Int. J. Environ. Res. Public Health 2022, 19, 12231. https://doi.org/10.3390/ijerph191912231

AMA Style

Taussi M, Gozzi C, Vaselli O, Cabassi J, Menichini M, Doveri M, Romei M, Ferretti A, Gambioli A, Nisi B. Contamination Assessment and Temporal Evolution of Nitrates in the Shallow Aquifer of the Metauro River Plain (Adriatic Sea, Italy) after Remediation Actions. International Journal of Environmental Research and Public Health. 2022; 19(19):12231. https://doi.org/10.3390/ijerph191912231

Chicago/Turabian Style

Taussi, Marco, Caterina Gozzi, Orlando Vaselli, Jacopo Cabassi, Matia Menichini, Marco Doveri, Marco Romei, Alfredo Ferretti, Alma Gambioli, and Barbara Nisi. 2022. "Contamination Assessment and Temporal Evolution of Nitrates in the Shallow Aquifer of the Metauro River Plain (Adriatic Sea, Italy) after Remediation Actions" International Journal of Environmental Research and Public Health 19, no. 19: 12231. https://doi.org/10.3390/ijerph191912231

Note that from the first issue of 2016, this journal uses article numbers instead of page numbers. See further details here.

Article Metrics

Back to TopTop