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Article

Urban Underground Structures and Karst Groundwater Systems Interactions: The Case of Mazzoccolo Spring in Formia, Central Italy

by
Flavia Ferranti
,
Francesco Maria De Filippi
and
Giuseppe Sappa
*
Department of Civil, Environmental and Construction Engineering (DICEA), Sapienza University of Rome, 00185 Rome, Italy
*
Author to whom correspondence should be addressed.
Water 2025, 17(19), 2802; https://doi.org/10.3390/w17192802
Submission received: 30 July 2025 / Revised: 13 September 2025 / Accepted: 16 September 2025 / Published: 23 September 2025

Abstract

The construction of underground infrastructure in urban environments can significantly alter groundwater flow dynamics, particularly in karst settings, which are characterized by high permeability, rapid groundwater flow, and strong spatial variability in recharge and discharge processes. Tunneling in a karst system can severely deplete an aquifer and undermine the sustainability of water resources over the long term. These impacts pose significant challenges for regional water resources management, highlighting the urgent need for strategies that support both sustainable development and the protection of these complex hydrogeological systems. One of the most critical consequences of such construction activities can be tunnel drainage, which can modify the hydrogeological balance of karst aquifers. For this reason, an accurate estimation of groundwater recharge remains a major challenge, yet it is essential for effective groundwater management, particularly in regions that rely heavily on karst groundwater resources. This paper proposes a GIS-based methodological framework to assess the active recharge of the karst aquifer feeding the Mazzoccolo Spring, located in the urban area of Formia (southern Latium Region, Central Italy), which is potentially affected by a planned underground infrastructure. The study focuses on delineating the recharge area and evaluating the potential impacts of tunneling on this complex and sensitive hydrogeological system.

1. Introduction

Urban development in karst regions presents an important challenge to sustainable planning and groundwater protection.
Karst aquifer systems represent a significant source of freshwater for hundreds of millions of people worldwide, providing drinking water, irrigation, and industrial supplies [1,2,3]. These systems, which develop in carbonate rocks such as limestone and dolomite, are characterized by their high secondary porosity, well-developed conduit networks, and complex interactions between surface and subsurface hydrological processes. Unlike porous media aquifers, karst systems exhibit rapid and often turbulent groundwater flow through conduits and fractures, limited natural filtration capacity, making them particularly vulnerable to contamination and depletion [1].
Urban infrastructure in these areas frequently involves the construction of underground components such as subway systems, road tunnels, parking garages, deep foundations, sewage networks, and stormwater drainage systems. Karst terrains, dominated by plateaus and mountainous landforms, pose significant challenges to transportation infrastructures [4]. Consequently, tunnel excavation has become an key solution for enabling efficient connectivity via motorways and railways across karstic plateaus and mountains [5,6,7], but in karst environments, even minor subsurface modifications can result in substantial impacts due to the interconnectedness of voids and preferential flow paths [8].
The conservation of groundwater resources is becoming increasingly important due to the growing impact of human settlements and technological infrastructure. Modern civil engineering projects are now feasible in almost any environment, often without sufficient regard for their environmental consequences. Meanwhile, the global demand for water continues to rise, making groundwater a crucial source for both drinking and agricultural needs [9].
As urbanization intensifies in many karst-dominated landscapes worldwide, the interactions between land use, infrastructure expansion, and the intrinsic hydrogeological complexity of karst systems demand careful considerations.
The interaction between urban underground structures and karst groundwater systems can alter natural flow paths, reduce recharge areas, and increase the risk of contamination. Urban underground structures may act as barriers, conduits, or drains, modifying flow directions, velocities, and recharge/discharge patterns. These disruptions can have downstream consequences, including the drying up of springs, flooding in previously dry areas, or increased flow concentration leading to subsidence or sinkhole formation [8,10].
Moreover, urban infrastructure can increase the risk of groundwater contamination, particularly when sewer lines or stormwater systems leak into karst conduits, which have limited natural attenuation capacity due to rapid flow and minimal filtration.
Most tunnels in karst environments are excavated below the water table, though some initially pass through the unsaturated (vadose) zone before entering transient or fully saturated (phreatic) zones. Moreover, urban expansion often leads to insufficient consideration of karst-specific hazards, such as sinkhole formation or unexpected water inflows during construction [8].
This result in extended depressurization zones, promoting gravity-driven drainage and causing a decline in the water table [1,6,11]. With the acceleration of urbanization and transportation development, particularly in karst regions, the stress on karst aquifers is expected to intensify, largely due to groundwater depletion linked to tunnel excavation [12,13].
Understanding the complex relationship between urban development and karst hydrogeology is crucial for sustainable planning and groundwater protection.
The aquifer studied in this research plays a vital role in supplying water to the town of Formia and nearby communities in the southern Latium Region (Central Italy). In particular, the Mazzoccolo Spring supplies approximately 900 L per second to the local water supply network.
For over twenty years, a proposal to build a new tunnel through Mola Mountain has been under consideration, primarily to address traffic congestion along the S.S. 7 (Appia) motorway. However, urban expansion in central Formia has already brought development close to the Mazzoccolo Spring catchment area, raising serious concerns about potential environmental impacts.
This study proposes a methodological framework essential for delineating the recharge basin of the Mazzoccolo Spring and assessing the potential impact of the planned underground infrastructure, which will bypass of the S.S. 7 (Appia) with the excavation of a tunnel with a total length of 4578 m, ranging between the elevations of 100 m a.s.l. in the southwestern tunnel mouth and about 89 m a.s.l. is the northeastern one.

2. The Mazzoccolo Spring

Many springs come out along the northern boundary of the Formia Plain, at the base of the Monte Ruazzo–Monte Tuonaco ridge, over a section of approximately 600 m [14]. These springs, part of the Mazzoccolo group, originate from the Western Aurunci limestone massif, in the north of Formia city, and outcrop from a permeable layer of calcareous-cemented conglomerates within an impermeable Tertiary formation separating the limestone from the Tyrrhenian Sea.
The main springs emerge at the base of the Sant’Antonio Hill, about 60 m under the Rome–Naples railway [14,15] (Figure 1). The southern side of the hill is affected by fractures that lower it toward the plain, while to the east, a fault with greater displacement brings Messinian gypsiferous clays into contact with Pliocene conglomerates. This tectonic configuration creates a pathway for groundwater to reach the surface at the lowest point of the margin (around 12 m a.s.l.) [16]. Historically, the spring group included six springs (Mazzoccolo, Grasso, Nucci, Piccola Vigilante, Grande Vigilante, and Conca), located at elevations between 13.70 and 11.00 m a.s.l. [17].
The springs are intercepted at 7.50 m a.s.l. by a drainage gallery located 50 to 150 m upslope, roughly parallel to the spring alignment. The gallery, excavated in conglomerates, measures 150–200 m in length, 1.5–2.5 m in width, and 1.5–2 m in height [17].
Part of the spring water not intercepted by the gallery is channeled into the drainage system. The gallery includes secondary tunnels forming circular circuits and short branches, with several springs surfacing within the gallery itself. The gallery ends at a loading chamber connected to both a diversion and an overflow channel [16,17].

3. Geological and Hydrogeological Setting

The Mazzoccolo Spring is located at the base of strongly cemented Pliocene conglomerates, which are in tectonic contact with karstified limestone. The spring emerges at an altitude of 11.5 m a.s.l. in a highly fractured area due to the intersection of multiple fault systems [17]. It is captured at 7.5 m a.s.l. by a drainage tunnel that runs approximately parallel to the slope.
The morphology of the study area is defined by conglomeratic limestone outcrops on Mola Mountain, surrounded by clayey-arenaceous formations and alluvial debris. The high availability of groundwater is attributed to the permeability of the intensely fractured and deeply karstified limestone, which effectively stores rainwater and sustains perennial springs [18] (Figure 2 and Figure 3).
At the lithological boundaries, where the Pliocene conglomerates match other formations, the rocks are heavily fractured, enhancing infiltration. Karst limestones act as the primary aquifer, discharging at the Mazzoccolo Spring and feeding several smaller springs to the west. The underground reservoir is formed by highly permeable karstic limestones to the northwest and north-northwest of the spring, while the base consists of impermeable dolomites beneath the western sector of the limestone formation [14,16].
Starting from the delineation of the catchment area proposed by Baldi [19], the Mazzoccolo Spring hydrogeological basin (Figure 2) has been simplified through the analysis of digital elevation models. This catchment area, covering about 31 km2 [18], extends over a large portion of the Aurunci Mountains, which together with the Lepini and Ausoni Mountains form a single carbonate platform known as the “Volsci Ridge.” The aquifer feeding the spring area consists of well-stratified limestones with dolomitic intercalations and rare flint nodules.
Regarding the hydrogeological setting, the carbonate sequence emerging in the Aurunci Mountains has a thickness of approximately 3000 m and is divided into:
  • a lower zone, mostly dolomitic, which is practically impermeable;
  • an upper zone (about 1000 m thick), mainly carbonate and largely permeable due to fracturing and karst processes.
The latter leads to the formation of large underground basins, such as the aquifer feeding the spring under study.
The extent of the identified hydrogeological basin is consistent with previous studies conducted in the 1970s by the Cassa per il Mezzogiorno, which, based on the spring’s average annual discharge of 690 L/s and infiltration coefficients, estimated the recharge basin to be approximately 35 km2.
In summary, Mazzoccolo Spring is primarily fed by the basal aquifer of the Western Aurunci Mountains massif, overlain by waters coming directly from the fracture network, consisting of intense hypogeal karst and/or karst conduits with very short transit times.

4. Materials and Methods

In the aim of contributing to the baseline knowledge of aquifers recharge and to identify potential alterations in groundwater flow regimes and water resource distribution due to the tunnel construction, the hydrogeological inverse water budget was applied to estimate the groundwater recharge, referred to the Mazzoccolo Spring recharge basin area, in Formia, Central Italy [20].

4.1. Inverse Hydrogeological Water Balance

The hydrogeological basin of the Mazzoccolo Spring, covering approximately 31 km2, lies within the Aurunci Mountains, part of the larger Volsci carbonate platform. The spring is fed by a highly permeable karst limestone aquifer, underlain by nearly impermeable dolomites. This setting allows for significant groundwater storage and flow, with the spring also receiving rapid inputs through fractures and karst conduits.
The groundwater recharge has been assessed by the application of the inverse hydrogeological water balance, which is a spatial spread data method for the evaluation of aquifer recharge. The inverse hydrogeological water balance [21] was applied to estimate the average annual active recharge (i.e., the effective infiltration—I) for the Mazzoccolo Spring hydrogeological basin, by a GIS support (QGIS Desktop, release 3.36). The application of this method involves a series of steps which are presented in the flowchart of Figure 4 [21].
As a matter of fact, starting from the Latium Region digital elevation model (DEM), the area under study has been divided in finite square elements (FSE) of 10,000 m2, and it has been obtained the discretization of the area, as asked by the applied method.
In the present study, for the evaluation of the Mazzoccolo Spring groundwater recharge, they have been considered the available rainfall data coming from 20 years of measurements, collected in three meteorological stations of the Latium Region Integrated Agrometeorological Service Network: Formia (LT01SIE), Fondi (LT08SIE), and Esperia (FR04SPE).
Annual Average Precipitation (AAP) has been calculated for each rainfall station, referred to the historical series 2004–2023, and a rainfall–altitude relationship, shown in Figure 5, has been built. While the rainfall–elevation relationship is typically linear, for mountainous basins like this one, logarithmic or exponential relationships more accurately reflect actual conditions [22]. This is especially true when the elevations of available meteorological stations are much lower than the basin average ones and an extrapolation from data range is necessary [23] (Figure 5). Choosing a linear relationship in these conditions leads to an overestimation of the average annual rainfall.
As a matter of fact, according to this relationship, it has been possible to set up the following expression, which allows to have a rainfall value for any altitude:
A A P = 780.72 Q 0.1042
where AAP is the average annual precipitation, given in mm, and Q is the elevation, given in m a.s.l.
This elaboration drove to have an estimation of rainfall distribution, all over the area under study, as it is represented in Figure 6, which highlights that inside the hydrogeological basin, the Average Annual Precipitation, between 2004 and 2023, has a maximum value of about 1649 mm at the highest elevations, in the northernmost sector of the aquifer and a minimum value of about 1080 mm in the southern part of it.
The relationship described above, valid for the whole basin, has been used to evaluate the average annual infiltration rate, given in millimeters, for each FSE of the discretization grid in the study area. The next step has been made by the match between rainfall estimation and hydrogeological properties of outcropping rock masses. The Mazzoccolo Spring basin outcropping rocks include the following formations (Table 1), which have been assigned an average potential infiltration factor (χs) value as represented in Table 1.
The value of the effective infiltration to assign to each cell is a linear function of the rainfall, whose distribution of the average annual pluviometric modulus has been calculated, applying the previously described function, related to altitude data. As a matter of fact, the effective infiltration (Ieff) has been calculated starting from rainfall (P) values and using the formula:
I eff = P χ s .
The applied methodology led to the determination of the average annual infiltration rate, given in millimeters, for each FSE of the discretization grid in the study area. These elaborations led to a spatial distribution map of infiltration represented in Figure 7.
The main recharge areas are located at higher elevations in the northern part of the basin (Figure 7), and the application of the method shows the importance of the aquifer feeding the Mazzoccolo Spring as a key water resource for the southern Latium with an amount of groundwater active recharge of about 28 Mm3/year, averaged in 20 years of observations (2004–2023).

4.2. Spring Quantitaive Charaterizazion

Figure 8 shows the flow rate trends from January 1974 to December 1977, compared with rainfall observations recorded at the Itri station, which provides the only historical data available on the discharge rates of the Mazzoccolo Spring, dating back to the PS29 studies (Special Project 29) carried out by the Cassa per il Mezzogiorno in the 1970s. The data clearly indicate a highly variable flow regime, characterized by sudden and short-lived peaks, which may coincide with episodes of water turbidity. Notably, there appears to be an average time lag of approximately one month between rainfall events and the corresponding discharge response at the spring.
In order to update the flow rate estimates of the Mazzoccolo Spring, a statistical forecasting model has recently been applied. This model, developed by the authors as part of ongoing research activities in collaboration with the research group [24], was necessitated by the lack of discharge measurements following the studies carried out by the Cassa per il Mezzogiorno. Since then, the volumes captured and delivered to the network have only been measured, due also to the practical challenges of installing an effective system for monitoring the natural discharge of the Mazzoccolo Spring.
The forecasting model relies on statistical correlations between the time series of monthly discharge values and monthly rainfall data, over a minimum reference period of two years. These correlations are performed retrospectively to determine the influence of rainfall in the preceding months on the discharge value of a given month. This approach allows for a predictive estimate of the discharge rate, calculated as the sum of various contributions, each multiplied by an amplification coefficient that is specific to the spring. More specifically, each contribution is defined as the rainfall amount for the i-th month (typically ranging from the current month to six months prior), multiplied by a coefficient derived from the earlier statistical correlations.
Specifically, the correlation coefficients (CPiQ) required for applying the discharge estimation model refer to the correlation between precipitation data and the historical discharge values of the spring. Springs that exhibit an impulsive response to hydrological inputs tend to show higher correlation coefficients in those months with shorter lag times (i.e., temporally “closer” to the output month). Therefore, the correlation coefficients calculated for a given spring can provide additional insight into the nature of its groundwater flow regime.
Figure 9 presents the correlation coefficients calculated for the Mazzoccolo Spring, which were used in the experimental discharge estimation model.
For this spring, the correlation analysis was carried out using data from the 1974–1977 period. In this case as well, the estimated discharge values (orange curve) and the observed values (blue curve) show similar trends (Figure 10). The aim was to produce the most conservative estimates possible for the spring in order to ensure that the results would favor safety considerations. This approach also enabled the calibration of the forecasting model for the discharge of the Mazzoccolo Spring.
From the trend of the captured flow rates between January 2018 and July 2020, shown in Figure 11, a general increase in the average discharge of the spring can be observed compared to the previously available historical dataset. This increase may be attributed to enhancements in the spring catchment infrastructure, as also reported in a 2013 study [25].
To apply the previously described statistical model and obtain a realistic estimate that accounts for the long-term increase in the average discharge of the Mazzoccolo Spring, it was necessary to apply a higher amplification coefficient than the one used for the 1974–1977 period. This adjustment resulted in the simulated trend shown in Figure 12.
In light of the above, the potential of the Mazzoccolo Spring has changed compared to the 1974–1977 period, as it currently appears capable of delivering minimum flow rates of at least 400 L/s. The application of the discharge estimation model has proven useful for providing an updated assessment of the spring flow behavior. In any case, the analysis of the captured flow rates, consistently above 400 L/s, highlights the strategic importance of the Mazzoccolo Spring and the aquifer that feeds it as a vital drinking water resource for the supply system serving not only Formia but also Gaeta, Itri, and Minturno.

4.3. Spring Qualitative Charaterizazion

For the evaluation of the potential impact of the construction and operation of the planned tunnel on both the spring and its recharge basin, it is useful to refer to the results of a physico-chemical analysis campaign conducted from May 2018 to July 2020. Starting in May 2018, monthly water samples were collected downstream of the drainage tunnel at the Mazzoccolo Spring. In October 2018, additional field surveys were carried out using a multi-parameter probe to measure key physico-chemical parameters of the spring water.
By analyzing the trends of some physico-chemical parameters and comparing them with rainfall data from the Itri pluviometric station, given the absence of real-time discharge data, it is possible to assess the hydrodynamic and hydrogeochemical behavior of the spring, which appears to be closely linked. Figure 13 shows the comparison between precipitation trends and the temperature and electrical conductivity of the water samples.
The graph illustrates the physico-chemical response of the spring water, providing insights into the groundwater circulation within the aquifer feeding the spring. The observed trends exhibit a pattern commonly referred to in the literature as a “piston flow” effect [26].
Such behavior is indicative of an aquifer characterized by moderate permeability and a relatively large, saturated zone. In these conditions, newly infiltrated water tends to displace older, more mineralized groundwater, leading to a marked increase in both electrical conductivity and temperature.
To accurately assess the potential impact of the tunnel on the aquifer system, it is crucial to consider that any contamination events associated with tunnel construction or operation may appear at the spring only after a delayed response, due to the dynamics of subsurface flow.

4.4. Application of the Half-Discharge Time Method for the Delineation of Protection Zones

The half-discharge time method [27] is a widely used technique for defining the extension of a spring protection zone by calculating the time required for the discharge to decrease from its annual maximum by one half. This method determines the number of days between the occurrence of the maximum discharge and the time when the discharge reaches half value. This parameter represents the infiltration process shutdown time through the unsaturated zone and can be directly related to the emptying of the largest voids in the aquifer, which are the preferential, direct, and fastest pathways for a pollutant to travel from the surface to the spring.
This method identifies four vulnerability scenarios (Table 2), extrapolated from Civita’s analysis of about 200 springs located in most Italian regions and other Mediterranean basin countries.
By analyzing daily flow data, particularly those tracing the initial portion of the recession curve, it is possible, using the abacus in Figure 14, to determine the corresponding flow velocity and thus the propagation rate of a waterborne contaminant.
It is evident that, since flow velocity is inversely proportional to the overall self-purification capacity (of both the saturated and unsaturated zones) of the aquifers under consideration, particularly those with non-matrix permeability, this assessment method enables the estimation of spring vulnerability even when more rigorous studies and evaluations are not available.
However, for the application of the method based on the half-time of the annual maximum discharge, it is necessary to analyze flow rate data that represent, as accurately as possible, the peak discharge values, both maximum and minimum, recorded during a hydrological year. Therefore, as previously mentioned, it would be necessary to measure the spring discharge on at least a daily basis.
In the absence of such daily data, this study applied the half-time method to the only available discharge datasets, namely:
  • Daily discharge data from 1969, provided by Civita in the report “Technical opinion on the potential impacts of the Pedemontana variant to SS 7 (Appia) on the aquifer feeding the Mazzoccolo Spring in Formia (Latina)” [15];
  • Monthly discharge data from the 1974–1977 period, representing the only measured flow values made available by the studies conducted under Special Project No. 29 (PS29) by the Cassa per il Mezzogiorno, since the only flow measurements held by the water utility concern captured discharge;
  • Monthly estimated discharge data from the 2018–2020 period, as reconstructed in the previous section.
This first part presents the results of applying the half-time method to the continuous discharge data from 1969, as provided by Civita [27] and shown in Figure 15.
As shown in Figure 15, the maximum discharge value is 1.213 m3/s; therefore, the half-value is 0.606 m3/s. However, it can be observed that following this maximum discharge, another peak of considerable magnitude occurs, likely due to a subsequent intense meteorological event. It is thus reasonable to assume that the recession curve in this case does not start exactly at the time of the annual maximum discharge, but rather corresponds to the second discharge peak, after which the flow tends to decrease until reaching a minimum value (Figure 15).
Starting from the assumption that the interest lies in studying the spring at its most vulnerable moment (i.e., during intense rainfall events) it is noted that in a karst aquifer, such as the one feeding the Mazzoccolo Spring, meteoric waters collected in catchment areas like dolines rapidly drain into swallow holes directly connected to the underground conduit network. These karst conduits act as the main collectors and therefore represent a direct pathway for flow towards the spring outlets.
Conversely, adjacent systems connected to these preferential drainage paths consist of pathways where water moves more slowly and residence times are longer. These areas thus serve as storage zones that progressively release water resources into the main conduits.
This heterogeneous structure of karst aquifers, characterized on one hand by surface recharge, both diffuse and concentrated, and on the other hand by two distinct permeability features (very high permeability in the underground conduits and lower permeability in the rock matrix), manifests in a very particular hydro-dynamic behavior. As a result, rapid and violent flood events caused by intense rainfall and concentrated infiltration in highly permeable zones do not allow filtration and self-purification processes of pollutants to occur, as typically happens in aquifers composed of unconsolidated materials.
For this reason, it was deemed appropriate to evaluate the half-time of the annual maximum discharge on the curve interpolating between the maximum discharge value and the immediately subsequent lower discharge value, to represent the flow through the preferential conduits following heavy rainfall events (Figure 15).
Using this procedure, it was possible to identify the representative point of the half-value of the annual maximum discharge (in this case, Qmax/2 = 0.606 m3/s) precisely on the interpolated line, ideally extended to intersect the time axis.
At this point, the half-time of the annual maximum discharge was determined, which, as shown in Figure 15, is 30 days.
This allowed the classification of the Mazzoccolo Spring into vulnerability class “C,” according to the classification proposed by Civita and previously reported in Table 2 and the chart in Figure 14.
Table 3 shows the geometric criteria for the design of the Absolute Protection Zone (ZPA) in different vulnerability scenarios.
Regarding the delineation of the Absolute Protection Zone (ZPA), it includes the entire area affected by the network of drainage galleries and extends 15 m upstream and 3 m downstream, up to the boundary with recently constructed buildings located near the spring area, in accordance with the guidelines provided by Civita (Table 3, scenario “C”). However, the 15 m extension has also been applied to the lateral boundaries of the water intake structures, thereby effectively expanding the area designated for the exclusive use of the water resource. As previously remarked, this resource is situated in an urbanized environment and thus exhibits increased vulnerability (Figure 16).
To define the shape of the PZ (Protection Zone) to be delineated in scenarios C and D, reference was made to the most common hydrokinematic condition observed in the unconfined aquifer portion close to the spring area. The strong discharge of groundwater at the surface induces centripetal flow paths within this section of the aquifer. The piezometric surface exhibits a radial pattern, converging downstream, with a sharply parabolic profile near the emergence point. Therefore, a circular sector is identified, typically with a central angle of less than 90°. The most appropriate shape for the PZ is an inverted trapezoid, with its shorter base coinciding with the downstream limit of the zone of absolute protection, a lateral opening of at least 30° relative to the lateral boundaries of the area, and an upstream extension (Table 4).
Regarding the delineation of the Absolute Protection Zone (ZPA), it includes the entire area affected by the network of drainage galleries and extends 15 m upstream and 3 m downstream, up to the boundary with recently constructed buildings located near the spring area, in accordance with the guidelines provided by Civita (Table 3, scenario “C”). However, the 15 m extension has also been applied to the lateral boundaries of the water (Figure 16).
Based on the results obtained using the method based on the halving time of the maximum annual discharge, an estimate of the extent of the Protection Zone has been made, according to the approach proposed by Civita and presented in Table 4. Specifically, since the Mazzoccolo Spring falls within vulnerability scenario “C”, the upstream extension of the protection zone beyond the Absolute Protection Zone (ZPA) (ZTA) is estimated to be 400 m. A simplified delineation of this area is shown in Figure 16, in order to assess its extent with respect to the alignment of the tunnel route.
The delineation of the Protection Zone (ZP) is possible only on the basis of a hydrogeological study of the aquifer structure feeding the spring. Referring to the most common hydrogeological settings in Italy, it is generally appropriate to include the entire recharge area of the spring within the Protection Zone. However, in the present study, in order to establish a more restrictive and well-founded limitation, particularly in the case of a large recharge basin such as that of the Mazzoccolo Spring, it was decided to define the protection zone as coinciding with the area of highest infiltration, as determined by the results of the Inverse Hydrogeological Balance Method. In fact, it can be assumed that the highest risk of contamination originates from the areas with the most effective infiltration into the subsurface, as pollutants may reach the aquifer more rapidly, especially through existing karst conduits.
It is precisely in these areas that the greatest risk is concentrated. The halving time method was also applied to the available monthly discharge series (1974–1977 and 2018–2020), yielding halving times exceeding 50 days (Table 3, Scenario D). This corresponds to ZPA and PZ extensions consistent with those previously discussed. The analyses carried out thus far indicate that the tunnel route does not intersect any of the protection areas identified in this study, nor does it intersect the Protection Zone of the Mazzoccolo Spring group, as delineated according to Regional Resolutions D.G.R. 1691/1993 and D.G.R. 3368/1994, though not yet officially adopted (Figure 16).

5. Conclusions

The final design of the Formia Pedemontana, i.e., the bypass of the S.S. 7 Appia, includes, in the section intended to circumvent the urban area of Formia, the excavation of a tunnel with a total length of 4578 m. The southwestern tunnel mouth (in the Piano di Piroli area) is located at approximately 100 m a.s.l., while the northeastern one lies at about 89 m a.s.l. The tunnel follows a convex profile, with a maximum elevation of around 119 m a.s.l. at the midpoint between the two tunnel mouths.
The minimum horizontal distance between the tunnel axis and the Mazzoccolo Spring group is about 1 km, and the minimum vertical distance between the tunnel bottom and the spring emergence point is approximately 80 m [19]. This means the tunnel floor lies roughly 80 m over the spring outlet elevation.
The tunnel will cross karstified limestone aquifer that feed the Mazzoccolo Spring. Based on current knowledge it is reasonable to conclude that the tunnel will not intersect the saturated zone of the aquifer, but only the unsaturated portion (Figure 2).
In karst aquifers of this type, where significant increases in discharge are associated with sudden rises in the hydraulic gradient, the vertical separation between the spring and the tunnel design elevations could result in piezometric surges within the conduit system, sometimes on the order of several meters. These surges, though temporary and relatively frequent, are not expected to cause water inflows into the tunnel during either construction or operation [19] due to the considerable difference between the excavation depth and the baseflow piezometric level of the aquifer, estimated to be at least 80 m.
The tunnel only involves the unsaturated zone of the aquifer, as shown in Figure 2, and this could pose challenges during excavation, potentially leading to both quantitative and qualitative degradation of the groundwater resource if not anticipated or mitigated with appropriate measures during the execution phase.
In the case of consolidation and sealing of the karst conduits, the degree of karstification in the area is such that internal runoff waters would still find alternative flow paths, potentially mobilizing and conveying materials that currently clog inactive portions of the conduits. For this reason, a specific monitoring program is recommended to track the potential evolution of these phenomena. Indeed, during construction, natural turbidity could be exacerbated by the mobilization of infill materials from fractures and cavities previously unaffected by groundwater flow.
In light of these considerations, the tunnel could represent a source of risk if adequate preventive measures are not taken during both the construction and operational phases.
However, the tunnel route lies outside the perimeter of the protection areas proposed by the water utility operator (not yet officially adopted), as well as outside the protection zones defined in this study using the halving time method.
In any case, based on the above assessments, it is strongly recommended to strictly avoid the following during both construction and operation:
-
discharge of sludge and wastewater, even if treated,
-
infiltration of stormwater runoff from construction yards and roads,
-
excavation of quarries or wells that may connect to the aquifer,
-
storage of hazardous chemical substances.
All of these are typically prohibited during standard construction site operations.
Furthermore, previous studies on aquifer vulnerability have highlighted high, and in some areas even very high, vulnerability for the aquifer feeding the Mazzoccolo Spring [23], though these zones are located at a significant distance from both the tunnel axis and the spring itself.
At the same time, hydrogeological characterization has revealed two main flow regimes within the aquifer.
On one hand, there is a rapid-circulation regime with short residence times, which reduces the natural self-purification potential of infiltrating meteoric water due to interception by karst cavities or intensely fractured surface zones. In this case, consolidation and sealing of the karst conduits could help make this rapid recharge process largely independent of potential interferences from tunnel excavation. Moreover, infiltration resulting from extreme or high-intensity meteorological events would still yield significant dilution capacity, thereby lowering the risk of groundwater contamination.
On the other hand, a piston-flow regime with longer transit times exists. In this case, uncontrolled infiltration through the unsaturated zone could pose a contamination risk for the spring, as it would be difficult to predict when the “purge” from previous recharge events might emerge. Even in this scenario, however, the adoption of appropriate preventive measures could effectively prevent infiltration water from transporting contaminants derived from construction or tunnel operation into the aquifer.

Author Contributions

Conceptualization, F.F. and G.S.; methodology, F.F.; validation, F.F., G.S. and F.M.D.F.; formal analysis, G.S.; data curation, F.F. and F.M.D.F.; writing—original draft preparation, F.F. and F.M.D.F.; writing—review and editing, F.F. and G.S.; visualization, F.F.; supervision, G.S. All authors have read and agreed to the published version of the manuscript.

Funding

This research received no external funding.

Data Availability Statement

The original contributions presented in this study are included in the article. Further inquiries can be directed to the corresponding author.

Conflicts of Interest

The authors declare no conflicts of interest.

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Figure 1. Geographical setting.
Figure 1. Geographical setting.
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Figure 2. Geological and hydrogeological setting.
Figure 2. Geological and hydrogeological setting.
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Figure 3. Mazzoccolo Spring hydrogeological cross-section.
Figure 3. Mazzoccolo Spring hydrogeological cross-section.
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Figure 4. Flow-chart of the Inverse Hydrogeological Water Balance.
Figure 4. Flow-chart of the Inverse Hydrogeological Water Balance.
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Figure 5. Regression line rainfall–elevation (2004–2023) for the study area.
Figure 5. Regression line rainfall–elevation (2004–2023) for the study area.
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Figure 6. Precipitation map.
Figure 6. Precipitation map.
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Figure 7. Effective infiltration map.
Figure 7. Effective infiltration map.
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Figure 8. Hydrological Regime of the Mazzoccolo Spring (1974–1977), Itri Rainfall Station.
Figure 8. Hydrological Regime of the Mazzoccolo Spring (1974–1977), Itri Rainfall Station.
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Figure 9. CPiQ Correlation Coefficients of Mazzoccolo Spring vs the Lag time between the rainfall and discharge time series. The dotted blue line is the interpolation curve of the different coefficients obtained.
Figure 9. CPiQ Correlation Coefficients of Mazzoccolo Spring vs the Lag time between the rainfall and discharge time series. The dotted blue line is the interpolation curve of the different coefficients obtained.
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Figure 10. Discharge trend of the Mazzoccolo Spring (1974–1977).
Figure 10. Discharge trend of the Mazzoccolo Spring (1974–1977).
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Figure 11. Trend of the captured discharge from the Mazzoccolo Spring (2018–2020).
Figure 11. Trend of the captured discharge from the Mazzoccolo Spring (2018–2020).
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Figure 12. Trend of captured and estimated discharge (2018–2020).
Figure 12. Trend of captured and estimated discharge (2018–2020).
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Figure 13. Temporal Comparison of Precipitation (P), Temperature (T), and Electrical Conductivity (EC).
Figure 13. Temporal Comparison of Precipitation (P), Temperature (T), and Electrical Conductivity (EC).
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Figure 14. Chart for determining vulnerability conditions as a function of half-time ([27] modified).
Figure 14. Chart for determining vulnerability conditions as a function of half-time ([27] modified).
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Figure 15. Graphical construction for the determination of the half-time of the annual maximum discharge.
Figure 15. Graphical construction for the determination of the half-time of the annual maximum discharge.
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Figure 16. Zone of Absolute Protection and Protection Zone of the Mazzoccolo Spring.
Figure 16. Zone of Absolute Protection and Protection Zone of the Mazzoccolo Spring.
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Table 1. Lithological description and potential infiltration factor (χs).
Table 1. Lithological description and potential infiltration factor (χs).
Lithological Typeχs
Clays with gypsum0.3
Cemented gravelly deposits0.4
Conoids and slope debris0.5
Colluvial and eluvial soil
Cemented slope breccias
Alternations of lithotypes with dominant marl-limestone component
Anthropogenic debris0.6
Current and recent gravelly, sandy, clayey alluvium0.7
Ancient terraced gravelly, sandy, clayey alluvium, lacustrine deposits
Detrital, micritic, microcrystalline, oolitic and organogenic limestones of the Latium-Abruzzi series0.9
Table 2. Vulnerability scenarios based on the half-discharge time of the annual maximum flow [27].
Table 2. Vulnerability scenarios based on the half-discharge time of the annual maximum flow [27].
ScenarioIntrinsic Vulnerability ClassHalf-Discharge Time (tD)Flow Velocity
(m/s)(m/d)
AHIGHtD < 5>10−2>1000
BMEDIUM-HIGH5 < tD ≤ 2010−2–10−3100
CMEDIUM20 < tD ≤ 5010−3–10−410
DLOWtD > 50<10−41
Table 3. Indicative values of D and d for the design of the Absolute Protection Zone of a spring under different vulnerability conditions [27].
Table 3. Indicative values of D and d for the design of the Absolute Protection Zone of a spring under different vulnerability conditions [27].
Type of StructureScenarioDepth to Water Table (m)D (m)d (m)
SpringAN/A4010
BN/A305
CN/A205
DN/A102
AquiferA>20305
B>20204
C>20153
D>20102
Table 4. Delineation of the Protection Zone in the various identified vulnerability scenarios [27].
Table 4. Delineation of the Protection Zone in the various identified vulnerability scenarios [27].
ScenarioUpstream ExtensionD (m)
AEntire recharge areaLimited effectiveness
BEntire recharge areaCan be extended up to 2000 m in the case of a surface-protected aquifer
CL = 400 m
DL = 200 m
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Ferranti, F.; De Filippi, F.M.; Sappa, G. Urban Underground Structures and Karst Groundwater Systems Interactions: The Case of Mazzoccolo Spring in Formia, Central Italy. Water 2025, 17, 2802. https://doi.org/10.3390/w17192802

AMA Style

Ferranti F, De Filippi FM, Sappa G. Urban Underground Structures and Karst Groundwater Systems Interactions: The Case of Mazzoccolo Spring in Formia, Central Italy. Water. 2025; 17(19):2802. https://doi.org/10.3390/w17192802

Chicago/Turabian Style

Ferranti, Flavia, Francesco Maria De Filippi, and Giuseppe Sappa. 2025. "Urban Underground Structures and Karst Groundwater Systems Interactions: The Case of Mazzoccolo Spring in Formia, Central Italy" Water 17, no. 19: 2802. https://doi.org/10.3390/w17192802

APA Style

Ferranti, F., De Filippi, F. M., & Sappa, G. (2025). Urban Underground Structures and Karst Groundwater Systems Interactions: The Case of Mazzoccolo Spring in Formia, Central Italy. Water, 17(19), 2802. https://doi.org/10.3390/w17192802

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